(Yield to maturity) A bond's market price is $900. It has a $1 comma 0001,000 par value, will mature in 1414 years, and has a coupon interest rate of 1111 percent annual interest, but makes its interest payments semiannually. What is the bond's yield to maturity? What happens to the bond's yield to maturity if the bond matures in 2828 years? What if it matures in 77 years?

The question is not correct in its entirety,find below correct question:

A bond's market price is $900. It has a $1,000 par value, will mature in 14 years, and has a coupon interest rate of 11 percent annual interest, but makes its interest payments semiannually. What is the bond's yield to maturity? What happens to the bond's yield to maturity if the bond matures in 28 years? What if it matures in 7 years? (Round to two decimal places.)

The bond's yield to maturity if it matures in 14 years is %  12.53%

The bond's yield to maturity if it matures in 28 years is %

The bond's yield to maturity if it matures in 7 years is %

12.53%

12.28%

13.23%

Explanation:

In calculating the bond yield to maturity, the rate formula in excel comes handy:

=rate(nper,pmt,-pv,fv)

nper is the number of periods coupon would be paid

for 14 years it is 14*2=28(coupon is paid twice a year),56 for 28 years and 14 for 7 years

pmt is periodic coupon payment semi-annually, which 11%*$1000*6/12=$55

pv is the current market price of $900

fv is the redemption price of $1000

YTM for 14 years=rate(28,55,-900,1000)

                          =6.27%  semi-annually

                        =6.27% *2=12.53%  annually

YTM for 28 years=rate(56,55,-900,1000)

                          =6.14%  semi-annually

                        =6.14% *2=12.28%  annually

YTM for 7 years=rate(14,55,-900,1000)

                          =6.62%   semi-annually

                        =6.62% *2=13.23%   annually

answer; experimentation;

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