Answer:
13.26%
Explanation:
For computing the best estimate, first we have to determine the expected rate of return by using the CAPM model which is shown below:
Expected rate of return = Risk-free rate of return + Beta × (Market rate of return - Risk-free rate of return)
= 5.5% + 1.10 × 8%
= 5.5% + 8.8%
= 14.3%
The Market rate of return - Risk-free rate of return) is also known as the market risk premium and the same is applied.
Now under the dividend growth model, the cost of equity would be
Price = Next year dividend ÷ (Required rate of return - growth rate)
where,
the next year dividend would be
= $2.20 + $2.20 × 5%
= $2.20 + 0.11
= $2.31
The other items rate would remain same
Now put these values to the above formula
So, the value would equal to
$32 = $2.31 ÷ (Cost of equity - 5%)
After solving this, the cost of equity would be 12.22%
Now the best estimated would be
= (14.3% + 12.2%) ÷ 2
= 13.26%
Answer:
Full data set
Frequency
Identify the class width class midpoints, and class boundaries for the given
Explanation:
Hii :))
Owner's equity is defined as the amount of money invested by the owner in the business minus any money taken out by the owner of the business.
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Answer:
A.31-Jan
Dr Product Warranty Expense $30,825
Cr Product Warranty Payable $30,825
B. 15-Aug
Dr Product Warranty Payable $513
Cr Supplies $391
Cr Wages Payable $122
Explanation:
a. Preparation of the journal entry for the estimated warranty expense on January 31 for January sales Jan. 31
31-Jan
Dr Product Warranty Expense $30,825
(411,000*7.5%)
Cr Product Warranty Payable $30,825
b. Preparation of the journal entry for the August 15 warranty work
15-Aug
Dr Product Warranty Payable $513
($391+$122)
Cr Supplies $391
Cr Wages Payable $122
Answer:
PV= $20,632.89
Explanation:
Giving the following information:
Annual payments= $4,700
Interest rate= 4.5%
Number of years= 5
First, we need to calculate the future value using the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual payment
FV= {4,700*[(1.045^5) - 1]} / 0.045
FV= $25,712.34
Now, we can determine the present value:
PV= FV/(1+i)^n
PV= 25,712.34/(1.045^5)
PV= $20,632.89