Suppose FCFE = $900,000 for years 1-4 and then is expected to grow at a rate of 3%. Assume ke = 18%. If there are 500,000 shares outstanding, what is the predicted price of this stock?
Price of stock is $ 11.22
As per discounted cash flow method, current share price is the present value of cash flows from share. | ||||||||
Step-1:Present value of cash flows of 4 years | ||||||||
Present value of cash flow | = | Annual Cash flow | * | Present value of annuity of 1 | ||||
= | $ 9,00,000 | * | 2.690061805 | |||||
= | $ 24,21,055.62 | |||||||
Working: | ||||||||
Present value of annuity of 1 | = | (1-(1+i)^-n)/i | Where, | |||||
= | (1-(1+0.18)^-4)/0.18 | i | = | 18% | ||||
= | 2.690061805 | n | = | 4 | ||||
Step-2:Present value of cash flows after 4 years | ||||||||
Present value | = | CF4*(1+g)/(Ke-g)*DF4 | Where, | |||||
= | $ 31,87,575.25 | CF4 | = | $ 9,00,000 | ||||
g | = | 3% | ||||||
Ke | = | 18% | ||||||
DF4 | = | 1.18^-4 | = | 0.5157889 | ||||
Step-3:Price of stock | ||||||||
Price of stock | = | Sum of present value of cash flows | / | Shares outstanding | ||||
= | $ 56,08,630.87 | / | 5,00,000 | |||||
= | $ 11.22 | |||||||
Working: | ||||||||
Sum of present value of cash flows | = | $ 24,21,055.62 | + | $ 31,87,575.25 | ||||
= | $ 56,08,630.87 |
Suppose FCFE = $900,000 for years 1-4 and then is expected to grow at a rate...
• Suppose FCFF = $1 mil for years 1-4 and then is expected to grow at a rate of 3%. Assume WACC = 15%. If 500,000 shares are outstanding, what is the predicted price of this stock if the firm has $5,000,000 of debt?
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