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Setler79 [48]
3 years ago
12

YIELD TO MATURITY Harrimon Industries bonds have 6 years left to maturity. Interest is paid annually, and the bonds have a $1,00

0 par value and a coupon rate of 10%. What is the yield to maturity at a current market price of (1) $865 and (2) $1,166? Would you pay $865 for each bond if you thought that a "fair" market interest rate for such bonds was 12%—that is, if ? Explain your answer.

Business
1 answer:
Sloan [31]3 years ago
5 0

Answer:

1) 13.42%

2) 6.56%

Explanation:

a. Given:

Par value of bonds (FV) = $1,000

Coupon rate = 10%

Coupon payment (pmt) = 0.1 × 1,000 = $100

Present value of bond = $865

Maturity period (nper) = 6

Use spreadsheet function =rate(nper,pmt,-PV,FV)

Yield to maturity when price of bond is $865 is 13.42%

2) If PV is $1166, then yield to maturity is 6.56%

If interest rate is 12%

FV is $1,000

Pmt is $100

nper = 6

The use spreadsheet function =PV(rate,nper,pmt,FV) to compute present value of bond.

Present value of bond is $917.77

Since present value of bond is more high, one can pay $865 for each bond.

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Explanation:

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Which of the following modifications to the list of assets and liabilities below would result in a positive net worth?
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8 0
4 years ago
Read 2 more answers
If Cassandra bought 12 blouses last year when her income was $46,000 and she buys 14 blouses this year when her income is $52,00
r-ruslan [8.4K]

Answer:

b. +1.26

Explanation:

The computation of the income elasticity of demand is shown below:

= (Percentage Change in quantity demanded) ÷ (Percentage Change in income)

= (change in quantity demanded ÷ average of quantity demanded) ÷ (change in income ÷ average of income)  

where,  

Change in quantity demanded would be

= Q2 - Q1

= 14 blouses - 12 blouses

= 2 blouses

And, average of quantity demanded would be

= (12 + 14) ÷ 2

= 13

Change in income would be

= $52,000 - $46,000

=  $6,000

And, average of income would be

= ($52,000 + $46,000) ÷ 2

= 49,000

So, after solving this, the income elasticity of demand is +1.26

8 0
3 years ago
You are holding a stock that has a beta of 1.39 and is currently in equilibrium. The required return on the stock is 20.47%, and
r-ruslan [8.4K]

Answer: 26.73%

Explanation:

You can calculate the expected return using the Capital Asset Pricing Model (CAPM).

Formula is:

Expected return = Risk free rate + beta * (Market return - risk free rate)

Use the previous figures to solve for the risk free rate:

20.47% = Rf + 1.39 * (16.50% - Rf)

20.47% = Rf + 22.935% - 1.39R

20.47% - 22.935% = Rf - 1.39Rf

-2.465% = -0.39Rf

Rf = -2.465% / -0.39

= 6.32%

New expected return is:

= 6.32% + 1.39 * (21% - 6.32%)

= 26.73%

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arsen [322]

Answer:

Ll

Explanation:

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2-all

3- 7 year

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