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Lo4b (nabil) breakeven analysis
1.
Breakeven point LO4b EGN 3203
Engineering Economics
2.
LEARNING OUTCOMES 1. Breakeven
point – one parameter 2. Breakeven point – two alternatives 3. Payback period analysis © 2012 by McGraw-Hill All Rights Reserved13-2
3.
Breakeven Point The parameter
(or variable) can be an amount of revenue, cost, supply, demand, etc. for one project or between two alternatives One project - Breakeven point is identified as QBE. Determined using linear or non-linear math relations for revenue and cost Between two alternatives - Determine one of the parameters P, A, F, i, or n with others constant Solution is by one of three methods: Direct solution of relations Trial and error Spreadsheet functions or tools (Goal Seek or Solver) © 2012 by McGraw-Hill All Rights Reserved13-3 Value of a parameter that makes two elements equal
4.
Cost-Revenue Model ―
One Project © 2012 by McGraw-Hill All Rights Reserved 13-4 Quantity, Q — An amount of the variable in question, e.g., units/year, hours/month Breakeven value is QBE Fixed cost, FC — Costs not directly dependent on the variable, e.g., buildings, fixed overhead, insurance, minimum workforce cost Variable cost, VC — Costs that change with parameters such as production level and workforce size. These are labor, material and marketing costs. Variable cost per unit is v Total cost, TC — Sum of fixed and variable costs, TC = FC + VC Revenue, R — Amount is dependent on quantity sold Revenue per unit is r Profit, P — Amount of revenue remaining after costs P = R – TC = R – (FC+VC)
5.
Breakeven Analysis • There
are different shapes of a revenue relation - identified as R . • A linear revenue relation is commonly assumed, but a nonlinear relation is often more realistic. • It can model an increasing per unit revenue with larger volumes - curve 1 • or a decreasing per unit revenue that usually prevails at higher quantities © 2012 by McGraw-Hill All Rights Reserved 5
6.
Breakeven for linear
R and TC © 2012 by McGraw-Hill All Rights Reserved13-5 Set R = TC and solve for Q = QBE R = TC rQ = FC + vQ FC r – v When variable cost, v, is lowered, QBE decreases (moves to left) QBE = • The breakeven graph is an important management tool. • Often used in decision making. • if the variable cost VC per unit is reduced, then the TC line has a smaller slope and the breakeven point will decrease. • This is an advantage because the smaller the value of QBE, the greater the profit for a given amount of revenue.
7.
Example: One Project
Breakeven Point Solution: Find QBE and compare to 15,000; calculate Profit QBE = 75,000 / (8.00-2.50) = 13,636 units/month Production level is above breakeven Profit Profit = R – (FC + VC) = rQ – (FC + vQ) = (r-v)Q – FC = (8.00 – 2.50)(15,000) – 75,000 = $ 7500/month © 2012 by McGraw-Hill All Rights Reserved13-6 A plant produces 15,000 units/month. Find breakeven level if FC = $75,000 /month, revenue is $8/unit and variable cost is $2.50/unit. Determine expected monthly profit or loss.
8.
© 2012 by
McGraw-Hill All Rights Reserved 8 Example: One Project Breakeven Point
9.
© 2012 by
McGraw-Hill All Rights Reserved 9 Example: One Project Breakeven Point
10.
© 2012 by
McGraw-Hill All Rights Reserved 10 Example: One Project Breakeven Point
11.
Breakeven Between Two
Alternatives To determine value of common variable between 2 alternatives, do the following: 1. Define the common variable 2. Develop equivalence PW, AW or FW relations as function of common variable for each alternative 3. Equate the relations; solve for variable. This is breakeven value 4. Selection of the alternative is different depending upon two facts: – the parameter value relative to the breakeven point. – slope of the variable cost curve © 2012 by McGraw-Hill All Rights Reserved13-7 Selection of alternative is based on anticipated value of common variable: Value BELOW breakeven; select higher variable cost (larger slope) Value ABOVE breakeven; select lower variable cost (less slope)
12.
Example: Two Alternative
Breakeven Analysis Perform a make/buy analysis where the common variable is X, the number of units produced each year. AW relations are: AWmake = -18,000(A/P,15%,6) +2,000(A/F,15%,6) – 0.4X AWbuy = -1.5X Solution: Equate AW relations, solve for X -1.5X = -4528 - 0.4X X = 4116 per year © 2012 by McGraw-Hill All Rights Reserved13-8 X, 1000 units per year Breakeven value of X 1 2 3 4 5 AWbuy AWmake If anticipated production > 4116, select make alternative (lower variable cost) AW, 1000 $/year 8 7 6 5 4 3 2 1 0
13.
Breakeven Analysis Using
Goal Seek Tool Spreadsheet tool Goal Seek finds breakeven value for the common variable between two alternatives © 2012 by McGraw-Hill All Rights Reserved13-9 Problem: Two machines (1 and 2) have following estimates. a) Use spreadsheet and AW analysis to select one at MARR = 10%. b) Use Goal Seek to find the breakeven first cost. Machine 1 2 P, $ -80,000 -110,000 NCF, $/year 25,000 22,000 S, $ 2,000 3,000 n, years 4 6 Solution: a) Select machine A with AWA = $193
14.
Breakeven Analysis Using
Goal Seek Tool Solution: b) Goal Seek finds a first-cost breakeven of $96,669 to make machine B economically equivalent to A © 2012 by McGraw-Hill All Rights Reserved13-10 Spreadsheet after Goal Seek is applied Changing cell Target cell
15.
Payback Period Analysis Caution:
Payback period analysis is a good initial screening tool, rather than the primary method to justify a project or select an alternative (Discussed later) © 2012 by McGraw-Hill All Rights Reserved13-11 Payback period: Estimated amount of time (np) for cash inflows to recover an initial investment (P) plus a stated return of return (i%) Types of payback analysis: No-return and discounted payback 1. No-return payback means rate of return is ZERO (i = 0%) 2. Discounted payback considers time value of money (i > 0%)
16.
Payback Period Computation ©
2012 by McGraw-Hill All Rights Reserved13-12 Formula to determine payback period (np) varies with type of analysis. NCF = Net Cash Flow per period t Eqn. 1 Eqn. 2 Eqn. 3 Eqn. 4
17.
Points to Remember
About Payback Analysis • No-return payback neglects time value of money, so no return is expected for the investment made • No cash flows after the payback period are considered in the analysis. Return may be higher if these cash flows are expected to be positive. • Approach of payback analysis is different from PW, AW, ROR and B/C analysis. A different alternative may be selected using payback. • Rely on payback as a supplemental tool; use PW or AW at the MARR for a reliable decision • Discounted payback (i > 0%) gives a good sense of the risk involved © 2012 by McGraw-Hill All Rights Reserved13-13
18.
Example: Payback Analysis System
1 System 2 First cost, $ 12,000 8,000 NCF, $ per year 3,000 1,000 (year 1-5) 3,000 (year 6-14) Maximum life, years 7 14 Problem: Use (a) no-return payback, (b) discounted payback at 15%, and (c) PW analysis at 15% to select a system. Comment on the results. Solution: (a) Use Eqns. 1 and 2 np1= 12,000 / 3,000 = 4 years np2= -8,000 + 5(1,000) + 1(3,000) = 6 years Select system 1 © 2012 by McGraw-Hill All Rights Reserved13-14
19.
Example: Payback Analysis
(continued) System 1 System 2 First cost, $ 12,000 8,000 NCF, $ per year 3,000 1,000 (year 1-5) 3,000 (year 6-14) Maximum life, years 7 14 Solution: (b) Use Eqns. 3 and 4 System 1: 0 = -12,000 + 3,000(P/A,15%,np1) np1 = 6.6 years System 2: 0 = -8,000 + 1,000(P/A,15%,5) + 3,000(P/A,15%,np2 - 5)(P/F,15%,5) np1 = 9.5 years Select system 1 (c) Find PW over LCM of 14 years PW1 = $663 PW2 = $2470 Select system 2 Comment: PW method considers cash flows after payback period. Selection changes from system 1 to 2 © 2012 by McGraw-Hill All Rights Reserved13-15
20.
Summary of Important
Points © 2012 by McGraw-Hill All Rights Reserved13-16 Breakeven amount is a point of indifference to accept or reject a project One project breakeven: accept if quantity is > QBE Two alternative breakeven: if level > breakeven, select lower variable cost alternative (smaller slope) Payback estimates time to recover investment. Return can be i = 0% or i > 0% Use payback as supplemental to PW or other analyses, because np neglects cash flows after payback, and if i = 0%, it neglects time value of money Payback is useful to sense the economic risk in a project
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