Answer:
The bond will sell for the amount of $869.17
Explanation:
According to the given data coupon amount = 50/2 = 25
Therefore, in order to calculate the selling price of the bond we would have to make the following calculation:
selling price of the bond = 25 * PVIFA(3%,52) + 1,000 * PVIF(3%,52)
selling price of the bond= 25 * 26.1662 + 1,000 * 0.2150
selling price of the bond= $869.17
The bond will sell for the amount of $869.17
Answer:
The answer is 9.85%
Explanation:
The number of periods N = 9years(10 years minus 1 year ago)
Yield to Maturity (I/Y) = ?
Present value of the bond (PV) = $950.70
Future value of the bond(FV) = $1,000
Annual payment (PMT) = $90 (9% x $1,000)
Using a financial calculator to solve the problem ( BA II plus Texas instruments):
Yield to Maturity (I/Y) = 9.85%
One of the most important things is called a free enterprise economy
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If the standard deviation is 20.98%. The range you should expect to see with a 95 percent probability is: -31.02 percent to +52.9 percent.
<h3>Expected range of return </h3>
Expected range of return = 10.94 percent ± 2(20.98 percent)
Expected range of return =[10.94 percent- 2(20.98 percent)]; [10.94 percent + 2(20.98 percent)]
Expected range of return =(10.94 percent- 41.96 percent); (10.94 percent + 41.96 percent
Expected range of return = -31.02 percent to +52.9 percent
Inconclusion the range of returns is: -31.02 percent to +52.9 percent.
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