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grandymaker [24]
3 years ago
13

If bonds with a face value of $750,000 and a stated rate of 5%, are issued at par on January 1st, the journal entry to record th

e issuance is: Assuming interest is paid annually on December 31st what is the journal entry to record interest payments
Business
1 answer:
11Alexandr11 [23.1K]3 years ago
6 0

Answer:

<u>debit interest expense and credit cash</u>

Explanation:

Remember journal entries records all the various transactions of a company (including bond issuer) in the form of either debit or credit transactions.

The issuance of the bond on the journal entry would be to debit interest expense and credit cash because the issuer of the bond receives cash ( a face value of $750,000) from investors and thus would <em>record a liability</em> for the bonds issued.

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B

Explanation:

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3 years ago
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What rate of return is expected from a stock that sells for $30 per share, pays $1.54 annually in dividends, and is expected to
Dovator [93]

Answer:Expected Rate of Return = 14.47%

Explanation:

Given that Dividend= $1.54

Price of stock = $30

Expected selling price of stock = $32.80

Expected Rate of Return = (Dividends Paid + Capital Gain) / Price of Stock

Capital gain = Expected selling price - Buying price of stock

= $32.80- $30.00

= $2.80

Expected Return = ($1.54 + 2.80)/ 30

=0.1446666 x 100

=14.465 ≈14.47%

8 0
3 years ago
PC Company uses the weighted-average method in its process costing system, in which all materials are added at the beginning of
Svetllana [295]

Answer:

a. $45.92 per equivalent unit

Explanation:

Calculation for direct material cost per equivalent unit

First step is to calculate the Total units

Total units = 2,500 + 500 - 800

Total units = 2,200

Now let calculate direct material cost per equivalent unit

Direct material cost per equivalent unit=($16,320+$121,440)/(2,200+$800)

Direct material cost per equivalent unit=$137,760/3,000

Direct material cost per equivalent unit=$45.92 per equivalent unit

Therefore the Direct material cost per equivalent unit will be $45.92 per equivalent unit

7 0
3 years ago
Which section of the business plan contains information about the financial history of the company? A. Financial Analysis B. Fun
Romashka [77]
I believe it is A if not then B hope this helps
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3 years ago
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The given data represent the total compensation for 10 randomly selected CEOs and their​ company's stock performance in 2009. An
jok3333 [9.3K]

Missing Question Data:

As the Question is missing relevant data, I have searched for it online and found a question similar. The data is attached in a picture file. It might be a little different from your actual question but same approach can be used to solve the question.

Answer with Explanation:

For simplicity, we denote the compensations with variable <em>x </em>and the stock return with variable <em>y.</em> Let us first find the mean and standard deviation for both compensation (x) and return (y).

Mean of Compensation (<em>x) </em> will be,

X\;=\;\frac{26.43\;+\;12.03\;+\;19.74\;+\;13.54\;+\;11.97\;+\;11.41\;+\;25.94\;+\;14.46\;+\;17.13\;+\;14.71}{10}

X\; = \;16.737

Mean of Stock Return (y) will be,

Y\;=\;\frac{5.43\;+\;30.89\;+\;31.89\;+\;80.06\;-\;8.22\;+\;2.89\;+\;4.39\;+\;10.95\;+\;4.18\;+\;11.94}{10}

Y\;=\;17.44

Standard Deviation for Compensation (x) is given by,

\sigma _{x}\;=\;\sqrt{\frac{\sum (x_{i}-X)^{2}}{N}}

\sigma _{x}\;=\;\sqrt{\frac{(26.43-16.73)^{2}+(12.03-16.73)^{2}+....+(14.71-16.73)^{2}}{10}}

\sigma _{x}\;=\;5.30

Standard Deviation for Compensation (x) is given by,

\sigma _{y}\;=\;\sqrt{\frac{\sum (y_{i}-Y)^{2}}{N}}

\sigma _{y}\;=\;\sqrt{\frac{(5.43-17.44)^{2}+(30.89-17.44)^{2}+....+(11.94-17.44)^{2}}{10}}

\sigma_{y}\;=\;23.97

To find the predicted stock return, we have to use the equation for of line of regression,

y_{required}\;-\;Y\;=\;z\;*\;\frac{\sigma _{x}}{\sigma _{y}}\;*\;(x_{required}-X)\;.........\;(1)

where,

z\; =\;Correlation\;coefficient\;=\;-0.2426\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;(given)

x_{required}\;=\;Compensation\;of\;\$15\;million\;=\;15

y_{required}\;=\;Stock\;return\;at\;x_{required}

Equation (1) will become,

y_{required}\;-\;17.44\;=\;-0.2426\;*\;\frac{5.30}{23.97}\;*\;(15\;-\;16.73)

y_{required}\;=\;-0.054*\;(-1.73)\;+\;17.44\;

y_{required}\;=\;17.533.

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3 years ago
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