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Mandarinka [93]
3 years ago
8

Beau Corporation sells a unit of its product for​ $250 per​ unit, while its variable costs per unit are​ $75. Fixed cost are bud

geted at​ $325,000. How many units must Beau Corporation sell in order to earn a target income of​ $200,000. A. ​1,143 units B. ​1,858 units C. ​3,000 units D. ​2,500 units Using the information​ above, what is the contribution margin​ ratio? A. .70 B. .55 C. .30 D. .75
Business
1 answer:
wolverine [178]3 years ago
8 0

Answer:

Number of units that must be sold to earn the target profit is 3000 units.

The contribution margin ratio is 0.70

Explanation:

We will use the break even analysis modified for target profit to calculate the number of units needed to earn the desired

The break even point in units is calculated by dividing the fixed cost by the contribution margin per unit. To calculate the number of units required to earn the desired profit, we add the desired profit to fixed cost and divide it by the contribution margin per unit.

Contribution margin per unit = 250 - 75  =  $175

Number of units required to earn target profit = (325000 + 200000) / 175

Number of units required to earn target profit = 3000 units

The contribution margin ratio is = 175 / 250   =  0.7 or 70%

Dollar Sales required to earn target profit = $4,812,500

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Answer:

Cash shorting = 36,010 - 36,006 = $4

DR Cash                                                                  $36,006

     Cash Short and Over                                        $         4

     CR Sales                                                                            $36,010

There is a shortage of cash as the sales figure is more than the cash amount. The Cash Short and Over account will therefore be debited to reflect this expense.

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3 years ago
According to a study conducted by an​ organization, the proportion of americans who were afraid to fly in 2006 was 0.10. a rando
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Answer:

This is not necessarily evidence that the proportion of Americans who are afraid to fly has  decreaseddecreased  because belowbelow  0.10 because the proportion of sample, is nothing very close to 0.10.

Explanation:

n = 1100

p = 0.10

Using the formula np(1-p), we will have

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= 1100*0.10*0.90

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3 years ago
Any one know how to hack uchannel app unlimited coins who know please tell me ​
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connect to cellphone server

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On May 1, Ramona and Santonio orally agree that Santonio will guide a party from the base of Mount McKinley to its summit and fr
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Answer:

1.Contract is express

2.Contract executory

Please explanation below.

Explanation:

1)Contract is Expressed

Expressed contract consist of agreement in which terms are stated by parties either orally or in written .  

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3 years ago
You own a portfolio that has $2,650 invested in Stock A and $4,450 invested in Stock B. If the expected returns on these stocks
barxatty [35]

Answer:

9.88%

Explanation:

Calculation for the expected return on the portfolio

First step is to find Total portfolio vale using this formula

Total portfolio vale=(Stock A portfolio + Stock B portfolio)

Let plug in the formula

Total portfolio vale= (2,650+4,450)

Total portfolio vale= 7,100

Second step is to calculate for the Expected portfolio return of Stock A by dividing Stock A portfolio by the Total portfolio vale then multiply it by the expected returns percentage

Expected portfolio return Stock A = 2,650 / 7,100

Expected portfolio return Stock A = 0.3732 *0.08

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The third step is to calculate for the Expected portfolio return of Stock B by dividing Stock B portfolio by the Total portfolio vale then multiply it by the expected returns percentage

Expected portfolio return Stock B=$4,450/$7,100

Expected portfolio return Stock B=0.6268 *0.11 Expected portfolio return Stock B= 0.06895

The last step is add up the expected return on the portfolio for both Stock A and Stock B

Using this formula

Expected return on the portfolio=(Stock A Expected return on the portfolio + Stock B Expected return on the portfolio)

Let plug in the formula

Expected return on the portfolio=0.02986+0.06895

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Therefore the expected return on the portfolio will be 9.88%

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