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lianna [129]
3 years ago
13

A jacket potato vendor charges $3.92 per potato sold. The variable cost of each potato served is $1.21. The stall has a fixed co

st of $500 per week. What is the percentage decrease in unit contribution resulting from the drop in price to $3.00?
Business
1 answer:
BigorU [14]3 years ago
5 0

Answer:

% unit contribution margin= 33.95% drop

Explanation:

Giving the following information:

Selling price= $3.92

Unitary variable cost= $1.21

New selling price= $3

<u>First, we need to calculate both unitary contribution margin:</u>

Current contribution margin= 3.92 - 1.21= $2.71

New contribution margin= 3 - 1.21= $1.79

<u>Now, the percentage change:</u>

% unit contribution margin= [ 1- (1.79/2.71)]*100

% unit contribution margin= 33.95%

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Answer and Explanation:

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2 years ago
An information system that contains the specialized knowledge and decision rules used by experts and experienced decision makers
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Answer:

decision support system.

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At green acres fencing company, eight employees each perform various aspects of the company's work. one person does sales, four
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The major work elements defined in the statement of work (SOW) section along with the detailed list of deliverables provide the
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Work Breakdown Structure (WBS)

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3 years ago
Which do you prefer of the options below? Is there an interest rate at which you switch your preference? If so, what is the rate
elena-s [515]

Answer:

As the first payment occurs on option 7 n interest rate higher enough can make the 50 dollars received first make the difference.

The switch produced at a rate of :

300%

Interest rate below this mark favor option 6

while higher than this favor option 7

Explanation:

Option 6

perpetuity of 100 discounted 1.5 year

\frac{100}{r} (1+r)^{-1.5}

perpetuity of 50 every 3 years discounted 3 years

as the payment are every three years we calcualte an equivalent rate:

(1+r)^{3} -1 =r_e

\frac{50}{(1+r)^{3} -1} (1+r)^{-1.5}

Option 7

perpetuity of 50 discounted 1 year

\frac{50}{r} (1+r)^{-1}

perpetuity of 100 every 2 years discounted 2.5 years

equivalent biannual rate

(1+r)^{2} -1 =r_e

\frac{100}{(1+r)^{2} -1} (1+r)^{-2.5}

having the formulas

we can do it on excel solver to look at which rate the switch produces

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2 years ago
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