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GenaCL600 [577]
3 years ago
8

A bond is selling for 95% of par and has an annual coupon rate of 6% and will mature in five years. There are semi-annual coupon

payments. Calculate the yield-to-maturity on an annualized basis (APR)
Business
1 answer:
Alex3 years ago
4 0

Based on the selling price, the coupon rate, and the period, the yield to maturity will be <u>7.2%. </u>

<h3>What is the yield to maturity?</h3>

This can be found using a financial calculator or Excel worksheet.

Face value = 95% x 1,000

= $950

Coupon amount = 1,000 x 6% / 2 semi annual periods per year

= $30

Period = 5 years x 2

= 10 semi annual periods

Yield to maturity is = 3.6%

Annual yield to maturity:

= 3.6% x 2

= 7.2%

Find out more on yield to maturity at brainly.com/question/15172286.

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What must be the first cost of Alternative B to make the two alternatives equally attractive economically at an interest rate of
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Answer:

The answer is "21,622.98".

Explanation:

In the given question some information is missing, which can be defined in the given attachment.

To calculate the first cost we first subtract B cost is to X.      

NPV = Cash Flow of the sum of PV amount  

PV = \frac{Flow of cash} {(1+i)^n} \\\\ \ Calculating \ the \ NPV \ of \ option \ A: \\\\

= \frac{-16600}{(1 + 0.08)^0}-\frac{2400}{(1 + 0.08)^1}-\frac{2400}{(1 + 0.08)^2} -\frac{2400}{(1 + 0.08)^3}-\frac{2400}{(1 + 0.08)^4}

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=-16600-2222.22-2068.96-1920-1764.70\\\\=-24,575.88

The value of Option A or NPV = -24,575.88

The value of Option B or NPV:

=-\frac{X}{(1 + 0.80)^0}-\frac{1000}{(1 + 0.08)^1} -\frac{1000}{(1 + 0.08)^2}-\frac{1000}{(1 + 0.08)^3}-\frac{1000}{(1 + 0.08)^4} \\\\ =-\frac{X}{(1.80)^0}-\frac{1000}{(1.08)^1} -\frac{1000}{(1.08)^2}-\frac{1000}{(1.08)^3}-\frac{1000}{(1.08)^4}

= -\frac{X}{1}-\frac{1000}{1.08}-\frac{1000}{1.16}-\frac{1000}{1.25}-\frac{1000}{1.36}\\\\= -X -555.55-862.06-800-735.29\\\\=-X -2952.9

The value of Option B or NPV = -X -2952.9

As demanded  

In Option B  the value of NPV = In Option A  the value of  NPV  

-X -2952.9= -24,575.88\\\\-X= -21,622.98\\\\X=21,622.98\\

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