Answer:
11.86%
Explanation:
Piedmont hotels can be described as an all-equity company
Its stock has a beta of 0.82
The market risk premium is 6.9%
The risk free rate is 4.5%
The adjustment is 1.7%
Therefore, the required rate of return can be calculated as follows
Required rate of return= Risk free rate of return + ( beta×market risk premium) + adjustment
= 4.5% + (0.82×6.9%) + 1.7%
= 4.5% + 5.658 + 1.7%
= 11.86%
Hence the required rate of return for the project is 11.86%
The companies that paid dividends for 100 consecutive years is: b. Stanley Works c. Corning Glass Works, d. Pullman, Inc.
<h3>What is dividend?</h3>
Dividend can be defined as the money a company or an organization paid yearly to their shareholders and the money the company paid to their shareholders are from the profit they make or generated.
Shareholders often invest their money in a business or buy part of a company shares in which they in turn receive profit from the company they invested their money into.
Stanley Works, Corning Glass Works and Pullman, Inc. are the companies that has been paying dividend to their shareholders 100 consecutive years.
Therefore the companies that paid dividends for 100 consecutive years is: b. Stanley Works c. Corning Glass Works, d. Pullman, Inc.
Learn more about dividend here:brainly.com/question/2960815
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Answer:
Explanation:
The journal entry is shown below:
On September 30
Bonds payable A/c Dr $1,000,000
Loss on bond retirement A/c Dr $20,000
To Discount on Bond A/c $10,000
To Cash A/c $1,010,000
(Being the callable bond is recorded)
The computation is shown below:
For cash
= Par value of bond + Premium
= $1,000,000 + $10,000
= $1,010,000
For Loss, it would be
= $1,010,000 - $990,000
= $20,000
And, the remaining amount would be transferred to discount on bond
Answer:
$814.10
Explanation:
Calculation to determine what the price of the bond now
Using this formula
Bond price = PV of coupon payments + PV of face value
Bond price= C×((1 / r) – {1 / [r(1 + r)t]}) + FV / (1 + r)t
Let plug in the formula
Bond price= [(.080 ×$1,000) / 2] ×[[1 / (.12 / 2)] – (1 / {(.12 / 2)[1 + (.12 / 2)](7 ×2)})] + $1,000 / [1 + (.12 / 2)](7 ×2)
Bond price= $814.10
Therefore the price of the bond now is $814.10
Answer:
Bad debts expense Debit $ 600
Allowance for Uncollectible expenses Credit $ 600
Explanation:
The allowance for uncollectible accounts is estimated usually on the basis of a percentage of credit sales. The data in the question indicates that the estimated losses from uncollectible accounts is $ 1,000.
The unadjusted balance is $ 400, so the adjusting entry is for the balancing amount, i.e. $ 600. It is debited to bad debts and credited to allowance for uncollectible accounts.
