I need to calculate the cost of equity financing using the CAPM model and am having a hard time figuring it out. The capital investment is a 7 year asset.
debt 40%
interest rate 5%
tax rate 26%
equity 60%
risk free rate 6%
Rm 13%
beta 1.10
working capital 10% of next years sales
capital investment for project 1 is 1,000,000
Project 1 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 |
Revenue | 780,000 | 799,500 | 819,488 | 839,975 | 860,974 | 882,498 | 904,561 | 927,175 |
Expense | 585,000 | 599,625 | 614,616 | 629,981 | 645,731 | 661,874 | 678,421 | 695,381 |
Annual depreciation rate | 14.29% | 24.49% | 17.49% | 12.49% | 8.93% | 8.92% | 8.93% | 4.46% |
Depreciation | 142,900 | 244,900 | 174,900 | 124,900 | 89,300 | 89,200 | 89,300 | 0 |
Expense-depreciation | 442,100 | 354,725 | 439,716 | 505,081 | 556,431 | 572,674 | 589,121 | 695,381 |
Cost of Debt | 0.57 | 0.44 | 0.54 | 0.60 | 0.65 | 0.65 | 0.65 | 0.75 |
Cost of Equity financing using the CAPM Model
As per Capital Asset Pricing Model [CAPM], the Cost of Equity is computed by using the following equation
Cost of Equity = Risk-free Rate + Beta[Market Rate of Return – Risk-free Rate]
= Rf + Beta(Rm – Rf)
Here we’ve, Risk-free Rate (Rf) = 6%
Market Rate of Return (Rm) = 13%
Beta of the stock = 1.10
Therefore, the Cost of Equity = Risk-free Rate + Beta[Market Rate of Return – Risk-free Rate]
= Rf + Bet(Rm – Rf)
= 6% + 1.1(13% - 6%)
= 6% + (1.1 x 7%)
= 6% + 7.70%
= 13.70%
“Hence, the Cost of Equity financing using the CAPM Model would be 13.70%”
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