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Soloha48 [4]
3 years ago
7

Suppose the rate of return on a 10-year T-bond is 5.00% and that on a 10-year Treasury Inflation Protected Security (TIP) is 2.1

0%. Suppose further that the expected average rate of inflation over the next 10 years is 2.0%, that the MRP on a 10-year T-bond is 0.9%, that no MRP is required on TIPs, and that no liquidity premiums are required on any T-bonds. Given this data, what is the real risk free rate of return, r*? Disregard cross-product terms, i.e., if averaging is required, use the arithmetic average.
Business
1 answer:
yaroslaw [1]3 years ago
5 0

Answer:

2.06%

Explanation:

in order to determine the real risk free rate of return we can use the following formula:

real risk free rate = [(1 + T-bond yield - T-bond maturity risk premium) / (1 + inflation rate)] -1

real risk free rate = [(1 + 5% - 0.9%) / (1 + 2%)] -1 = (1.041 / 1.02) - 1 = 1.0206 - 1 = 0.0206 = 2.06%

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3 years ago
You are given the following information for Cleen Power Co. Assume the company’s tax rate is 40 percent. Debt: 5,000 6.6 percent
Misha Larkins [42]

Answer:

    WACC   = 8.84%

Explanation:

Face value= $ 1000    (assume)

Current price = 1000* 109% = 1090

semianual interest =1000 *.066*6/12 = 33

semiannual months = 20 *2 = 40

Yield to maturity of bonds = [semiannual interest +(face value -current price) /months]/[(face value+price)/2]

                                            = [33 + (1000- 1090 )/40 ]/[(1000 +1090)/2]

                                            = [33 + (-90/40) ] / [2090 /2]

                                           = [33 - 2.25 ] /1045

                                          = 30.75 /1045

                                       = .0294 or 2.94% semiannually or (2.94*2) =5.88 % annually

After tax cost of debt = 5.88 (1- .40 ) = 3.528 %

Market value of bond = 1090 *5000 = $ 5450000

b)cost of equity =Rf +[beta*market premium ]

                           = 4.6 + [1.12 * 5]

                            = 4.6 + 5.6

                            = 10.20 %

market value of equity = 380000*56 =$ 21280000

Total market value of debt and equity =5450000 +21280000

                                                                  = $ 26730000

weight of debt = 5450000/26730000 = .2039

weight of equity = 21280000 /26730000 = .7961

WACC = (after tax cost of debt *WD)+(cost of equity *We)

            = (3.528 * .2039 )+(10.20 * .7961)

              = .7194 + 8.1202

              = 8.84%

7 0
3 years ago
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