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Natalija [7]
3 years ago
5

Frank Corporation manufactures a single product that has a selling price of $25.00 per unit. Fixed expenses total $64,000 per ye

ar, and the company must sell 8,000 units to break even. If the company has a target profit of $19,000, sales in units must be:________.a. 9,648b. 8,760c. 10,375d. 10,560
Business
1 answer:
gavmur [86]3 years ago
8 0

Answer:

Break-even point in units= 10,375

Explanation:

Giving the following information:

Selling price= $25

Fixed cost= $64,000

Break-even point in units= 8,000

<u>First, we need to determine the unitary contribution margin:</u>

Break-even point in units= fixed costs/ contribution margin per unit

8,000 = 64,000 / contribution margin per unit

contribution margin per unit8,000= 64,000

contribution margin per unit= 64,000 / 8,000

contribution margin per unit= $8

<u>Now, the number of units to be sold to make a profit of $19,000:</u>

Break-even point in units= (fixed costs + desired profit) / contribution margin per unit

Break-even point in units= (64,000 + 19,000) / 8

Break-even point in units= 10,375

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Question Content AreaKate is considering an investment in a retail shopping mall. The initial investment is $630,000. She expect
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The payback period of making an investment in a retail shopping mall is 7 years.

Option A is the correct answer.

<h3>What is a payback period?</h3>

A payback period is one of the techniques of capital budgeting that tells about how much time the investment amount got recovered by the company.

Given values:

Cost of investment: $630,000

Yearly cash flows: $90,000

Computation of payback period of the retail investment:

\rm\ Payback \rm\ Period=\frac{\rm\ Cost \rm\ of \rm\ Investment}{\rm\ Yearly \rm\ Cash \rm\ flows} \\\rm\ Payback \rm\ Period=\frac{\$630,000}{\$90,000} \\\rm\ Payback \rm\ Period=7\rm\ years

Therefore, when the retail investment of $630,000 made with annual cash flows of $90,000 provides a payback period of 7 years.

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brainly.com/question/16255939

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5 0
2 years ago
Assume the reserve requirement is 10%. First National Bank received a deposit of $5,400. If there no slippage, how much could th
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<span>Reserves fall by $1,000, checkable deposits fall by $10,000, and the monetary base remains uncharged.</span>
4 0
4 years ago
Box office revenue at a multiplex cinema in paris is r(p) = 3600p − 6p3 euros per showing when the ticket price is p euros.
exis [7]
Part A:

Given that <span>Box office revenue at a multiplex cinema in paris is r(p) = 3600p - 6p^3 euros per showing when the ticket price is p euros.

When p = 9,

r(9) = 3600(9) - 6(9)^3 \\  \\ =32,400-6(729)=32,400-4,374 \\  \\ =\bold{28,026 \ euros}


Part B:

The linear approximation of the change in a function Δf(x) using a value, a, close to x is given by:

L(a+Δx)=(Δx)f'(a)

Given that </span><span>r(p) = 3600p - 6p^3, then r'(p) = 3600 - 12p^2

</span><span>Using a = 9, we have:

r'(9)=3600-12(9)^2 \\  \\ =3600-12(81)=3600-972 \\  \\ =2,628

Thus, If p is raised by 0.5 <span>euros, then

\Delta R=(\Delta p)f'(9) \\  \\ =0.5(2,628)=\bold{1,314 \ euros}



Part C:

</span></span><span>The linear approximation of the change in a function Δf(x) using a value, a, close to x is given by:

L(a+Δx)=(Δx)f'(a)

Given that </span><span>r(p) = 3600p - 6p^3, then r'(p) = 3600 - 12p^2

</span><span>Using a = 9, we have:

r'(9)=3600-12(9)^2 \\  \\ =3600-12(81)=3600-972 \\  \\ =2,628

Thus, If p is lowered by 0.5 <span>euros, then

\Delta R=(\Delta p)f'(9) \\  \\ =-0.5(2,628)=\bold{-1,314 \ euros}</span></span>

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3 years ago
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