Answer:
a) 15.69%
Explanation:
The computation of the expected return is shown below:
= (Current year dividend ÷ current price) + growth rate
where,
Current year dividend = Dividend × ( 1 + dividend growth rate)
= $0.46 × (1 + 14.5%)
= $0.527
And, the other item values remain the same
Now put these values to the above formula
So, the value would be equal to
= ($0.527 ÷ $44.12) + 0.145
= 15.69%
The total sales-mix variance in terms of the contribution margin is $2,60,000 favorable.
The contribution margin is computed because of the promoting charge per unit, minus the variable fee per unit. Also called dollar contribution consistent with the unit, the degree shows how a particular product contributes to the overall earnings of the company.
Contribution margin, or dollar contribution consistent with the unit, is the promoting charge according to the unit minus the variable value in keeping with the unit. "Contribution" represents the part of income revenue that is not fed on with the aid of variable expenses and so contributes to the insurance of fixed expenses.
The closer a contribution margin percent, or ratio, is to a hundred%, the higher. The higher the ratio, the extra cash is available to cover the enterprise's overhead costs or fixed costs. However, it is much more likely that the contribution margin ratio is properly under 100%, and in all likelihood beneath 50%.
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Answer:
Sole proprietorship.
Explanation:
A sole proprietorship, otherwise called the sole trader, is a kind of enterprise that is possessed and run by one individual and in which there is no lawful differentiation between the proprietor and the business entity.
Answer:
$54.35
Explanation:
The computation of the price per share of the common stock is shown below:
= Next year dividend ÷ (Required rate of return - growth rate)
where,
Next year dividend is
= $3.23 + $3.23 × 4.2%
= $3.23 + 0.13566
= $3.37
And, the other items would remain the same
So, the price per share is
= $3.37 ÷ (10.4% - 4.2%)
= $3.37 ÷ 6.2%
= $54.35
Answer:
10.38%
Explanation:
The formula to compute the effective annual rate of the loan is shown below:
= (1 + nominal interest rate ÷ periods)^ number of period - 1
The nominal interest rate is shown below:
= $250 × 4 ÷ $10,000
= $1,000 ÷ $10,000
= 0.1
Now the effective annual rate is
= (1 + 0.1 ÷ 4)^4 - 1
= (1 + 0.025)^4 - 1
= 1.025^4 - 1
= 10.38%
Since the interest rate is measured on a quarterly basis, we know there are four quarters in a year and we do the same in the calculation part.
This is the answer but the same is not provided in the given options
