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musickatia [10]
2 years ago
15

Stein Co. issued 15-year bonds two years ago at a coupon rate of 5.4 percent. The bonds make semiannual payments. If these bonds

currently sell for 94 percent of par value, what is the annual YTM
Business
1 answer:
kherson [118]2 years ago
7 0

The annual YTM will be 3.07% if the bonds make semiannual payments and sell for 94 percent of par value.

<u>Given data</u>

Coupon rate (CR) = 5.4%

Current price (B0) = 94%

Assuming maturity value (MV) = 100%

Years to maturity (n) = 15.

<h3>What is the Annual YTM?</h3>

YTM = CR + ((MV − B0)/n) / ((MV + B0)/2)

YTM = 5.4% + (100% - 94%)/15) / (100% + 94%)/2)

YTM = 0.054 + (-0.03866666666) / 0.97

YTM = 0.01533333334 / 0.97

YTM = 0.015333 * 2

YTM = 0.030666

YTM = 3.07%

In conclusion, the annual YTM will be 3.07% if the bonds make semiannual payments and sell for 94 percent of par value.

Read more about  Annual YTM

<em>brainly.com/question/15711043</em>

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When buyers will purchase exactly as much as sellers are willing to sell, what is the condition that has been reached?.
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2 years ago
One bond has a coupon rate of 5.4%, another a coupon rate of 8.2%. Both bonds pay interest annually, have 13-year maturities, an
Gekata [30.6K]

Answer:

a. rate or return bond 1 <u>6.6%</u> bond 2 <u>7.71%</u>

b. Does the higher-coupon bond give a higher rate of return? <u>yes</u>

Explanation:

bond 1 has a coupon rate of 5.4%

bond 2 has a coupon rate of 8.2%

yield to maturity formula = {C + [(Face value - market value) / n]} / [(Face value + market value) / 2]

assume bond 1's face value = $1,000

coupon = 54

n = 13

YTM = 7.5%

0.075 = {54 + [(1,000 - M) / 13]} / [(1,000 + M) / 2]

0.075 x  [(1,000 + M) / 2] = 54 +  [(1,000 - M) / 13]

0.075 x (500 + 0.5M) = 54 + 76.92 - 0.0769M

37.50 + 0.0375M = 130.92 - 0.0769M

0.0375M + 0.0769M = 130.92 - 37.50

0.1144M = 93.42

M = 93.42 / 0.1142 = $818.04

rate of return = $54 / $818.04 = 0.066 = 6.6%

assume bond 2's face value = $1,000

coupon = 82

n = 13

YTM = 7.5%

0.075 = {82 + [(1,000 - M) / 13]} / [(1,000 + M) / 2]

0.075 x  [(1,000 + M) / 2] = 82 +  [(1,000 - M) / 13]

0.075 x (500 + 0.5M) = 82 + 76.92 - 0.0769M

37.50 + 0.0375M = 158.92 - 0.0769M

0.0375M + 0.0769M = 158.92 - 37.50

0.1144M = 121.42

M = 121.42 / 0.1142 = $1,063.22

rate of return = $82 / $1,063.22 = 0.07712 = 7.71%

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Both Phoebe and Connor are trying to maximize their lifetime income. Each has a different plan on how to do it best. Phoebe clai
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The correct answer is C. By attending college, Connor actually stands better prospects to earn a significant salary throughout his lifetime. Employees having gone through post-secondary education generally earn more income than those who have not studied till college. The simple reason is, by attending college, you acquire sharper knowledge and insights of disciplines you wouldn't otherwise have access to. You get skills that are in line with a demanding and fast-paced environment. People often regret not attending college because they could have grabbed a certificate that could have been a stepping stone for professional opportunities and higher incomes.
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Read 2 more answers
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