Calculation of ER under CAPM model
Retail | = Rf + Beta ( Rm-Rf) | = 8 + .08 (17-8) | = 8 + .08 (9) | = 8 + 7.2 | 15.2 |
Industrail | = Rf + Beta ( Rm-Rf) | = 8 + 1.5 (17-8) | = 8 + 1.5 (9) | = 8 + 13.5 | 21.5 |
Resources | = Rf + Beta ( Rm-Rf) | = 8 + 1.8 (17-8) | = 8 + 1.8 (9) | = 8 + 16.2 | 24.2 |
Risk free Asset | = Rf + Beta ( Rm-Rf) | = 8 + 0 (17-8) | = 8 + 0 | =8 | 8 |
A | B | C = A *B | D | E = B * D | ||
Description | Investment | Weight | Beta | Weighted Beta | Return | Weighted Return |
Retail | 400000 | 0.2 | 0.8 | 0.16 | 15.2 | 3.04 |
Industrail | 500000 | 0.25 | 1.5 | 0.375 | 21.5 | 5.38 |
Resources | 686000 | 0.343 | 1.8 | 0.6174 | 24.2 | 8.30 |
Risk free Asset | 414000 | 0.207 | 0 | 0 | 8 | 1.66 |
2000000 | 1.15 | 18.37 |
From the above table we can see the Weighted Beta is 1.15 and Weighted Return is 18.37
Question 2
Year | CF | CF | PVF @15% | Disc CF |
1 | D1 | 6.05 | 0.8696 | 5.26 |
2 | D2 | 6.66 | 0.7561 | 5.03 |
3 | P2 | 69.9 | 0.7561 | 52.85 |
63.15 |
P2 = D3/Ke-g
= 6.66*105%/15%-5%
= 6.99/ 10%
= 69.9
Value of the company = No of shares * Value per share i.e 63.15
Question 3
Mean or Average Return = 6+ -12+ 16 + 38 + 11/5
Mean x̅ = 11.8
ER | x - x̅ | (x-x̅)^2 |
6 | -5.8 | 33.64 |
-12 | -23.8 | 566.44 |
16 | 4.2 | 17.64 |
38 | 26.2 | 686.44 |
11 | -0.8 | 0.64 |
∑ (x-x̅)^2 | 1304.8 |
Variance = ∑ (x-x̅)^2/n-1
= 1304.8/5-1
= 326.2
Standar Devaition = √ Variance
= √326.2
= 18.061
Please comment if you have any doubts
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