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svetlana [45]
3 years ago
9

You are a newspaper publisher. You are in the middle of a one-year rental contract for your factory that requires you to pay $50

0,000 per month, and you have contractual labor obligations of $1 million per month that you can't get out of. You also have a marginal printing cost of $.25 per paper as well as a marginal delivery cost of $.10 per paper. If sales fall by 20 percent from 1 million papers per month to 800,000 papers per month, what happens to the AFC per paper, the MC per paper, and the minimum amount that you must charge to break even on these costs?
Business
1 answer:
Lubov Fominskaja [6]3 years ago
7 0

Answer:

It will charge $ 2.23 per papper to break even at 800,000 units

Explanation:

<u>fixed cost: </u>

manufacturing cost:   500,000

labor fixed cost:       1,000,000

variable printing cost: 0.25

variable delivery cost: 0.10

    <u>total variable cost:  0.35</u>

At which selling price the company break-even at 800,000 papers sales per month:

\frac{Fixed\:Cost}{Contribution \:Margin} = Break\: Even\: Point_{units}

\frac{1,500,000}{Contribution \:Margin} = 800,000

<em>Contribution Margin Ratio:</em> 1,500,000/800,000 =<em> 1.875</em>

<em>Each units must contribute 1.875 dollars to payup the fixed cost.</em>

<em />

Sales \: Revenue - Variable \: Cost = Contribution \: Margin

S - 0.35 = 1.875

S = 1.875 + 0.35 = 2.225

As it cannot charge half-cent we will round up:

<u>At 2.23 cent per papper the company will break even.</u>

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Complete Question:

The president of a consulting firm wants to minimize the total number of hours it will take to complete three projects for a new client. Accordingly, she has estimated the time it should take for each of her top consultants-Charlie, Betty, Johnny, and Rick-to complete any of the three projects, as follows: Project (Hours) Consultant Charlie 16 11 13 Betty 15 14 18 Johnny 22 12 15 Rick 17 12 22 Assume there must be one-to-one matching between consultants and projects. For the optimal schedule, what is the total number of hours it will take these consultants to complete these projects? Options: 46 hours, 61 hours, 53 hours, 54 hours, 50 hours

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                                        Project (Hours)

Consultant             A            B            C          D   Project assignment

Charlie                   13           16           11          13    Charles takes C for 11      

Betty                       11           15           14         18    Betty takes A for 11

Johnny                   15          22          12         15    Johnny takes D for 15

Rick                        17           17           12         22   Rick takes B for 17

Minimum hours     11            15          11          13    Total hours taken 54

b) To achieve optimal schedule, Consultant Betty should take project A, spending 11 hours.  Consultant Charlie should take project C for 11 hours.  Consultant Johnny should take project D for 15 hours, while Rick takes project B for 17 hours.  This gives a total of 54 hours spent on the four projects.

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