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vagabundo [1.1K]
3 years ago
14

Court Inc. produces two types of products - Gizmos and Gadgets. The following information is available related to each product:

Gizmos Gadgets Sales price per unit $80 $50 Variable costs per unit 36 22 Three-fourths of the products sold are Gizmos and one-fourth are Gadgets (3:1). If total fixed costs are $50,000, how many total units need to be sold in order for the company to break even?
Business
1 answer:
anyanavicka [17]3 years ago
3 0

Answer: 1250

Explanation:

Let's go in stages,

Gizmos are sold for $80 and have a variable cost of $36. Subtracting that would give us $44. This is the Contribution margin of Gizmos.

Gadgets are sold for $50 and have a variable cost of $22. Subtracting that would give us $28. This is the Contribution margin of Gadgets.

The text says that 3/4 of goods sold are Gizmos with the rest being gadgets.

Let's account for that using their contribution margins.

This means that Gizmos contribute 3/4 from their CM which we'll calculate as,

= 3/4 * 44

= 33

Gadgets would be

= 1/4 * 28

= 7

The Weighted Average contribution margin for both goods in their selling proportion is therefore,

= 33 + 7

= $40

If they make $40 as the weighted average CM then to find the amount of units needed to break even with a fixed cost of $50,000 can be calculated by dividing the fixed costs by the Weighted Average CM which would be,

= 50,000/40

= 1250

They would need to sell 1250 total units in order to break even with a product mix of 3/4 Gizmos and 1/4 Gadgets.

Please do react or comment if you need any clarification. Thank you.

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Answer: Option C

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An investor can design a risky portfolio based on two stocks, A and B. Stock A has an expected return of 16% and a standard devi
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Using this formula

Stock A optimal risky portfolio=[(Wa-RFR )×SDB²]-[(Wb-RFR)×SDA×SDB×CC] ÷ [(Wa-RFR )×SDB²+(Wb-RFR)SDA²]- [(Wa-RFR +Wb-RFR )×SDA×SDB×CC]

Where:

Stock A Expected Return  (Wa) =16%

Stock A Standard Deviation (SDA)= 18.0%

Stock B Expected Return  (Wb)= 12%

Stock B Standard Deviation(SDB) = 3%  

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Let plug in the formula

Stock A optimal risky portfolio=[(.16-.10)×.03²]-[(.12-.10)×.18×.03×0.50]÷ [(.16-.10 )×.03²+(.12-.10)×.18²]- [(.16-.10 +.12-.10 )×.18×.03×0.50]

Stock A optimal risky portfolio=(0.000054-0.000054)÷(0.000702-0.000216)

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Stock A optimal risky portfolio=0%

Inconclusion the proportion of the optimal risky portfolio that should be invested in stock A is 0%.

Learn more here:

brainly.com/question/21273560

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