PLEASE ANSWER CORRECTLY AND FAST
Let’s assume the yield to maturity is 6% for both the bonds.
Compute the annual coupon using the equation as shown below:
Annual coupon = Face Value * Coupon rate
= $1,000 * 2%
= $20
Hence, the annual coupon is $20.
Compute the PVIFA at 6% and 10 years, using the equation as shown below:
PVIFA = {1 – (1 + Rate)-Number of periods}/ Rate
= {1 – (1 + 6%)-10}/ 6%
= 7.360087051
Hence, the PVIFA at 6% and 10 years is7.360087051.
Compute the present value of coupon bond using the equation as shown below:
Present Value = ( Coupon * PVIFA Rate, Period) + Face Value / ( 1 + YTM) Period
= ( Coupon * PVIFA 6%, 10) + Face Value / ( 1 + YTM) Period
= ($20 * 7.360087051) + $1,000 / ( 1 + 6%) 10
= $705.5965179
Hence, the present value of the coupon bond is $705.5965179.
Compute the present value of the zero-coupon bond using the equation as shown below:
Present Value = Face Value / ( 1 + YTM) Period
= $1,000 / ( 1 + 6%) 10
= $558.3947769
Hence, the present value of the zero-coupon bond is $558.3947769.
Thus, the net present value of the coupon bond would be higher.
PLEASE ANSWER CORRECTLY AND FAST From the perspective of someone holding a ten-year bond, which would...
From the perspective of someone holding a ten-year bond, which would have a higher net present value: a level coupon bond with a face value of $1,000 with a 2% annual coupon rate, or a zero-coupon bond with the same face value? Be sure to explain your answer, and assume coupon payments for the level coupon bond start in Year 1 (the bond is purchased in Year 0).
PLEASE ANSWER CORRECTLY AND FAST
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