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What are investment returns? ,[object Object],[object Object],[object Object],[object Object],[object Object]
What is the return on an investment that costs $1,000 and is sold after 1 year for $1,100? ,[object Object],[object Object],$ Received  -  $ Invested $1,100  -  $1,000  =  $100 . $ Return/$ Invested $100/$1,000  =  0.10  =  10% .
What is investment risk? ,[object Object],[object Object],[object Object]
Assume the Following Investment Alternatives Economy Prob. T-Bill HT Coll USR MP Recession 0.10 8.0% -22.0% 28.0% 10.0% -13.0% Below avg. 0.20 8.0 -2.0 14.7 -10.0 1.0 Average 0.40 8.0 20.0 0.0 7.0 15.0 Above avg. 0.20 8.0 35.0 -10.0 45.0 29.0 Boom 0.10 8.0 50.0 -20.0 30.0 43.0 1.00
What is unique about  the T-bill return? ,[object Object],[object Object]
Calculate the expected rate of return on each alternative. k = expected rate of return. k HT  = 0.10(-22%) + 0.20(-2%)   + 0.40(20%) + 0.20(35%)   + 0.10(50%) =  17.4% . ^ ^
[object Object],[object Object],^ k HT 17.4% Market 15.0 USR 13.8 T-bill 8.0 Collections 1.7
What is the standard deviation of returns for each alternative?
HT:    = ((-22 - 17.4) 2 0.10 + (-2 - 17.4) 2 0.20 + (20 - 17.4) 2 0.40 + (35 - 17.4) 2 0.20 + (50 - 17.4) 2 0.10) 1/2  = 20.0%.  T-bills  =  0.0%.  HT  = 20.0%.  Coll = 13.4%.  USR = 18.8%.  M = 15.3%.
Expected Return versus Risk ,[object Object],Expected Security return Risk,   HT 17.4% 20.0% Market 15.0 15.3 USR 13.8 18.8 T-bills 8.0 0.0 Collections  1.7 13.4
Portfolio Risk and Return Assume a two-stock portfolio with $50,000 in HT and $50,000 in Collections. Calculate k p  and   p . ^
Portfolio Return, k p k p  is a weighted average: k p  = 0.5(17.4%) + 0.5(1.7%) =  9.6% . k p  is between k HT  and k Coll . ^ ^ ^ ^ ^ ^ ^ ^ k p  =    w i k i  n i = 1
Alternative Method k p  = (3.0%)0.10 + (6.4%)0.20 + (10.0%)0.40 + (12.5%)0.20 + (15.0%)0.10 =  9.6% . ^ Estimated Return (More...) Economy Prob. HT Coll. Port. Recession 0.10 -22.0% 28.0% 3.0% Below avg. 0.20 -2.0 14.7 6.4 Average 0.40 20.0 0.0 10.0 Above avg. 0.20 35.0 -10.0 12.5 Boom 0.10 50.0 -20.0 15.0
[object Object],[object Object],[object Object],[object Object],[object Object]
Risk 1.Unsystematic Risk : Ex. Business Risk, Financial Risk :  Managed by Diversification 2.Systematic Risk : Ex. Market Risk , Interest Rate Risk , Purchasing Power Risk  Measurement by Beta which is calculated by : 2.1 Regression Analysis 2.2 Slope of Regression Line ค่าเบต้า   แสดงถึงการเปลี่ยนแปลงของอัตราผลตอบแทนของหลักทรัพย์แต่ละชนิดเมื่ออัตราผลตอบแทนของตลาดเปลี่ยนแปลงไป ดังนั้นจึงถือเป็นดัชนีแสดงความเสี่ยงของหลักทรัพย์แต่ละชนิดจากความสัมพันธ์กับตลาดโดยรวม
How are betas calculated? ,[object Object],[object Object]
[object Object],[object Object],[object Object],[object Object],[object Object],How is beta interpreted?
Expected Return versus Market Risk ,[object Object],Expected Security return Risk, b HT 17.4% 1.29 Market 15.0 1.00 USR 13.8 0.68 T-bills 8.0 0.00 Collections  1.7 -0.86
Use the SML to calculate each alternative’s required return. ,[object Object],[object Object],[object Object],[object Object],^
Required Rates of Return k HT   =  8.0% + (7%)(1.29) =  8.0% + 9.0% =  17.0%. k M =  8.0% + (7%)(1.00) =  15.0%. k USR =  8.0% + (7%)(0.68) =  12.8%. k T-bill =  8.0% + (7%)(0.00) =  8.0%. k Coll =  8.0% + (7%)(-0.86) =  2.0%.
Calculate beta for a portfolio with 50% HT and 50% Collections b p = Weighted average = 0.5(b HT ) + 0.5(b Coll ) = 0.5(1.29) + 0.5(-0.86) =  0.22 .
What is the required rate of return on the HT/Collections portfolio? k p =  Weighted average k = 0.5(17%) + 0.5(2%)  =  9.5% . Or use SML: k p =  k RF  + (RP M ) b p = 8.0% + 7%(0.22) =  9.5% .

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Investment returns

  • 1.
  • 2.
  • 3.
  • 4. Assume the Following Investment Alternatives Economy Prob. T-Bill HT Coll USR MP Recession 0.10 8.0% -22.0% 28.0% 10.0% -13.0% Below avg. 0.20 8.0 -2.0 14.7 -10.0 1.0 Average 0.40 8.0 20.0 0.0 7.0 15.0 Above avg. 0.20 8.0 35.0 -10.0 45.0 29.0 Boom 0.10 8.0 50.0 -20.0 30.0 43.0 1.00
  • 5.
  • 6. Calculate the expected rate of return on each alternative. k = expected rate of return. k HT = 0.10(-22%) + 0.20(-2%) + 0.40(20%) + 0.20(35%) + 0.10(50%) = 17.4% . ^ ^
  • 7.
  • 8. What is the standard deviation of returns for each alternative?
  • 9. HT:  = ((-22 - 17.4) 2 0.10 + (-2 - 17.4) 2 0.20 + (20 - 17.4) 2 0.40 + (35 - 17.4) 2 0.20 + (50 - 17.4) 2 0.10) 1/2 = 20.0%.  T-bills = 0.0%.  HT = 20.0%.  Coll = 13.4%.  USR = 18.8%.  M = 15.3%.
  • 10.
  • 11. Portfolio Risk and Return Assume a two-stock portfolio with $50,000 in HT and $50,000 in Collections. Calculate k p and  p . ^
  • 12. Portfolio Return, k p k p is a weighted average: k p = 0.5(17.4%) + 0.5(1.7%) = 9.6% . k p is between k HT and k Coll . ^ ^ ^ ^ ^ ^ ^ ^ k p =   w i k i  n i = 1
  • 13. Alternative Method k p = (3.0%)0.10 + (6.4%)0.20 + (10.0%)0.40 + (12.5%)0.20 + (15.0%)0.10 = 9.6% . ^ Estimated Return (More...) Economy Prob. HT Coll. Port. Recession 0.10 -22.0% 28.0% 3.0% Below avg. 0.20 -2.0 14.7 6.4 Average 0.40 20.0 0.0 10.0 Above avg. 0.20 35.0 -10.0 12.5 Boom 0.10 50.0 -20.0 15.0
  • 14.
  • 15. Risk 1.Unsystematic Risk : Ex. Business Risk, Financial Risk : Managed by Diversification 2.Systematic Risk : Ex. Market Risk , Interest Rate Risk , Purchasing Power Risk Measurement by Beta which is calculated by : 2.1 Regression Analysis 2.2 Slope of Regression Line ค่าเบต้า แสดงถึงการเปลี่ยนแปลงของอัตราผลตอบแทนของหลักทรัพย์แต่ละชนิดเมื่ออัตราผลตอบแทนของตลาดเปลี่ยนแปลงไป ดังนั้นจึงถือเป็นดัชนีแสดงความเสี่ยงของหลักทรัพย์แต่ละชนิดจากความสัมพันธ์กับตลาดโดยรวม
  • 16.
  • 17.
  • 18.
  • 19.
  • 20. Required Rates of Return k HT = 8.0% + (7%)(1.29) = 8.0% + 9.0% = 17.0%. k M = 8.0% + (7%)(1.00) = 15.0%. k USR = 8.0% + (7%)(0.68) = 12.8%. k T-bill = 8.0% + (7%)(0.00) = 8.0%. k Coll = 8.0% + (7%)(-0.86) = 2.0%.
  • 21. Calculate beta for a portfolio with 50% HT and 50% Collections b p = Weighted average = 0.5(b HT ) + 0.5(b Coll ) = 0.5(1.29) + 0.5(-0.86) = 0.22 .
  • 22. What is the required rate of return on the HT/Collections portfolio? k p = Weighted average k = 0.5(17%) + 0.5(2%) = 9.5% . Or use SML: k p = k RF + (RP M ) b p = 8.0% + 7%(0.22) = 9.5% .

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