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N76 [4]
3 years ago
6

Kaplan, Inc. produces flash drives for computers, which it sells for $27 each. The variable cost to make each flash drive is $13

. During April, 700 drives were sold. Fixed costs for April were $2 per unit for a total of $1,400 for the month. How much is the monthly break-even level of sales in dollars for Kaplan? Select one:
a. $100
b. $2,700
c. $14,000
d. $8,400
Business
1 answer:
notka56 [123]3 years ago
6 0

Answer:

Break even sales will be $2700

So option (b) will be correct option

Explanation:

We have given fixed cost = $1400

Sells per unit = $27 each

And variable cost per unit = $13 each

So contribution margin ratio =\frac{sales\ per\ unit-variable\ cost\ perunit}{sales\ per\ unit}=\frac{27-13}{27}=0.5185

We know that break even sales is given by

Break even sales =\frac{fixed\ cost}{contribution\ margin\ ratio}=\frac{1400}{0.5185}=$2700

So option (b) will be correct answer

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The dodd-frank wall street reform and protection act stipulated that if more than $1 million is collected, the whistle-blower is
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Question:

The Dodd-Frank wall street reform and protection act stipulated that if more than $1 million is collected, the whistle-blower is entitled to _____ of the monies collected.

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Answer:

The correct answer is A) Between 10 and 30 percent of the monies collected.

Explanation:

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7 0
3 years ago
Assume that you are the portfolio manager of the SF Fund, a $3 million hedge fund that contains the following stocks. The requir
borishaifa [10]

Answer:

11.11%

Explanation:

<em><u>The full question with table is attached.</u></em>

<em><u /></em>

We need the rate of return formula using Capital Asset Pricing Model (CAPM). The formula is:

R=R_f+\beta(R_m-R_f)

Where

R is rate of return (what we need)

R_f is risk-free return rate (5% = 0.05)

R_m is the market rate of return (11% = 0.11)

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Weight of Stock A = 1,075,000/3,000,000 = 0.3583

Weight of Stock B = 675,000/3,000,000 = 0.225

Weight of Stock C = 750,000/3,000,000 = 0.25

Weight of Stock D = 500,000/3,000,000 = 0.1667

Portfolio Beta = (0.3583*1.2) + (0.225*0.50) + (0.25*1.40) + (0.1667*0.75) = 1.02  

Now, we calculate rate of return using CAPM formula:

R=R_f+\beta(R_m-R_f)\\R=0.05+1.02(0.11-0.05)\\R=0.1112

That is 11.12%, or from answer choice, it is <u>11.11%</u>

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