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1) Zero coupon bonds with a par value of $1,000,000 have a maturity of 10 years and a required rate of return of 9% what is the current price? 2) Louiselle purchased a motor home for $9000 down with the balance to be paid by 60 monthly payments of $1176
1) Zero coupon bonds with a par value of $1,000,000 have a maturity of 10 years and a required rate of return of 9% what is the current price?
2) Louiselle purchased a motor home for $9000 down with the balance to be paid by 60 monthly payments of $1176.40 including interest at 6% compounded monthly. What was the purchase price?
3)The interest rate on a $30,000 loan is 7.5% compounded monthly. What monthly payments are required to pay off the loan in 8 years?
Expert Solution
1) Computation of the current price of the bond:-
FV = PV*(1+rate)^n
$1,000,000 = PV*(1+9%)^10
PV = $1,000,000 / 2.36736
= $422,410.81
2) We can calculate the present value by using the following formula in excel:-
=-pv(rate,nper,pmt,fv)
Here,
PV = Present value
Rate = 6%/12 = 0.5% (monthly)
Nper = 60 periods (monthly)
Pmt = $1,176.40
FV = $0
Substituting the values in formula:
= -pv(0.6%,60,1176.40,0)
= $59,128.37
Purchase price = $9,000 + $59,128.37
= $68,128.37
3) We can calculate the monthly payment by using the following formula in excel:-
=pmt(rate,nper-pv,fv)
Here,
Pmt = Monthly payment
Rate = 7.5%/12 = 0.625% (monthly)
Nper = 8*12 = 96 periods (monthly)
PV = $30,000
FV = $0
Substituting the values in formula:
= pmt(0.625%,96,-30000,0)
= $416.52
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