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In: Finance

Morin Company’s annual bonds mature in 8 years, have a par value of $1,000, and currently...

Morin Company’s annual bonds mature in 8 years, have a par value of $1,000, and currently sells for $903.04. The market requires an interest rate of 8.2% on these bonds. What is the bond’s coupon rate? 7.50% 7.25% 6.50% 6.25% 6.10%

Solutions

Expert Solution

6.50%

Working:

Current selling price of a bond is the present value of cash flow from bond which is nothing but present value of par value and
present value of annual coupon interest .
Step-1:Calculate present value of par Value
Present value of par value = Par Value x Present Value of $ 1 to be received in year 8
= 1000 x (1+0.082)^-8
= $ 532.33
Step-2:Present Value of annual coupon interest amount
Current Selling price of bond $     903.04
Less:Present value of par value $     532.33
Present value of coupon interest amount $     370.71
Step-3:Calculate annual coupon interest amount
Present Value of annual coupon interest amount = Annual coupon amount x Present value of annuity of $ 1
or, $ 370.71 = Annual coupon amount x 5.7033
or, Annual coupon amount = $ 370.71 /      5.7033
or, Annual coupon amount = $    65.00
Working:
Present value of annuity of $ 1 = (1-(1+i)^-n)/i Where,
= (1-(1+0.082)^-8)/0.082 i 8.20%
=      5.7033 n 8
Step-4:Calculate annual coupon rate
Annual coupon rate = Annual coupon amount/Par Value
= $    65.00 / $       1,000
= 6.50%

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