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MrMuchimi
3 years ago
7

Michael company issued 8% bonds with a par value of 1,000,000 receiving 20,000 premium on the interest date 5 years later, after

the bond interest was paid and after 40% of the premium had been amortized, the corporation purchased the entire issue on the open market at 99 and retired it. The gain or loss on this retirement is:
a. $10,000 gain.
b. $22,000 loss.
c. $10,000 loss.
d. $22,000 gain.
e. $0 .
Business
1 answer:
sattari [20]3 years ago
6 0

Answer:

option D - $22,000 gain

Explanation:

the gain can be calculated by using the following relation

Face Value + Unamortized Premium - Purchase Price = gain

where,

Face Value - $1,000,000

 Unamortized Premium - 60% x $20,000

Purchase Price - 99% x $1,000,000

putting all value to get gain or loss on the retirement

= $1,000,000 + (60% x $20,000) - (99% x $1,000,000)

=  $22,000 gain

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Answer:

9.5 %

17.3%

Explanation:

The market required rate of return = risk free rate + ( Market Beta × Market risk premium)

= 3.5% + (1 × 6%) = 9.5%

The stock required rate of return = 3.5% + (2.3 × 6%) = 0.173 = 17.3%

I hope my answer helps you

6 0
3 years ago
"Lyla is a little more efficient at making potato soup than Jose. She is a lot more efficient than Jose at making bread. They de
uysha [10]

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Making bread

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In order to communicate clearly with a resident who has hearing loss, the resident assistant should:
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8 0
3 years ago
An investment earned the following returns over a four-year period: 28 percent, 21 percent, 1 percent, and -36 percent. What is
riadik2000 [5.3K]

Answer:

A) 0.0618

Explanation:

Variance is given by:

V = \frac{\sum(Xi - \mu)^2}{n}

Where 'Xi' is the value for each term 'i' in the sample of size 'n' and μ is the sample mean.

The mean investment return is:

\mu = \frac{0.28+0.21+0.01-0.36}{4} \\\mu = 0.035

The variance is:

V = \frac{\sum(Xi - \mu)^2}{n}\\V = \frac{(0.28- 0.035)^2+(0.21- 0.035)^2+(0.01- 0.035)^2+(-0.36- 0.035)^2}{4}\\V= 0.0618

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4 0
2 years ago
On June 16, 1995, the DJIA closed at $4,510.79. Assume the index lost 135 points on the next trading day. Compare that to a 500-
lora16 [44]

Answer:

The occurrence would be more impactful in 1995 as the % drop is higher

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Thus, In 1995, the occurrence would be more impactful as the % drop is higher

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3 years ago
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