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Ne4ueva [31]
3 years ago
15

The U.S. National Treasury issued $3 million of 2.7% bonds, due in 10 years, with interest payable annually at year-end. Calcula

te the annual interest amount that the U.S. National Treasury will pay to the bondholders.
Business
1 answer:
lesya [120]3 years ago
3 0

Answer:

$81000

Explanation:

The calculation is simple. Bond interest is simply calculated by multiplying bond value with the assorted interest rate.

For example

A bond with $1000 value with 5% interest is simply 5% of $1000 = $50

Therefore,

$3,000,000 * 2.7% = $81000

(2.7 % = 0.027)

Hope that helps.

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Which of these options for saving money typically offers the least liquidity?. . A.Savings bond. B.Money market account. C.Certi
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2 years ago
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A two-year bond with par value $1,000 making annual coupon payments of $99 is priced at $1,000.
iVinArrow [24]

Answer:

(a) 9.9%

(b)  10.09%

The further explanation is given below.

Explanation:

The given values are:

Coupon payment

=  $99

Price

=  $1,000

(a)

The Yield to maturity (YTM) will be:

= \frac{C+\frac{F-P}{n} }{\frac{F+P}{2} }

where,

C = Coupon payment

P = Price

n = years to maturity

F = Face value

On putting the estimated values is the above formula, we get

⇒  99+\frac{0}{1000}

⇒  .099

⇒  9.9%

(b)

Although the 1st year coupon was indeed reinvested outside an interest rate of r%, cumulative money raised will indeed be made at the end of 2nd year.  

= [99\times (1 + r)] + 1,099

Came to the realization compound YTM is therefore a function of r, as is shown throughout the table below:

Rate (r)             Total proceeds         Realized YTM ((\frac{proceeds}{1000} )^{.5} - 1)

7.9%                      1205.8                                   9.8%

9.9%                             1207.8                                   9.9%

11.9%                      1209.8                                  9.99%

Now,

Overall proceeds realized YTM:

= \frac{proceeds}{1000} -18 \ percent \ 1,\frac{2081208}{1000} - 1

= 0.0991

= 9.91 \ percent \ 10 \ percent \ 1,\frac{2101210}{1000}- 1

= 0.1000

= 10.00 \ percent \ 12 \ percent \ 1,\frac{2121212}{1000}-1

= 0.1009

= 10.09%

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