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5. Your inheritance will pay you $100,000 a year for five years beginning now. You can invest it in a CD that will pay 7.75 p

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5) Present value of an annuity due = {C*[(1-(1/(1+r)^t))/r]}*(1+r)
where C is the annuity payment that is 100000
r is the interest rate that is .0775
t is the year that is 5.
Present value of an annuity due = {100000*[(1-(1/(1.0775)^5))/.0775]}*(1.0775)
Present value of an annuity due = {100000*[(1-(.688515))/.0775]}*(1.0775)
Present value of an annuity due = {100000*[4.019157]}*(1.0775)
Present value of an annuity due = {401915.7}*(1.0775)
Present value of an annuity due = 433064.2
C) $433064
6) Present value of a perpetuity = C/r
where C is the annual payment in perpetuity that is 20000.
r is the interest rate that is 9%.
Present value = 20000/(.09)
Present value = 222222.2
He has to invest the following amount to receive the perpetual cash flow
A) $222222.
7) Future Value = Present Value*((1+r)^t)
where r is the interest rate that is 7% and t is the time period in years.
t 3 2 1
Year 1 2 3
cash flow 2800 3700 4900
future value at the end of three years 3430.12 4236.13 5243
sum of future values 12909.25
D) 12909.
8) Under the Capital Asset pricing model
Rs = Rf + Beta*(Rm-Rf)
Rs is the expected return on the security that is .132.
where Rf is the risk free rate that is 3%.
Beta is 1.60.
Rm - Rf = difference between the expected return on the market
portfolio and the risk free rate.
.132 = .03+1.60*(Rm-Rf)
Rm - Rf = .102/(1.60)
Rm - Rf = .06375.
A) 6.38%.
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