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DERIVATIVES, AND RISK MANAGEMENT,
    LEFT-HAND FINANCING, AND
       LEVERAGED BUYOUT

                Group 1

               Jerold Saddi
            Pamela Bernabe
           Juliet delos Santos
           Jenelle Canonizado
                 Elvin Lee
Learning Objectives:
   After this session the FINMAN students
    would be able to:
         Know all necessary concepts regarding
          derivatives
         Know all various left-hand financing schemes,
          including their advantages and disadvantages
         Know the mechanics of Leveraged buyout, its
          use, it’s advantages and disadvantages




June 30, 2012
What are derivatives?

 Are   financial instrument that
    “derive” their value from
    contractually required cash flows
    from some other security or
    index.


June 30, 2012
Example



http://www.youtube.com/watch?v=
  FLGRPYAtReo




June 30, 2012
What are the essential features of a
derivative?
   A derivative is a financial instrument
         Values changes in response to the changes in
          UNDERLYING variables.

   No or minimum initial net investment

   Settled at a future date by a net cash
    payment / settlement


June 30, 2012
What are the kinds/examples of
derivatives?
 Option Contract
 Forward Contract
 Futures Contract
 Foreign Currency Exchange Contract
 Interest Rate Swap




June 30, 2012
Accounting for Derivatives
 Are to be considered as either assets or
  liabilities and should be reported in the
  balance sheet at fair value.
 Unrealized gain or loss from fedging
  transactions is presented depending on
  the type of hedging.
         Under the Fair Value hedge method – part of
          income
         Under Cash Flow Hedge Method – part of
          EQUITY
June 30, 2012
For foreign entity investment:
 Changes in fair Value determined to be an
  effective hedge are recognized in
  EQUITY.
 The ineffective portion of the changes in
  fair value are recognized in EARNINGS
  IMMEDIATELY if the hedging instrument is
  a derivative.



June 30, 2012
Why do derivatives exist?
   Hedging - Pertains to designating one or
    more hedging instruments so that their
    change in fair value is an offset, in whole
    or in part, to the change in fair value or
    cash flows of a hedged item.

http://www.youtube.com/watch?v
  =kBtrxAjtG04


June 30, 2012
FORWARD CONTRACT
   A transaction in which a seller agrees to
    deliver a specific commodity to a buyer at
    some point in the future.

    Read more:
    http://www.investorwords.com/2060/forward_




June 30, 2012
Example




June 30, 2012
Call/ put Options
Financial Futures




June 30, 2012
                    Pamela Bernabe
OPTIONS
      A derivatives financial instrument that specifies
      a contract giving its owner the right to buy or
      sell an asset at a fixed price on or before a given
      date.

     Its also a unique type of financial contract
      because they give the buyer the right, but not
      the obligation, to do something.

     The buyer uses the option only if it is
      adventageous to do so; otherwise the option can
      be thrown away

        Give the marketplace opportunities to adjust risk
         or alter income streams that would otherwise
June 30, not be available
         2012
LOW STRIKE




Thales – ancient             OLIVE SEASON –
Greek philosopher            HIGH




June 30, 2012
EXAMPLE
 Supposedly   the first option buyer in the
   world was the ancient Greek
   mathematician and philosopher Thales of
   Miletus. On a certain occasion, it was
   predicted that the season's olive harvest
   would be larger than usual, and during the
   off-season he acquired the right to use a
   number of olive presses the following
   spring. When spring came and the olive
   harvest was larger than expected he
   exercised his options and then rented the
June 30, 2012

   presses out at much higher price than he
OPTION TERMINOLOGY
•   Option Seller - One who gives/writes the option. He has an
    obligation to perform, in case option buyer desires to exercise
    his option.
•   Option Buyer - One who buys the option. He has the right to
    exercise the option but no obligation.
•   Call Option - Option to buy.
•   Put Option - Option to sell.
                            Call Option                    Put Option


    Option Buyer     Buys the right to buy the     Buys the right to sell the
                     underlying asset at the       underlying asset at the Strike
                     Strike Price                  Price


    Option Seller    Has the obligation to sell    Has the obligation to buy the
                     the underlying asset to the   underlying asset from the
                     option holder at the Strike   option holder at the Strike
                     Price                         Price
June 30, 2012
OPTION TERMINOLOGY
•   American Option - An option which can be
    exercised anytime on or before the expiry
    date.
•   Strike Price/ Exercise Price - Price at which
    the option is to be exercised.
•   Expiration Date - Date on which the option
    expires.
•   European Option - An option which can be
    exercised only on expiry date.
JuneExercise
• 30, 2012     Date - Date on which the option gets
CALL OPTIONS
A   call option gives you the right to buy
   within a specified time period at a specified
   price

 The   owner of the option pays a cash
   premium to the option seller in exchange
   for the right to buy



June 30, 2012
PRACTICAL EXAMPLE
                OF A CALL OPTION




June 30, 2012
CALL OPTIONS -
              ILLUSTRATION
   An investor buys one European Call option on one share
    of Neyveli Lignite at a premium of Rs.2 per share on 31
    July. The strike price is Rs.60 and the contract matures on
    30 September. It may be clear form the graph that even in
    the worst case scenario, the investor would only lose a
    maximum of Rs.2 per share which he/she had paid for the
    premium. The upside to it has an unlimited profits
    opportunity.

   On the other hand the seller of the call option has a payoff
   chart completely reverse of the call options buyer. The
   maximum loss that he can have is unlimited though a profit
   of Rs.2 per share would be made on the premium payment
June 30, 2012
   by the buyer.
June 30, 2012
PUT OPTIONS
                A put option gives
                 you the right to sell
                 within a specified
                 time period at a
                 specified price

                 It
                   is not necessary to
                 own the asset before
                 acquiring the right to
                 sell it
June 30, 2012
 An   investor buys one European Put Option
   on one share of Neyveli Lignite at a premium
   of Rs. 2 per share on 31 July. The strike
   price is Rs.60 and the contract matures on
   30 September. The adjoining graph shows
   the fluctuations of net profit with a change in
   the spot price.




June 30, 2012
June 30, 2012
CALL/PUT OPTIONS
                          Call Option                       Put Option




 Option Buyer    Buys the right to buy the        Buys the right to sell the
                 underlying asset at the Strike   underlying asset at the Strike
                 Price                            Price




 Option Seller   Has the obligation to sell the   Has the obligation to buy the
                 underlying asset to the option   underlying asset from the option
                 holder at the Strike Price       holder at the Strike Price




June 30, 2012
STANDARDIZED
OPTION CHARACTERISTICS
     All exchange-traded options have standardized
      expiration dates
         The Saturday following the third Friday of designated
          months for most options

         Investors typically view the third Friday of the month
          as the expiration date

         The striking price of an option is the predetermined
          transaction price
            In multiples of $2.50 (for stocks priced $25.00 or
          below) or $5.00 (for stocks priced higher than $25.00)

           There is usually at least one striking price above and
            one below the current stock price
June 30, 2012
STANDARDIZED
OPTION CHARACTERISTICS

   Puts and calls are based on 100 shares of the
    underlying security

        The underlying security is the security that the option
         gives you the right to buy or sell

        It is not possible to buy or sell odd lots of options




June 30, 2012
FINANCIAL FUTURES

Forwards – a contract that is customized between
  two entities, where settlement takes place on a
  specific date in the future at today’s pre-agreed
  price

Futures – an agreement between two parties to
    buy or sell an asset to a certain time in the
    future at a certain price.
              - it is also a special types of forward
    contracts in the sense that the former
    standardized exchange-traded contracts.
June 30, 2012
SIMPLE EXAMPLE




 If  you agree in April with your Aunt Sue that you will
   buy two pounds of tomatoes from her garden for $5,
   to be delivered to you when they're ripe in July, you
   and Sue just entered into a futures contract.
June 30, 2012
FINANCIAL FUTURES
   A financial future is a futures contract on a short term
    interest rate (STIR). Contracts vary, but are often
    defined on an interest rate index such as 3-month
    sterling or US dollar LIBOR.

   They are traded across a wide range of currencies,
    including the G12 country currencies and many others.

   The assets often traded in futures contracts include
    commodities, stocks, and bonds. Grain, precious metals,
    electricity, oil, beef, orange juice, and natural gas are
    traditional examples of commodities, but foreign
    currencies, emissions credits, bandwidth, and certain
    financial instruments are also part of today's commodity
    markets.
June 30, 2012
FINANCIAL FUTURES
 Some representative financial futures contracts are:
United States
 90-day Eurodollar *(IMM)
 1 mo LIBOR (IMM)
 Fed Funds 30 day (CBOT)
Europe
 3 mo Euribor (Euronext.liffe)
 90-day Sterling LIBOR (Euronext.liffe)
 Euro Sfr (Euronext.liffe)
Asia
 3 mo Euro yen (TIF)
 90-day Bank Bill (SFE)
where
 IMM is the International Money Market of the Chicago Mercantile
  Exchange
 CBOT is the Chicago Board of Trade
 TOCOM is the Tokyo Commodity Exchange
   SFE is the Sydney futures exchange


June 30, 2012
COMPARISON OF FUTURES
AND FORWARD
                  Futures          Forward
  Amount          Standardized     Negotiated
  Delivery Date   Standardized     Negotiated
  Counter-party   Clearinghouse    Bank
  Collateral      Margin Acct.     Negotiated
  Market          Auction Market   Dealer Market
  Costs           Brokerage and    Bid-ask spread
                  exchange fees
     Liquidity    Very liquid      Highly illiquid
     Regulation   Government       Self-regulated
June Location
     30, 2012     Central          Worldwide
                  exchange
ADVANTAGE AND DISADVANTAGE
OF FINANCIAL FUTURES
   Advantages
      Small Contract Size
      Easy liquidation
      Well organized and stable market (no risk of default)


   Disadvantages
      Limited number of currencies (but think about how one
       futures might be a close hedge against another currency)
      Rigid contract size
      Fixed expiration dates (but if you can get close, it doesn’t
       matter all that much).



June 30, 2012
THERE ARE TWO TYPES OF
ORGANIZATIONS THAT FACILITATE
FUTURES TRADING:
Exchange
Exchanges are non-profit or for-profit
organizations that offer standardized futures
contracts for physical commodities, foreign
currency and financial products.

Clearinghouse
A clearinghouse is agency associated with an
exchange, which settles trades and regulates
delivery. Clearinghouses guarantee the
fulfillment of futures contract obligations by all
parties involved.
June 30, 2012
AN EXAMPLE:
90-DAY EURODOLLAR TIME DEPOSIT
FUTURES
 Eurodollar futures contracts are traded on the
  International Monetary Market (IMM), a division
  of the Chicago Mercantile Exchange.
 The underlying asset is a Eurodollar time deposit
  with a 3-month maturity.
        Eurodollar rates are quoted on an interest-bearing
         basis, assuming a 360-day year.
        Each Eurodollar futures contract represents $1 million
         of initial face value of Eurodollar deposits maturing
         three months after contract expiration.
        Forty separate contracts are traded at any point in time,
         as contracts expire in March, June, September and
         December
June 30, 2012
AN EXAMPLE:
90-DAY EURODOLLAR TIME DEPOSIT FUTURES
 Eurodollar  futures contracts trade
   according to an index that equals 100
   percent minus the futures interest rate
   expressed in percentage terms.

        An index of 91.50 indicates a futures rate of 8.5
         percent.
        Each basis point change in the futures rate
         equals a $25 change in value of the contract
         (0.0001 x $1 million x 90/360).

June 30, 2012
3 -M O . E U R O D O L L A R (C M E )-$ 1 M IL L IO N ; P T S O F 1 0 0 %

EURODOLLAR
                                                                                                                   Y ie ld                   O p en
                                                    O p e n H ig h L o w             S e ttle C h g S e ttle C h g I n te r e s t
                                       J u ly       9 4 .3 0 9 4 .3 1 9 4 .3 0 9 4 .3 1            .....      5 .6 9       .....           3 1 ,1 8 2
FUTURES                                A ug
                                       S ept
                                       O c t
                                                    9 4 .3 1 9 4 .3 1 9 4 .3 1 9 4 .3 1
                                                    9 4 .3 1 9 4 .3 1 9 4 .3 0 9 4 .3 1
                                                      .....       .....     ..... 9 4 .2 7
                                                                                                   .....
                                                                                                   .....
                                                                                                   .....
                                                                                                              5 .6 9
                                                                                                              5 .6 9
                                                                                                              5 .7 3
                                                                                                                           .....
                                                                                                                           ..... 5 1 0 ,6 0 6
                                                                                                                           .....
                                                                                                                                             9 ,3 8 0
                                                                                                                                             2 ,1 9 2
                                       N ov           .....       .....     ..... 9 4 .2 7         .....      5 .7 3       .....                672
                                       D ec         9 4 .2 6 9 4 .2 7 9 4 .2 4 9 4 .2 6            .....      5 .7 4       ..... 3 8 7 ,5 3 1
                                       M r9 9       9 4 .3 1 9 4 .3 1 9 4 .2 8 9 4 .3 1            .....      5 .6 9       ..... 3 2 5 .3 4 2
                                       J une        9 4 .3 0 9 4 .3 0 9 4 .2 8 9 4 .2 8            .....      5 .7 2       ..... 2 6 9 ,6 4 1
   The first column indicates the     S ept        9 4 .2 6 9 4 .2 7 9 4 .2 6 9 4 .2 6            .....      5 .7 4       ..... 2 2 9 ,0 7 5
    settlement month and year.         D ec
                                       M r0 0
                                                    9 4 .1 7 9 4 .1 7 9 4 .1 5 9 4 .1 6
                                                    9 4 .2 1 9 4 .2 1 9 4 .2 0 9 4 .2 1
                                                                                                   .....
                                                                                                   .....
                                                                                                              5 .8 4
                                                                                                              5 .7 9
                                                                                                                           ..... 1 9 0 ,8 3 2
                                                                                                                           ..... 1 5 9 ,1 3 9
                                       J une        9 4 .1 8 9 4 .1 8 9 4 .1 7 9 4 .1 8            .....      5 .8 2       ..... 1 4 3 ,0 0 7
   Each row lists price and yield     S ept        9 4 .1 7 9 4 .1 7 9 4 .1 5 9 4 .1 6            .....      5 .8 4       .....           8 7 ,2 5 1
    data for a distinct futures        D ec
                                       M r0 1
                                                    9 4 .0 9 9 4 .0 9 9 4 .0 8 9 4 .0 9
                                                    9 4 .1 2 9 4 .1 3 9 4 .1 2 9 4 .1 2
                                                                                                   .....
                                                                                                   .....
                                                                                                              5 .9 1
                                                                                                              5 .8 8
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                           7 3 ,2 0 5
                                                                                                                                           6 7 ,2 2 2
    contract that expires              J une
                                       S ept
                                                    9 4 .1 1 9 4 .1 1 9 4 .1 0 9 4 .1 1
                                                    9 4 .1 0 9 4 .1 0 9 4 .0 9 9 4 .1 0
                                                                                                   .....
                                                                                                   .....
                                                                                                              5 .8 9
                                                                                                              5 .9 0
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                           5 8 ,3 4 1
                                                                                                                                           4 7 ,3 6 2
    sequentially every three           D ec         9 4 .0 3 9 4 .0 4 9 4 .0 2 9 4 .0 3            .....      5 .9 7       .....           4 1 ,4 1 5
    months.                            M r0 2
                                       J une
                                                    9 4 .0 7 9 4 .0 7 9 4 .0 6 9 4 .0 7
                                                    9 4 .0 5 9 4 .0 6 9 4 .0 4 9 4 .0 5
                                                                                                   .....
                                                                                                   .....
                                                                                                              5 .9 3
                                                                                                              5 .9 5
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                           4 6 ,0 1 2
                                                                                                                                           4 5 ,8 1 5
   The next four columns report       S ept
                                       D ec
                                                    9 4 .0 4 9 4 .0 5 9 4 .0 4 9 4 .0 4
                                                    9 3 .9 7 9 3 .9 8 9 3 .9 6 9 3 .9 7
                                                                                                   .....
                                                                                                   .....
                                                                                                              5 .9 6
                                                                                                              6 .0 3
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                           4 3 ,1 8 4
                                                                                                                                           3 2 ,7 3 6
    the opening price, high and low    M r0 3
                                       J une
                                                    9 4 .0 1 9 4 .0 1 9 4 .0 0 9 4 .0 1
                                                    9 3 .9 9 9 3 .9 9 9 3 .9 8 9 3 .9 9
                                                                                                   .....
                                                                                                   .....
                                                                                                              5 .9 9
                                                                                                              6 .0 1
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                           2 8 ,8 1 2
                                                                                                                                           2 0 ,3 7 3
    price, and closing settlement      S ept        9 3 .9 8 9 3 .9 8 9 3 .9 8 9 3 .9 8            .....      6 .0 2       .....           1 5 ,8 6 4
    price.                             D ec
                                       M r0 4
                                                    9 3 .9 1 9 3 .9 1 9 3 .9 1 9 3 .9 1
                                                    9 3 .9 4 9 3 .9 4 9 3 .9 4 9 3 .9 4
                                                                                                   .....
                                                                                                   .....
                                                                                                              6 .0 9
                                                                                                              6 .0 6
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                             8 ,7 4 4
                                                                                                                                             7 ,5 0 5
   The next column, headed Chg,       J une
                                       S ept
                                                      .....       .....     ..... 9 3 .9 1
                                                    9 3 .9 1 9 3 .9 1 9 3 .9 1 9 3 .8 9
                                                                                                   .....
                                                                                                   .....
                                                                                                              6 .0 9
                                                                                                              6 .1 1
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                             8 ,5 5 3
                                                                                                                                             6 ,9 3 8
    states the change in settlement    D ec
                                       M r0 5
                                                      .....
                                                      .....
                                                                  .....
                                                                  .....
                                                                            ..... 9 3 .8 2
                                                                            ..... 9 3 .8 5
                                                                                                   .....
                                                                                                   .....
                                                                                                              6 .1 8
                                                                                                              6 .1 5
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                             7 ,3 9 7
                                                                                                                                             5 ,5 7 6
    price from the previous day.       J une          .....       .....     ..... 9 3 .8 3         .....      6 .1 7       .....             5 ,3 2 3
                                       S ept          .....       .....     ..... 9 3 .8 1         .....      6 .1 9       .....             4 ,2 5 0
   The two columns under Yield        D ec           .....       .....     ..... 9 3 .7 4         .....      6 .2 6       .....             3 ,7 3 5
    convert the settlement price to    M r0 6
                                       J une
                                                      .....
                                                      .....
                                                                  .....
                                                                  .....
                                                                            ..... 9 3 .7 7
                                                                            ..... 9 3 .7 4
                                                                                                   .....
                                                                                                   .....
                                                                                                              6 .2 3
                                                                                                              6 .2 6
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                             5 ,8 1 6
                                                                                                                                             3 ,6 4 8
    a Eurodollar futures rate as:      S ept
                                       D ec
                                                      .....
                                                      .....
                                                                  .....
                                                                  .....
                                                                            ..... 9 3 .7 2
                                                                            ..... 9 3 .6 5
                                                                                                   .....
                                                                                                   .....
                                                                                                              6 .2 8
                                                                                                              6 .3 5
                                                                                                                           .....
                                                                                                                           .....
                                                                                                                                             4 ,7 0 9
                                                                                                                                             5 ,3 3 1
    100 - settlement price = futures   M r0 7
                                       J une
                                                      .....       .....     ..... 9 3 .6 8         .....
                                                    9 3 .6 9 9 3 .6 9 9 3 .6 9 9 3 .6 6 1 .0 1 6 .3 4 2 .0 1
                                                                                                              6 .3 2       .....             4 ,0 7 5
                                                                                                                                             4 ,2 0 5
      rate                             S ept          .....       .....     ..... 9 3 .6 4 1 .0 1 6 .3 6 2 .0 1                              4 ,6 1 9
    June 30, 2012
                                       D ec           .....       .....     ..... 9 3 .5 7 1 .0 1 6 .4 3 2 .0 1                              3 ,6 8 0
                                       M r0 8         .....       .....     ..... 9 3 .6 0 1 .0 1 6 .4 0 2 .0 1                              3 ,4 0 6
                                       J une          .....       .....     ..... 9 3 .5 7 1 .0 1 6 .4 3                  2 .0 1                295
                                           E s t v o l 1 3 6 , 1 8 2 ; v o l F r i 2 2 7 , 5 8 8 ; o p e n i n t 2 , 9 6 31 ,19 19 , 66 ,4 5 .
SPECULATING WITH
FUTURES, LONG
   Buying a futures contract (today) is often referred to
    as “going long,” or establishing a long position.

   Recall: Each futures contract has an expiration date.

        Every day before expiration, a new futures price is established.

        If this new price is higher than the previous day’s price, the
         holder of a long futures contract position profits from this
         futures price increase.

        If this new price is lower than the previous day’s price, the
         holder of a long futures contract position loses from this
         futures price decrease.


June 30, 2012
EXAMPLE I: SPECULATING IN
GOLD FUTURES
   You believe the price of gold will go up. So,
        You go long 100 futures contract that expires in 3 months.
        The futures price today is $400 per ounce.
        There are 100 ounces of gold in each futures contract.

   Your "position value" is: $400 X 100 X 100 =
    $4,000,000

   Suppose your belief is correct, and the price of gold is
    $420 when the futures contract expires.

   Your "position value" is now: $420 X 100 X 100 =
    $4,200,000

     Your "long" speculation has resulted in a gain of
June 30, 2012
                         $200,000
SPECULATING WITH
FUTURES, SHORT
   Selling a futures contract (today) is often called
    “going short,” or establishing a short position.

   Recall: Each futures contract has an expiration
    date.
        Every day before expiration, a new futures price is
         established.

        If this new price is higher than the previous day’s price,
         the holder of a short futures contract position loses
         from this futures price increase.

        If this new price is lower than the previous day’s price,
         the holder of a short futures contract position profits
         from this futures price decrease.
June 30, 2012
EXAMPLE II: SPECULATING IN
GOLD FUTURES
   You believe the price of gold will go down. So,
        You go short 100 futures contract that expires in 3 months.
        The futures price today is $400 per ounce.
        There are 100 ounces of gold in each futures contract.

   Your "position value" is: $400 X 100 X 100 = $4,000,000

   Suppose your belief is correct, and the price of gold is $370
    when the futures contract expires.

   Your “position value” is now: $370 X 100 X 100 = $3,700,000

         Your "short" speculation has resulted in a gain of
                             $300,000

    What would have happened if the gold price was $420?
June 30, 2012
INTEREST RATE SWAPS
June 30, 2012   Juliet Delos Santos
Swaps Contracts
 In a swap, two counterparties agree to a
  contractual arrangement wherein they
  agree to exchange cash flows at periodic
  intervals.
 There are two types of interest rate
  swaps:
        Single currency interest rate swap
               “Plain vanilla” fixed-for-floating swaps are often just called
                interest rate swaps.
        Cross-Currency interest rate swap
               This is often called a currency swap; fixed for fixed rate debt
                service in two (or more) currencies.
June 30, 2012
Swap Bank
A  swap bank is a generic term to describe
  a financial institution that facilitates swaps
  between counterparties.
 The swap bank can serve as either a
  broker or a dealer.
        As a broker, the swap bank matches counterparties but
         does not assume any of the risks of the swap.
        As a dealer, the swap bank stands ready to accept either
         side of a currency swap, and then later lay off their risk,
         or match it with a counterparty.


June 30, 2012
Example: Interest Rate Swap
 Consider  this example of a “plain vanilla”
  interest rate swap.
 Bank A is a AAA-rated international bank
  located in the U.K. and wishes to raise
  $10,000,000 to finance floating-rate
  Eurodollar loans.
        Bank A is considering issuing 5-year fixed-rate Eurodollar
         bonds at 10 percent.
        It would make more sense to for the bank to issue
         floating-rate notes at LIBOR (London Interbank
         Offered Rate) to finance floating-rate Eurodollar loans.

June 30, 2012
Example: Interest Rate Swap (cont.)
 Firm   B is a BBB-rated U.S.
    company. It needs $10,000,000 to
    finance an investment with a five-
    year economic life.
        Firm B is considering issuing 5-year fixed-rate
         Eurodollar bonds at 11.75 percent.
        Alternatively, firm B can raise the money by issuing
         5-year floating-rate notes at LIBOR + ½ percent.
        Firm B would prefer to borrow at a fixed rate.


June 30, 2012
Example: Interest Rate Swap (cont.)
The borrowing opportunities of the
 two firms are:

                       COMPANY    B   BANK A


       Fixed rate        11.75%        10%
       Floating rate   LIBOR + .5%    LIBOR



June 30, 2012
Example: Interest Rate Swap (cont.)

                                 Swap          The swap bank makes this
                                               offer to Bank A: You pay
                                  Bank         LIBOR – 1/8 % per year
                 10 3/8%
                                               on $10M for 5 yrs. and we
                     LIBOR – 1/8%
                                               will pay you 10 3/8% on
   Bank                                        $10M for 5 yrs.

     A
                                COMPANY    B    BANK A
                Fixed rate        11.75%          10%
                Floating rate   LIBOR + .5%      LIBOR

June 30, 2012
Example: Interest Rate Swap (cont.)
½% of $10M =                                   Here’s what’s in it for
$50K. That’s quite                     Swap    Bank A: They can borrow
a cost savings per                      Bank   externally at 10% fixed
yr. for 5 yrs.            10 3/8%              and have a net
                             LIBOR – 1/8%
                                               borrowing position of
                  Bank                         -10 3/8 + 10 + (LIBOR –
         10%
                   A                           1/8) =
                                               LIBOR – ½ % which is ½
                   COMPANY        B   BANK A   % better than they can
  Fixed rate             11.75%        10%     borrow floating without a
  Floating rate     LIBOR + .5%       LIBOR    swap.
 June 30, 2012
Example: Interest Rate Swap (cont.)
The swap bank
makes this offer to    Swap
company B: You          Bank
pay us 10½% per                            10 ½%
year on $10                         LIBOR – ¼%
million for 5 years                              Company
and we will pay
you LIBOR – ¼ %                                        B
per year on $10
million for 5 years.                    COMPANY     B      BANK A
                       Fixed rate          11.75%           10%
                       Floating rate     LIBOR + .5%       LIBOR
June 30, 2012
Example: Interest Rate Swap (cont.)
Here’s what’s in it                                   ½ % of $10M =
for B:                      Swap                    $50K that’s quite a
                                                cost savings per yr. for
They can borrow             Bank                                  5 yrs.
externally at                                 10 ½%

LIBOR + ½ % and have               LIBOR – ¼%

a net borrowing position                          Company        LIBOR
                                                                 + ½%
of 10½ + (LIBOR + ½ )                                    B
- (LIBOR - ¼ ) = 11.25%
which is ½% better than
                                               COMPANY       B   BANK A
they can borrow floating.
                              Fixed rate          11.75%           10%
                              Floating rate     LIBOR + .5%       LIBOR
 June 30, 2012
                                                 25-51
Example: Interest Rate Swap (cont.)
The swap bank makes money too.                                      ¼% of $10M=
                        Swap                                       $25,000 per yr.
                                                                         for 5 yrs.
                                       Bank
                         10 3/8%                           10 ½%

                              LIBOR – 1/8%        LIBOR – ¼%
                  Bank                                          Company
                   A         LIBOR – 1/8 – [LIBOR – ¼ ]= 1/8          B
                                        10 ½ - 10 3/8 = 1/8
                                                         ¼
                                       COMPANY    B     BANK A
                       Fixed rate        11.75%           10%
  June 30, 2012        Floating rate   LIBOR + .5%      LIBOR
                                                           25-52
Example: Interest Rate Swap (cont.)
                        The swap bank makes ¼%
                                    Swap
                                     Bank
                       10 3/8%                       10 ½%

                          LIBOR – 1/8%        LIBOR – ¼%
                Bank                                       Company
                A                                            B
            A saves ½%                                  B saves ½%
                                   COMPANY    B    BANK A
                   Fixed rate        11.75%         10%
June 30, 2012      Floating rate   LIBOR + .5%     LIBOR
                                                      25-53
Example: Currency Swap
 Suppose   a U.S. MNC wants to finance a
  £10M expansion of a British plant.
 They could borrow dollars in the U.S. where
  they are well known and exchange for
  dollars for pounds.
        This will give them exchange rate risk: financing a
         sterling project with dollars.
 They    could borrow pounds in the
    international bond market, but pay a
    premium since they are not as well known
    abroad.
June 30, 2012
Example: Currency Swap (cont.)
 If they can find a British MNC with a
  mirror-image financing need they may
  both benefit from a swap.
 If the spot exchange rate is S0($/£) =
  $1.60/£, the U.S. firm needs to find a
  British firm wanting to finance dollar
  borrowing in the amount of $16M.



June 30, 2012
Example: Currency Swap (cont.)
Consider   two firms A and B: firm A is a
 U.S.–based multinational and firm B is a
 U.K.–based multinational.
Both firms wish to finance a project in each
 other’s country of the same size. Their
 borrowing opportunities are given in the
 table below.
                              $       £
                Company A   8.0%    11.6%
                Company B   10.0%   12.0%
June 30, 2012
Example: Currency Swap (cont.)
A’s net position is to borrow at £11%
                              Swap
                                     Bank
                        $8%                    $9.4%

                          £11%                £12%
    $8%          Firm                                  Firm   £12%
                  A                                     B
                        A savaes £.6%
                                        $       £
                         Company A     8.0%   11.6%
                         Company B    10.0% 12.0%
 June 30, 2012
Example: Currency Swap (cont.)
B’s net position is to borrow at $9.4%
                               Swap
                                    Bank
                         $8%                       $9.4%

                           £11%                  £12%
     $8%          Firm                                     Firm     £12%
                   A                                        B
                                                     B saves $.6%
                                    $        £
                       Company A   8.0%    11.6%
                       Company B   10.0% 12.0%
  June 30, 2012
Example: Currency Swap (cont.)
The swap bank makes money too:                     1.4% of $16 million
                                    Swap           financed with 1% of
                                                   £10 million per year
                                     Bank                   for 5 years.
                         $8%                      $9.4%

                           £11%                   £12%
    $8%          Firm      At S0($/£) = $1.60/£,           Firm    £12%
                  A        that is a gain of $64,000         B
                           per year for 5 years.
                                      $       £        The swap bank faces
                        Company A   8.0%    11.6%      exchange rate risk, but
                        Company B   10.0% 12.0%        maybe they can lay it
 June 30, 2012                                         off (in another swap).
Variations of Basic Swaps
 Currency         Swaps
      fixed for fixed
      fixed for floating
      floating for floating
      amortizing
 Interest       Rate Swaps
      zero-for floating
      floating for floating
 Exotica
      For a swap to be possible, two humans must like the idea. Beyond
       that, creativity is the only limit.


 June 30, 2012
Risks of Interest Rate and Currency Swaps

 Interest         Rate Risk
      Interest rates might move against the swap bank after
       it has only gotten half of a swap on the books, or if it
       has an unhedged position.
 Basis          Risk
      If the floating rates of the two counterparties are not
       pegged to the same index.
 Exchange              Rate Risk
      In the example of a currency swap given earlier, the
       swap bank would be worse off if the pound
       appreciated.
 June 30, 2012
                                             25-61
Risks of Interest Rate and Currency Swaps

 Credit         Risk
      This is the major risk faced by a swap dealer—the risk
       that a counter party will default on its end of the swap.
 Mismatch          Risk
      It’s hard to find a counterparty that wants to borrow
       the right amount of money for the right amount of
       time.
 Sovereign         Risk
      The risk that a country will impose exchange rate
       restrictions that will interfere with performance on the
       swap.
 June 30, 2012
Pricing a Swap
A   swap is a derivative security so
  it can be priced in terms of the
  underlying assets:
 How to:
        Plain vanilla fixed for floating swap gets valued
         just like a bond.
        Currency swap gets valued just like a nest of
         currency futures.


June 30, 2012
Derivatives Prevailing in the Philippine
Market
 Forward
 Swap (Interest or Asset)
 Options
 Credit-Linked Notes
 Structured Product –Structured Yield
  Deposit

Source: BSP Circular 594

June 30, 2012
What is corporate risk management, and why
is it important to all firms?
   Corporate risk management relates to the
    management of unpredictable events that
    would have adverse consequences for the
    firm.
   All firms face risks, but the lower those risks
    can be made, the more valuable the firm,
    other things held constant. Of course, risk
    reduction has a cost.




June 30, 2012
Definitions of different types of
risk
           Speculative risks – offer the chance of a gain
            as well as a loss.
           Pure risks – offer only the prospect of a loss.
           Demand risks – risks associated with the
            demand for a firm’s products or services.
           Input risks – risks associated with a firm’s
            input costs.
           Financial risks – result from financial
            transactions.


June 30, 2012
Definitions of different types of risk
               Property risks – risks associated with loss of
                a firm’s productive assets.
               Personnel risk – result from human actions.
               Environmental risk – risk associated with
                polluting the environment.
               Liability risks – connected with product,
                service, or employee liability.
               Insurable risks – risks that typically can be
                covered by insurance.


June 30, 2012
What are the three steps of
corporate risk management?
1.      Identify the risks faced by the firm.
2.      Measure the potential impact of the
        identified risks.
3.      Decide how each relevant risk should
        be handled.




June 30, 2012
What can companies do to minimize or
reduce risk exposure?

               Transfer risk to an insurance company by paying
                periodic premiums.
               Transfer functions that produce risk to third
                parties.
               Purchase derivative contracts to reduce input and
                financial risks.
               Take actions to reduce the probability of
                occurrence of adverse events and the magnitude
                associated with such adverse events.
               Avoid the activities that give rise to risk.

June 30, 2012
Leasing and Other
       Asset-Based
         Financing

                Corporate Financial Management 3e
                       Emery Finnerty Stowe
                         Modified for course use by Arnold R. Cowan




June 30, 2012
Lease Financing
   A lease is a rental agreement that extends for
    one year or longer.
   The owner of the asset (the lessor) grants
    exclusive use of the asset to the lessee for a fixed
    period of time.
         In return, the lessee makes fixed periodic payments to
          the lessor.
   At termination, the lessee may have the option to
    either renew the lease or purchase the asset.



June 30, 2012
                                                                   71
Types of Leases
   Full-service lease
         Lessor responsible for maintenance, insurance,
          and property taxes.
   Net lease
         Lessee responsible for maintenance, insurance,
          and property taxes.




June 30, 2012
                                                       72
Types of Leases
   Operating lease
         short-term
         may be cancelable
   Financial lease
         long-term
         similar to a loan agreement




June 30, 2012
                                        73
Types of Lease Financing
 Direct leases
 Sale-and-lease-back agreements
 Leveraged leases




June 30, 2012
                                   74
Direct Lease

                                          Manufacturer
                Lessee       Lease
                                            / Lessor

                                     or




                                                          Manufacturer
Lessee             Lease
                           Lessor         Sale of Asset
                                                            / Lessor
June 30, 2012
                                                                   75
Sale-and-Lease-Back


                   Sale of Asset


          Lessee                   Lessor
                      Lease




June 30, 2012
                                            76
Leveraged Lease

                        Manufacturer




                            Sale of Asset
                         Single             Lien
                                                     Lender
                        Purpose              Loan

Lessee          Lease
                         Leasing                      Equity
                        Company             Equity

                                                     Investor
June 30, 2012
                                                            77
Synthetic Leases
    Firms have used synthetic leases to get
     the use of assets but keep debt off their
     balance sheets.
    An unrelated financial institution invests
     some equity and sets up a special-
     purpose-entity that buys the assets and
     leases it to the firm under an operating
     lease.
    Since the Enron bankruptcy, firms have
     been reluctant to use synthetic leases.
June 30, 2012
                                                  78
Advantages of Leases
   Efficient use of tax deductions and tax credits of
    ownership
   Reduced risk
   Reduced cost of borrowing
   Bankruptcy considerations
   Tapping new sources of funds
   Circumventing restrictions
         debt covenants
         off-balance sheet financing




June 30, 2012
                                                         79
Disadvantages of Leasing


 Lessee forfeits tax deductions associated
  with asset ownership.
 Lessee usually forgoes residual asset
  value.



June 30, 2012
                                              80
Valuing Financial Leases
   Basic approach is similar to debt refunding.
   Lease displaces debt.
   Missed lease payments can result in the lessor
         claiming the asset.
         filing lawsuits.
         forcing firm into bankruptcy.
   Risk of a firm’s lease payments are similar to
    those of its interest and principal payments.




June 30, 2012
                                                     81
Project Financing
   Desirable when
       Project can stand alone as an economic unit.
       Project will generate enough revenue (net of
        operating costs) to service project debt.
   Examples:
       Mines & mineral processing facilities
       Pipelines
       Oil refineries
       Paper mills

June 30, 2012
                                                       82
Project Financing Arrangements
 Completion undertaking
 Purchase, throughput, or tolling
  agreements
 Cash deficiency agreements




June 30, 2012
                                     83
Advantages and Disadvantages of
Project Financing
       Advantages
               Risk sharing
               Expanded debt capacity
               Lower cost of debt

       Disadvantages
               Significant transaction costs and legal fees
               Complex contractual agreements
               Lenders require a higher yield premium

June 30, 2012
                                                               84
Limited Partnership Financing

    Another form of tax-oriented financing.
    Allows the firm to “sell” the tax
     deductions and credits associated with
     asset ownership to the limited partners.
    Income (or loss) for tax purposes flows
     through to the partners.
    Limited partners are passive investors.
    General partner operates the limited
     partnership and has unlimited liability.

June 30, 2012
                                                85
June 30, 2012
87


     Leveraged Buyouts (LBO)

     •
         LBOs are a way to take a public company private, or put a
         company in the hands of the current management, MBO.
     •
         LBOs are financed with large amounts of borrowing (leverage),
         hence its name.
     •
         LBOs use the assets or cash flows of the company to secure debt
         financing, bonds or bank loans, to purchase the outstanding equity
         of the company.
     •
         After the buyout, control of the company is concentrated in the
         hands of the LBO firm and management, and there is no public
         stock outstanding.
88



                History: LBO
     •
         Leveraged buyouts were a relatively obscure means of
         financing large corporate acquisitions in the post WWII
         period. The practice positively boomed in the 1980s,
         with a combined $188 billion in acquisitions taking
         place in 1988 alone. The term “hostile takeover” coined
         during this period, it reflects the mixed feelings
         towards LBO.
89


     Successful LBO Strategies
     •
         Finding cheap assets – buying low and
         selling high (value arbitrage or multiple
         expansion)


     •
         Unlocking value through restructuring:
         –
             Financial restructuring of balance sheet –
             improved combination of debt and equity
         –
             Operational restructuring – improving
             operations to increase cash flows
Key Terms and concepts regarding LBOs:
 Transaction fee amortization. This reflects the capitalization and
 •


 amortization of financing, legal, and accounting fees associated with the
 transaction.
       - its like depreciation, is a tax-deductible noncash expense.

 Interest Expense- For simplicity, interest expense for each tranche of
 •


 debt financing is calculated based on the yearly beginning balance of
 each tranche.

 •
  Capitalization. Most leveraged buyouts make use of multiple tranches
 of debt to finance the transaction. A simple transaction may have only
 two tranches of debt, senior and junior. A large leveraged buyout will
 likely be financed with multiple tranches of debt that could include
 some or all of the following:
    •
         Revolving credit facility (revolver). This is a source of funds
         that the bought-out firm can draw upon as its working capital
         needs dictate.
•
  Bank debt. Often secured by the assets of the bought-
ought firm, this is the most senior claim against the
cash flows of the business.
•
  Mezzanine Debt – exists in the middle of the capital
structure and is junior to the bank debt incurred in
financing the leveraged buyout.
•
  Subordinated or high yield notes (junk bonds) –
most junior source of debt financing and as such has
the highest interest rates.
•
  Cash Sweep - is a provision of certain debt covenants
that stipulates that any excess cash generated by the
bought out business will be used to pay down
principal.
•
  Exit Scenario – usually involves either a sale of
portfolio company or recapitalization.
Derivatives, and risk management, left hand financing

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Derivatives, and risk management, left hand financing

  • 1. DERIVATIVES, AND RISK MANAGEMENT, LEFT-HAND FINANCING, AND LEVERAGED BUYOUT Group 1 Jerold Saddi Pamela Bernabe Juliet delos Santos Jenelle Canonizado Elvin Lee
  • 2. Learning Objectives:  After this session the FINMAN students would be able to:  Know all necessary concepts regarding derivatives  Know all various left-hand financing schemes, including their advantages and disadvantages  Know the mechanics of Leveraged buyout, its use, it’s advantages and disadvantages June 30, 2012
  • 3. What are derivatives?  Are financial instrument that “derive” their value from contractually required cash flows from some other security or index. June 30, 2012
  • 5. What are the essential features of a derivative?  A derivative is a financial instrument  Values changes in response to the changes in UNDERLYING variables.  No or minimum initial net investment  Settled at a future date by a net cash payment / settlement June 30, 2012
  • 6. What are the kinds/examples of derivatives?  Option Contract  Forward Contract  Futures Contract  Foreign Currency Exchange Contract  Interest Rate Swap June 30, 2012
  • 7. Accounting for Derivatives  Are to be considered as either assets or liabilities and should be reported in the balance sheet at fair value.  Unrealized gain or loss from fedging transactions is presented depending on the type of hedging.  Under the Fair Value hedge method – part of income  Under Cash Flow Hedge Method – part of EQUITY June 30, 2012
  • 8. For foreign entity investment:  Changes in fair Value determined to be an effective hedge are recognized in EQUITY.  The ineffective portion of the changes in fair value are recognized in EARNINGS IMMEDIATELY if the hedging instrument is a derivative. June 30, 2012
  • 9. Why do derivatives exist?  Hedging - Pertains to designating one or more hedging instruments so that their change in fair value is an offset, in whole or in part, to the change in fair value or cash flows of a hedged item. http://www.youtube.com/watch?v =kBtrxAjtG04 June 30, 2012
  • 10. FORWARD CONTRACT  A transaction in which a seller agrees to deliver a specific commodity to a buyer at some point in the future. Read more: http://www.investorwords.com/2060/forward_ June 30, 2012
  • 12. Call/ put Options Financial Futures June 30, 2012 Pamela Bernabe
  • 13. OPTIONS  A derivatives financial instrument that specifies a contract giving its owner the right to buy or sell an asset at a fixed price on or before a given date.  Its also a unique type of financial contract because they give the buyer the right, but not the obligation, to do something.  The buyer uses the option only if it is adventageous to do so; otherwise the option can be thrown away  Give the marketplace opportunities to adjust risk or alter income streams that would otherwise June 30, not be available 2012
  • 14. LOW STRIKE Thales – ancient OLIVE SEASON – Greek philosopher HIGH June 30, 2012
  • 15. EXAMPLE  Supposedly the first option buyer in the world was the ancient Greek mathematician and philosopher Thales of Miletus. On a certain occasion, it was predicted that the season's olive harvest would be larger than usual, and during the off-season he acquired the right to use a number of olive presses the following spring. When spring came and the olive harvest was larger than expected he exercised his options and then rented the June 30, 2012 presses out at much higher price than he
  • 16. OPTION TERMINOLOGY • Option Seller - One who gives/writes the option. He has an obligation to perform, in case option buyer desires to exercise his option. • Option Buyer - One who buys the option. He has the right to exercise the option but no obligation. • Call Option - Option to buy. • Put Option - Option to sell. Call Option Put Option Option Buyer Buys the right to buy the Buys the right to sell the underlying asset at the underlying asset at the Strike Strike Price Price Option Seller Has the obligation to sell Has the obligation to buy the the underlying asset to the underlying asset from the option holder at the Strike option holder at the Strike Price Price June 30, 2012
  • 17. OPTION TERMINOLOGY • American Option - An option which can be exercised anytime on or before the expiry date. • Strike Price/ Exercise Price - Price at which the option is to be exercised. • Expiration Date - Date on which the option expires. • European Option - An option which can be exercised only on expiry date. JuneExercise • 30, 2012 Date - Date on which the option gets
  • 18. CALL OPTIONS A call option gives you the right to buy within a specified time period at a specified price  The owner of the option pays a cash premium to the option seller in exchange for the right to buy June 30, 2012
  • 19. PRACTICAL EXAMPLE OF A CALL OPTION June 30, 2012
  • 20. CALL OPTIONS - ILLUSTRATION  An investor buys one European Call option on one share of Neyveli Lignite at a premium of Rs.2 per share on 31 July. The strike price is Rs.60 and the contract matures on 30 September. It may be clear form the graph that even in the worst case scenario, the investor would only lose a maximum of Rs.2 per share which he/she had paid for the premium. The upside to it has an unlimited profits opportunity. On the other hand the seller of the call option has a payoff chart completely reverse of the call options buyer. The maximum loss that he can have is unlimited though a profit of Rs.2 per share would be made on the premium payment June 30, 2012 by the buyer.
  • 22. PUT OPTIONS A put option gives you the right to sell within a specified time period at a specified price  It is not necessary to own the asset before acquiring the right to sell it June 30, 2012
  • 23.  An investor buys one European Put Option on one share of Neyveli Lignite at a premium of Rs. 2 per share on 31 July. The strike price is Rs.60 and the contract matures on 30 September. The adjoining graph shows the fluctuations of net profit with a change in the spot price. June 30, 2012
  • 25. CALL/PUT OPTIONS Call Option Put Option Option Buyer Buys the right to buy the Buys the right to sell the underlying asset at the Strike underlying asset at the Strike Price Price Option Seller Has the obligation to sell the Has the obligation to buy the underlying asset to the option underlying asset from the option holder at the Strike Price holder at the Strike Price June 30, 2012
  • 26. STANDARDIZED OPTION CHARACTERISTICS  All exchange-traded options have standardized expiration dates  The Saturday following the third Friday of designated months for most options  Investors typically view the third Friday of the month as the expiration date  The striking price of an option is the predetermined transaction price In multiples of $2.50 (for stocks priced $25.00 or below) or $5.00 (for stocks priced higher than $25.00)  There is usually at least one striking price above and one below the current stock price June 30, 2012
  • 27. STANDARDIZED OPTION CHARACTERISTICS  Puts and calls are based on 100 shares of the underlying security  The underlying security is the security that the option gives you the right to buy or sell  It is not possible to buy or sell odd lots of options June 30, 2012
  • 28. FINANCIAL FUTURES Forwards – a contract that is customized between two entities, where settlement takes place on a specific date in the future at today’s pre-agreed price Futures – an agreement between two parties to buy or sell an asset to a certain time in the future at a certain price. - it is also a special types of forward contracts in the sense that the former standardized exchange-traded contracts. June 30, 2012
  • 29. SIMPLE EXAMPLE  If you agree in April with your Aunt Sue that you will buy two pounds of tomatoes from her garden for $5, to be delivered to you when they're ripe in July, you and Sue just entered into a futures contract. June 30, 2012
  • 30. FINANCIAL FUTURES  A financial future is a futures contract on a short term interest rate (STIR). Contracts vary, but are often defined on an interest rate index such as 3-month sterling or US dollar LIBOR.  They are traded across a wide range of currencies, including the G12 country currencies and many others.  The assets often traded in futures contracts include commodities, stocks, and bonds. Grain, precious metals, electricity, oil, beef, orange juice, and natural gas are traditional examples of commodities, but foreign currencies, emissions credits, bandwidth, and certain financial instruments are also part of today's commodity markets. June 30, 2012
  • 31. FINANCIAL FUTURES  Some representative financial futures contracts are: United States  90-day Eurodollar *(IMM)  1 mo LIBOR (IMM)  Fed Funds 30 day (CBOT) Europe  3 mo Euribor (Euronext.liffe)  90-day Sterling LIBOR (Euronext.liffe)  Euro Sfr (Euronext.liffe) Asia  3 mo Euro yen (TIF)  90-day Bank Bill (SFE) where  IMM is the International Money Market of the Chicago Mercantile Exchange  CBOT is the Chicago Board of Trade  TOCOM is the Tokyo Commodity Exchange  SFE is the Sydney futures exchange June 30, 2012
  • 32. COMPARISON OF FUTURES AND FORWARD Futures Forward Amount Standardized Negotiated Delivery Date Standardized Negotiated Counter-party Clearinghouse Bank Collateral Margin Acct. Negotiated Market Auction Market Dealer Market Costs Brokerage and Bid-ask spread exchange fees Liquidity Very liquid Highly illiquid Regulation Government Self-regulated June Location 30, 2012 Central Worldwide exchange
  • 33. ADVANTAGE AND DISADVANTAGE OF FINANCIAL FUTURES  Advantages  Small Contract Size  Easy liquidation  Well organized and stable market (no risk of default)  Disadvantages  Limited number of currencies (but think about how one futures might be a close hedge against another currency)  Rigid contract size  Fixed expiration dates (but if you can get close, it doesn’t matter all that much). June 30, 2012
  • 34. THERE ARE TWO TYPES OF ORGANIZATIONS THAT FACILITATE FUTURES TRADING: Exchange Exchanges are non-profit or for-profit organizations that offer standardized futures contracts for physical commodities, foreign currency and financial products. Clearinghouse A clearinghouse is agency associated with an exchange, which settles trades and regulates delivery. Clearinghouses guarantee the fulfillment of futures contract obligations by all parties involved. June 30, 2012
  • 35. AN EXAMPLE: 90-DAY EURODOLLAR TIME DEPOSIT FUTURES  Eurodollar futures contracts are traded on the International Monetary Market (IMM), a division of the Chicago Mercantile Exchange.  The underlying asset is a Eurodollar time deposit with a 3-month maturity.  Eurodollar rates are quoted on an interest-bearing basis, assuming a 360-day year.  Each Eurodollar futures contract represents $1 million of initial face value of Eurodollar deposits maturing three months after contract expiration.  Forty separate contracts are traded at any point in time, as contracts expire in March, June, September and December June 30, 2012
  • 36. AN EXAMPLE: 90-DAY EURODOLLAR TIME DEPOSIT FUTURES  Eurodollar futures contracts trade according to an index that equals 100 percent minus the futures interest rate expressed in percentage terms.  An index of 91.50 indicates a futures rate of 8.5 percent.  Each basis point change in the futures rate equals a $25 change in value of the contract (0.0001 x $1 million x 90/360). June 30, 2012
  • 37. 3 -M O . E U R O D O L L A R (C M E )-$ 1 M IL L IO N ; P T S O F 1 0 0 % EURODOLLAR Y ie ld O p en O p e n H ig h L o w S e ttle C h g S e ttle C h g I n te r e s t J u ly 9 4 .3 0 9 4 .3 1 9 4 .3 0 9 4 .3 1 ..... 5 .6 9 ..... 3 1 ,1 8 2 FUTURES A ug S ept O c t 9 4 .3 1 9 4 .3 1 9 4 .3 1 9 4 .3 1 9 4 .3 1 9 4 .3 1 9 4 .3 0 9 4 .3 1 ..... ..... ..... 9 4 .2 7 ..... ..... ..... 5 .6 9 5 .6 9 5 .7 3 ..... ..... 5 1 0 ,6 0 6 ..... 9 ,3 8 0 2 ,1 9 2 N ov ..... ..... ..... 9 4 .2 7 ..... 5 .7 3 ..... 672 D ec 9 4 .2 6 9 4 .2 7 9 4 .2 4 9 4 .2 6 ..... 5 .7 4 ..... 3 8 7 ,5 3 1 M r9 9 9 4 .3 1 9 4 .3 1 9 4 .2 8 9 4 .3 1 ..... 5 .6 9 ..... 3 2 5 .3 4 2 J une 9 4 .3 0 9 4 .3 0 9 4 .2 8 9 4 .2 8 ..... 5 .7 2 ..... 2 6 9 ,6 4 1  The first column indicates the S ept 9 4 .2 6 9 4 .2 7 9 4 .2 6 9 4 .2 6 ..... 5 .7 4 ..... 2 2 9 ,0 7 5 settlement month and year. D ec M r0 0 9 4 .1 7 9 4 .1 7 9 4 .1 5 9 4 .1 6 9 4 .2 1 9 4 .2 1 9 4 .2 0 9 4 .2 1 ..... ..... 5 .8 4 5 .7 9 ..... 1 9 0 ,8 3 2 ..... 1 5 9 ,1 3 9 J une 9 4 .1 8 9 4 .1 8 9 4 .1 7 9 4 .1 8 ..... 5 .8 2 ..... 1 4 3 ,0 0 7  Each row lists price and yield S ept 9 4 .1 7 9 4 .1 7 9 4 .1 5 9 4 .1 6 ..... 5 .8 4 ..... 8 7 ,2 5 1 data for a distinct futures D ec M r0 1 9 4 .0 9 9 4 .0 9 9 4 .0 8 9 4 .0 9 9 4 .1 2 9 4 .1 3 9 4 .1 2 9 4 .1 2 ..... ..... 5 .9 1 5 .8 8 ..... ..... 7 3 ,2 0 5 6 7 ,2 2 2 contract that expires J une S ept 9 4 .1 1 9 4 .1 1 9 4 .1 0 9 4 .1 1 9 4 .1 0 9 4 .1 0 9 4 .0 9 9 4 .1 0 ..... ..... 5 .8 9 5 .9 0 ..... ..... 5 8 ,3 4 1 4 7 ,3 6 2 sequentially every three D ec 9 4 .0 3 9 4 .0 4 9 4 .0 2 9 4 .0 3 ..... 5 .9 7 ..... 4 1 ,4 1 5 months. M r0 2 J une 9 4 .0 7 9 4 .0 7 9 4 .0 6 9 4 .0 7 9 4 .0 5 9 4 .0 6 9 4 .0 4 9 4 .0 5 ..... ..... 5 .9 3 5 .9 5 ..... ..... 4 6 ,0 1 2 4 5 ,8 1 5  The next four columns report S ept D ec 9 4 .0 4 9 4 .0 5 9 4 .0 4 9 4 .0 4 9 3 .9 7 9 3 .9 8 9 3 .9 6 9 3 .9 7 ..... ..... 5 .9 6 6 .0 3 ..... ..... 4 3 ,1 8 4 3 2 ,7 3 6 the opening price, high and low M r0 3 J une 9 4 .0 1 9 4 .0 1 9 4 .0 0 9 4 .0 1 9 3 .9 9 9 3 .9 9 9 3 .9 8 9 3 .9 9 ..... ..... 5 .9 9 6 .0 1 ..... ..... 2 8 ,8 1 2 2 0 ,3 7 3 price, and closing settlement S ept 9 3 .9 8 9 3 .9 8 9 3 .9 8 9 3 .9 8 ..... 6 .0 2 ..... 1 5 ,8 6 4 price. D ec M r0 4 9 3 .9 1 9 3 .9 1 9 3 .9 1 9 3 .9 1 9 3 .9 4 9 3 .9 4 9 3 .9 4 9 3 .9 4 ..... ..... 6 .0 9 6 .0 6 ..... ..... 8 ,7 4 4 7 ,5 0 5  The next column, headed Chg, J une S ept ..... ..... ..... 9 3 .9 1 9 3 .9 1 9 3 .9 1 9 3 .9 1 9 3 .8 9 ..... ..... 6 .0 9 6 .1 1 ..... ..... 8 ,5 5 3 6 ,9 3 8 states the change in settlement D ec M r0 5 ..... ..... ..... ..... ..... 9 3 .8 2 ..... 9 3 .8 5 ..... ..... 6 .1 8 6 .1 5 ..... ..... 7 ,3 9 7 5 ,5 7 6 price from the previous day. J une ..... ..... ..... 9 3 .8 3 ..... 6 .1 7 ..... 5 ,3 2 3 S ept ..... ..... ..... 9 3 .8 1 ..... 6 .1 9 ..... 4 ,2 5 0  The two columns under Yield D ec ..... ..... ..... 9 3 .7 4 ..... 6 .2 6 ..... 3 ,7 3 5 convert the settlement price to M r0 6 J une ..... ..... ..... ..... ..... 9 3 .7 7 ..... 9 3 .7 4 ..... ..... 6 .2 3 6 .2 6 ..... ..... 5 ,8 1 6 3 ,6 4 8 a Eurodollar futures rate as: S ept D ec ..... ..... ..... ..... ..... 9 3 .7 2 ..... 9 3 .6 5 ..... ..... 6 .2 8 6 .3 5 ..... ..... 4 ,7 0 9 5 ,3 3 1 100 - settlement price = futures M r0 7 J une ..... ..... ..... 9 3 .6 8 ..... 9 3 .6 9 9 3 .6 9 9 3 .6 9 9 3 .6 6 1 .0 1 6 .3 4 2 .0 1 6 .3 2 ..... 4 ,0 7 5 4 ,2 0 5 rate S ept ..... ..... ..... 9 3 .6 4 1 .0 1 6 .3 6 2 .0 1 4 ,6 1 9 June 30, 2012 D ec ..... ..... ..... 9 3 .5 7 1 .0 1 6 .4 3 2 .0 1 3 ,6 8 0 M r0 8 ..... ..... ..... 9 3 .6 0 1 .0 1 6 .4 0 2 .0 1 3 ,4 0 6 J une ..... ..... ..... 9 3 .5 7 1 .0 1 6 .4 3 2 .0 1 295 E s t v o l 1 3 6 , 1 8 2 ; v o l F r i 2 2 7 , 5 8 8 ; o p e n i n t 2 , 9 6 31 ,19 19 , 66 ,4 5 .
  • 38. SPECULATING WITH FUTURES, LONG  Buying a futures contract (today) is often referred to as “going long,” or establishing a long position.  Recall: Each futures contract has an expiration date.  Every day before expiration, a new futures price is established.  If this new price is higher than the previous day’s price, the holder of a long futures contract position profits from this futures price increase.  If this new price is lower than the previous day’s price, the holder of a long futures contract position loses from this futures price decrease. June 30, 2012
  • 39. EXAMPLE I: SPECULATING IN GOLD FUTURES  You believe the price of gold will go up. So,  You go long 100 futures contract that expires in 3 months.  The futures price today is $400 per ounce.  There are 100 ounces of gold in each futures contract.  Your "position value" is: $400 X 100 X 100 = $4,000,000  Suppose your belief is correct, and the price of gold is $420 when the futures contract expires.  Your "position value" is now: $420 X 100 X 100 = $4,200,000 Your "long" speculation has resulted in a gain of June 30, 2012 $200,000
  • 40. SPECULATING WITH FUTURES, SHORT  Selling a futures contract (today) is often called “going short,” or establishing a short position.  Recall: Each futures contract has an expiration date.  Every day before expiration, a new futures price is established.  If this new price is higher than the previous day’s price, the holder of a short futures contract position loses from this futures price increase.  If this new price is lower than the previous day’s price, the holder of a short futures contract position profits from this futures price decrease. June 30, 2012
  • 41. EXAMPLE II: SPECULATING IN GOLD FUTURES  You believe the price of gold will go down. So,  You go short 100 futures contract that expires in 3 months.  The futures price today is $400 per ounce.  There are 100 ounces of gold in each futures contract.  Your "position value" is: $400 X 100 X 100 = $4,000,000  Suppose your belief is correct, and the price of gold is $370 when the futures contract expires.  Your “position value” is now: $370 X 100 X 100 = $3,700,000 Your "short" speculation has resulted in a gain of $300,000 What would have happened if the gold price was $420? June 30, 2012
  • 42. INTEREST RATE SWAPS June 30, 2012 Juliet Delos Santos
  • 43. Swaps Contracts  In a swap, two counterparties agree to a contractual arrangement wherein they agree to exchange cash flows at periodic intervals.  There are two types of interest rate swaps:  Single currency interest rate swap  “Plain vanilla” fixed-for-floating swaps are often just called interest rate swaps.  Cross-Currency interest rate swap  This is often called a currency swap; fixed for fixed rate debt service in two (or more) currencies. June 30, 2012
  • 44. Swap Bank A swap bank is a generic term to describe a financial institution that facilitates swaps between counterparties.  The swap bank can serve as either a broker or a dealer.  As a broker, the swap bank matches counterparties but does not assume any of the risks of the swap.  As a dealer, the swap bank stands ready to accept either side of a currency swap, and then later lay off their risk, or match it with a counterparty. June 30, 2012
  • 45. Example: Interest Rate Swap  Consider this example of a “plain vanilla” interest rate swap.  Bank A is a AAA-rated international bank located in the U.K. and wishes to raise $10,000,000 to finance floating-rate Eurodollar loans.  Bank A is considering issuing 5-year fixed-rate Eurodollar bonds at 10 percent.  It would make more sense to for the bank to issue floating-rate notes at LIBOR (London Interbank Offered Rate) to finance floating-rate Eurodollar loans. June 30, 2012
  • 46. Example: Interest Rate Swap (cont.)  Firm B is a BBB-rated U.S. company. It needs $10,000,000 to finance an investment with a five- year economic life.  Firm B is considering issuing 5-year fixed-rate Eurodollar bonds at 11.75 percent.  Alternatively, firm B can raise the money by issuing 5-year floating-rate notes at LIBOR + ½ percent.  Firm B would prefer to borrow at a fixed rate. June 30, 2012
  • 47. Example: Interest Rate Swap (cont.) The borrowing opportunities of the two firms are: COMPANY B BANK A Fixed rate 11.75% 10% Floating rate LIBOR + .5% LIBOR June 30, 2012
  • 48. Example: Interest Rate Swap (cont.) Swap The swap bank makes this offer to Bank A: You pay Bank LIBOR – 1/8 % per year 10 3/8% on $10M for 5 yrs. and we LIBOR – 1/8% will pay you 10 3/8% on Bank $10M for 5 yrs. A COMPANY B BANK A Fixed rate 11.75% 10% Floating rate LIBOR + .5% LIBOR June 30, 2012
  • 49. Example: Interest Rate Swap (cont.) ½% of $10M = Here’s what’s in it for $50K. That’s quite Swap Bank A: They can borrow a cost savings per Bank externally at 10% fixed yr. for 5 yrs. 10 3/8% and have a net LIBOR – 1/8% borrowing position of Bank -10 3/8 + 10 + (LIBOR – 10% A 1/8) = LIBOR – ½ % which is ½ COMPANY B BANK A % better than they can Fixed rate 11.75% 10% borrow floating without a Floating rate LIBOR + .5% LIBOR swap. June 30, 2012
  • 50. Example: Interest Rate Swap (cont.) The swap bank makes this offer to Swap company B: You Bank pay us 10½% per 10 ½% year on $10 LIBOR – ¼% million for 5 years Company and we will pay you LIBOR – ¼ % B per year on $10 million for 5 years. COMPANY B BANK A Fixed rate 11.75% 10% Floating rate LIBOR + .5% LIBOR June 30, 2012
  • 51. Example: Interest Rate Swap (cont.) Here’s what’s in it ½ % of $10M = for B: Swap $50K that’s quite a cost savings per yr. for They can borrow Bank 5 yrs. externally at 10 ½% LIBOR + ½ % and have LIBOR – ¼% a net borrowing position Company LIBOR + ½% of 10½ + (LIBOR + ½ ) B - (LIBOR - ¼ ) = 11.25% which is ½% better than COMPANY B BANK A they can borrow floating. Fixed rate 11.75% 10% Floating rate LIBOR + .5% LIBOR June 30, 2012 25-51
  • 52. Example: Interest Rate Swap (cont.) The swap bank makes money too. ¼% of $10M= Swap $25,000 per yr. for 5 yrs. Bank 10 3/8% 10 ½% LIBOR – 1/8% LIBOR – ¼% Bank Company A LIBOR – 1/8 – [LIBOR – ¼ ]= 1/8 B 10 ½ - 10 3/8 = 1/8 ¼ COMPANY B BANK A Fixed rate 11.75% 10% June 30, 2012 Floating rate LIBOR + .5% LIBOR 25-52
  • 53. Example: Interest Rate Swap (cont.) The swap bank makes ¼% Swap Bank 10 3/8% 10 ½% LIBOR – 1/8% LIBOR – ¼% Bank Company A B A saves ½% B saves ½% COMPANY B BANK A Fixed rate 11.75% 10% June 30, 2012 Floating rate LIBOR + .5% LIBOR 25-53
  • 54. Example: Currency Swap  Suppose a U.S. MNC wants to finance a £10M expansion of a British plant.  They could borrow dollars in the U.S. where they are well known and exchange for dollars for pounds.  This will give them exchange rate risk: financing a sterling project with dollars.  They could borrow pounds in the international bond market, but pay a premium since they are not as well known abroad. June 30, 2012
  • 55. Example: Currency Swap (cont.)  If they can find a British MNC with a mirror-image financing need they may both benefit from a swap.  If the spot exchange rate is S0($/£) = $1.60/£, the U.S. firm needs to find a British firm wanting to finance dollar borrowing in the amount of $16M. June 30, 2012
  • 56. Example: Currency Swap (cont.) Consider two firms A and B: firm A is a U.S.–based multinational and firm B is a U.K.–based multinational. Both firms wish to finance a project in each other’s country of the same size. Their borrowing opportunities are given in the table below. $ £ Company A 8.0% 11.6% Company B 10.0% 12.0% June 30, 2012
  • 57. Example: Currency Swap (cont.) A’s net position is to borrow at £11% Swap Bank $8% $9.4% £11% £12% $8% Firm Firm £12% A B A savaes £.6% $ £ Company A 8.0% 11.6% Company B 10.0% 12.0% June 30, 2012
  • 58. Example: Currency Swap (cont.) B’s net position is to borrow at $9.4% Swap Bank $8% $9.4% £11% £12% $8% Firm Firm £12% A B B saves $.6% $ £ Company A 8.0% 11.6% Company B 10.0% 12.0% June 30, 2012
  • 59. Example: Currency Swap (cont.) The swap bank makes money too: 1.4% of $16 million Swap financed with 1% of £10 million per year Bank for 5 years. $8% $9.4% £11% £12% $8% Firm At S0($/£) = $1.60/£, Firm £12% A that is a gain of $64,000 B per year for 5 years. $ £ The swap bank faces Company A 8.0% 11.6% exchange rate risk, but Company B 10.0% 12.0% maybe they can lay it June 30, 2012 off (in another swap).
  • 60. Variations of Basic Swaps  Currency Swaps  fixed for fixed  fixed for floating  floating for floating  amortizing  Interest Rate Swaps  zero-for floating  floating for floating  Exotica  For a swap to be possible, two humans must like the idea. Beyond that, creativity is the only limit. June 30, 2012
  • 61. Risks of Interest Rate and Currency Swaps  Interest Rate Risk  Interest rates might move against the swap bank after it has only gotten half of a swap on the books, or if it has an unhedged position.  Basis Risk  If the floating rates of the two counterparties are not pegged to the same index.  Exchange Rate Risk  In the example of a currency swap given earlier, the swap bank would be worse off if the pound appreciated. June 30, 2012 25-61
  • 62. Risks of Interest Rate and Currency Swaps  Credit Risk  This is the major risk faced by a swap dealer—the risk that a counter party will default on its end of the swap.  Mismatch Risk  It’s hard to find a counterparty that wants to borrow the right amount of money for the right amount of time.  Sovereign Risk  The risk that a country will impose exchange rate restrictions that will interfere with performance on the swap. June 30, 2012
  • 63. Pricing a Swap A swap is a derivative security so it can be priced in terms of the underlying assets:  How to:  Plain vanilla fixed for floating swap gets valued just like a bond.  Currency swap gets valued just like a nest of currency futures. June 30, 2012
  • 64. Derivatives Prevailing in the Philippine Market  Forward  Swap (Interest or Asset)  Options  Credit-Linked Notes  Structured Product –Structured Yield Deposit Source: BSP Circular 594 June 30, 2012
  • 65. What is corporate risk management, and why is it important to all firms?  Corporate risk management relates to the management of unpredictable events that would have adverse consequences for the firm.  All firms face risks, but the lower those risks can be made, the more valuable the firm, other things held constant. Of course, risk reduction has a cost. June 30, 2012
  • 66. Definitions of different types of risk  Speculative risks – offer the chance of a gain as well as a loss.  Pure risks – offer only the prospect of a loss.  Demand risks – risks associated with the demand for a firm’s products or services.  Input risks – risks associated with a firm’s input costs.  Financial risks – result from financial transactions. June 30, 2012
  • 67. Definitions of different types of risk  Property risks – risks associated with loss of a firm’s productive assets.  Personnel risk – result from human actions.  Environmental risk – risk associated with polluting the environment.  Liability risks – connected with product, service, or employee liability.  Insurable risks – risks that typically can be covered by insurance. June 30, 2012
  • 68. What are the three steps of corporate risk management? 1. Identify the risks faced by the firm. 2. Measure the potential impact of the identified risks. 3. Decide how each relevant risk should be handled. June 30, 2012
  • 69. What can companies do to minimize or reduce risk exposure?  Transfer risk to an insurance company by paying periodic premiums.  Transfer functions that produce risk to third parties.  Purchase derivative contracts to reduce input and financial risks.  Take actions to reduce the probability of occurrence of adverse events and the magnitude associated with such adverse events.  Avoid the activities that give rise to risk. June 30, 2012
  • 70. Leasing and Other Asset-Based Financing Corporate Financial Management 3e Emery Finnerty Stowe Modified for course use by Arnold R. Cowan June 30, 2012
  • 71. Lease Financing  A lease is a rental agreement that extends for one year or longer.  The owner of the asset (the lessor) grants exclusive use of the asset to the lessee for a fixed period of time.  In return, the lessee makes fixed periodic payments to the lessor.  At termination, the lessee may have the option to either renew the lease or purchase the asset. June 30, 2012 71
  • 72. Types of Leases  Full-service lease  Lessor responsible for maintenance, insurance, and property taxes.  Net lease  Lessee responsible for maintenance, insurance, and property taxes. June 30, 2012 72
  • 73. Types of Leases  Operating lease  short-term  may be cancelable  Financial lease  long-term  similar to a loan agreement June 30, 2012 73
  • 74. Types of Lease Financing  Direct leases  Sale-and-lease-back agreements  Leveraged leases June 30, 2012 74
  • 75. Direct Lease Manufacturer Lessee Lease / Lessor or Manufacturer Lessee Lease Lessor Sale of Asset / Lessor June 30, 2012 75
  • 76. Sale-and-Lease-Back Sale of Asset Lessee Lessor Lease June 30, 2012 76
  • 77. Leveraged Lease Manufacturer Sale of Asset Single Lien Lender Purpose Loan Lessee Lease Leasing Equity Company Equity Investor June 30, 2012 77
  • 78. Synthetic Leases  Firms have used synthetic leases to get the use of assets but keep debt off their balance sheets.  An unrelated financial institution invests some equity and sets up a special- purpose-entity that buys the assets and leases it to the firm under an operating lease.  Since the Enron bankruptcy, firms have been reluctant to use synthetic leases. June 30, 2012 78
  • 79. Advantages of Leases  Efficient use of tax deductions and tax credits of ownership  Reduced risk  Reduced cost of borrowing  Bankruptcy considerations  Tapping new sources of funds  Circumventing restrictions  debt covenants  off-balance sheet financing June 30, 2012 79
  • 80. Disadvantages of Leasing  Lessee forfeits tax deductions associated with asset ownership.  Lessee usually forgoes residual asset value. June 30, 2012 80
  • 81. Valuing Financial Leases  Basic approach is similar to debt refunding.  Lease displaces debt.  Missed lease payments can result in the lessor  claiming the asset.  filing lawsuits.  forcing firm into bankruptcy.  Risk of a firm’s lease payments are similar to those of its interest and principal payments. June 30, 2012 81
  • 82. Project Financing  Desirable when  Project can stand alone as an economic unit.  Project will generate enough revenue (net of operating costs) to service project debt.  Examples:  Mines & mineral processing facilities  Pipelines  Oil refineries  Paper mills June 30, 2012 82
  • 83. Project Financing Arrangements  Completion undertaking  Purchase, throughput, or tolling agreements  Cash deficiency agreements June 30, 2012 83
  • 84. Advantages and Disadvantages of Project Financing  Advantages  Risk sharing  Expanded debt capacity  Lower cost of debt  Disadvantages  Significant transaction costs and legal fees  Complex contractual agreements  Lenders require a higher yield premium June 30, 2012 84
  • 85. Limited Partnership Financing  Another form of tax-oriented financing.  Allows the firm to “sell” the tax deductions and credits associated with asset ownership to the limited partners.  Income (or loss) for tax purposes flows through to the partners.  Limited partners are passive investors.  General partner operates the limited partnership and has unlimited liability. June 30, 2012 85
  • 87. 87 Leveraged Buyouts (LBO) • LBOs are a way to take a public company private, or put a company in the hands of the current management, MBO. • LBOs are financed with large amounts of borrowing (leverage), hence its name. • LBOs use the assets or cash flows of the company to secure debt financing, bonds or bank loans, to purchase the outstanding equity of the company. • After the buyout, control of the company is concentrated in the hands of the LBO firm and management, and there is no public stock outstanding.
  • 88. 88 History: LBO • Leveraged buyouts were a relatively obscure means of financing large corporate acquisitions in the post WWII period. The practice positively boomed in the 1980s, with a combined $188 billion in acquisitions taking place in 1988 alone. The term “hostile takeover” coined during this period, it reflects the mixed feelings towards LBO.
  • 89. 89 Successful LBO Strategies • Finding cheap assets – buying low and selling high (value arbitrage or multiple expansion) • Unlocking value through restructuring: – Financial restructuring of balance sheet – improved combination of debt and equity – Operational restructuring – improving operations to increase cash flows
  • 90. Key Terms and concepts regarding LBOs: Transaction fee amortization. This reflects the capitalization and • amortization of financing, legal, and accounting fees associated with the transaction. - its like depreciation, is a tax-deductible noncash expense. Interest Expense- For simplicity, interest expense for each tranche of • debt financing is calculated based on the yearly beginning balance of each tranche. • Capitalization. Most leveraged buyouts make use of multiple tranches of debt to finance the transaction. A simple transaction may have only two tranches of debt, senior and junior. A large leveraged buyout will likely be financed with multiple tranches of debt that could include some or all of the following: • Revolving credit facility (revolver). This is a source of funds that the bought-out firm can draw upon as its working capital needs dictate.
  • 91. • Bank debt. Often secured by the assets of the bought- ought firm, this is the most senior claim against the cash flows of the business. • Mezzanine Debt – exists in the middle of the capital structure and is junior to the bank debt incurred in financing the leveraged buyout. • Subordinated or high yield notes (junk bonds) – most junior source of debt financing and as such has the highest interest rates. • Cash Sweep - is a provision of certain debt covenants that stipulates that any excess cash generated by the bought out business will be used to pay down principal. • Exit Scenario – usually involves either a sale of portfolio company or recapitalization.

Hinweis der Redaktion

  1. It gets complicated in a hurry.