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harkovskaia [24]
3 years ago
7

Contribution Margin Molly Company sells 37,000 units at $19 per unit. Variable costs are $11.59 per unit, and fixed costs are $1

09,700. Determine (a) the contribution margin ratio, (b) the unit contribution margin, and (c) income from operations. a. Contribution margin ratio (Enter as a whole number.) % b. Unit contribution margin (Round to the nearest cent.) $ per unit c. Income from operations $
Business
1 answer:
yarga [219]3 years ago
5 0

Answer:

(a) Contribution margin ratio = 0.39, or 39%

(b) the unit contribution margin = $7.4 per unit

(c) income from operations = $164,470

Explanation:

Total revenue = 37,000 × $19 = $703,000

Total variable cost = 37,000 × $11.59 = $428,830

Margin = $703,000 - $428,830 = $274,170

(a) the contribution margin ratio

Contribution margin ratio = $274,170/$703,000 = 0.39, or 39%

(b) the unit contribution margin

Unit contribution margin =  $19 - $11.59 = $7.4 per unit

(c) income from operations

Income from operations = $274,170 - $109,700 = $164,470

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The correct answer is letter "C": tax.

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3 years ago
The ppi includes the prices of capital goods?
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4 years ago
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What is one way to speed up the acquisition of a classically conditioned response?
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6 0
4 years ago
You are planning your retirement in 10 years. You currently have $169,000 in a bond account and $609,000 in a stock account. You
Over [174]

Answer:

$187,584.20

Explanation:

Firstly, we need to calculate the total future value (FV) of the bond account and stock account after 10 year from now (when you come to retirement age):

FV_bond at retirement = 169,000 x (1 + 7.25%)^10 + 7,100 x (1 + 7.25%)^9 + 7,100 x (1 + 7.25%)^8 + … 7,100 x (1 + 7.25%)^0 = 426,230.93

FV_stock at retirement = 609,000 x (1 + 10.75%)^10 = 1,690,653.63

Total FV of your investment portfolio = 2,116,884.57

Because you plan to use up all the funds in your account after 21 equal amount withdrawals after retirement, total present value <em>(at the time you retire not now)</em> of these withdrawals <em>(discounted at 6.5%)</em> have to be equal to the value of your invesment 10 years from now, or:

2,116,884.57 = C/(1+6.5%) + C/(1+6.5%)^2 + … + C/(1+6.5%)^21, with C is the amount you plan to withdraw each year.

Solve the equation we get C = 187,584.20

<em>Note: The equation can be solved easily using Excel or BAII Plus.</em><em> </em>

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3 years ago
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