Rent
car payment
insurance
property taxes
salaries
utilities
equipped rental
Answer:
Option (B) is correct.
Explanation:
Interest accrued for 6 months (January 1 to July 1):
= $1,000 × 6% × (6 ÷ 12)
= $30
This shall be credited to interest revenue as this is the income of the investor.
Sale value of investment:
= Bond selling price on July 1 + Interest accrued for 6 months
= $1,200 + $30
= $1,230
Gain on sale of investment:
= (Selling price - Purchase price) - Accrued interest
= ($1,230 - $1,000) - $30
= $200
Therefore, the Journal entry for this transaction is as follows:
Cash A/c Dr. $1,230
To debt investments $1,000
To Gain on sale of investment $200
To Interest revenue $30
(To record the cash proceeds at the time the bond is sold)
The cost of equity is 10.6%.
<h3>What is the explanation?</h3>
The calculation of the question is shown as follows:
Cost of equity = Risk - free rate + (beta*market risk premium)
Cost of equity = 3.25% + (1.4* 5.25%)
Which is equal to 3.25% + (7.35%)
hence cost of equity is 10.6%.
<h3>
What are retained earnings?</h3>
Retained earnings refer to the total amount of earnings that a company generates from its operations. This subtracts the dividends shared among stockholders. The retained earnings are then reinvested in business.
To know more about retained earnings, visit:
brainly.com/question/13980094
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The complete question is:
Scanlon Inc.'s CFO hired you as a consultant to help her estimate the cost of capital. You have been provided with the following data: r_RF = 3.25%; R_PM = 5.25%; and b = 1.40.
Based on the CAPM approach, what is the cost of equity from retained earnings?
Answer:
The correct answer is $166,000.
Explanation:
According to the scenario, the given data are as follows:
Credit sales for Jan. = $100,000
Cash sales for Jan. = $60,000
cash sales to increase in Feb = 10%
So, we can calculate the cash collection in Feb by using following method:
Cash collection in Feb = Cash Sales for Feb + Credit sales for Jan.
= ( $60,000 × 110%) + $100,000
= $66,000 + $100,000
= $166,000