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jaanne
28.11.2020 •
Mathematics
A cell phone factory has a cost of production C(x) = 150x + 30,000 and a revenue function R(x) = 400x. What is the break-even point?
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Ответ:
120 units of products are required to break even.
Revenue is the amount of money that can be made from selling a particular number of items while cost is the amount of money used to produce those items.
At breakeven point, revenue and cost are the same,
Let x represent the number of units produced. hence at break even:
Revenue = cost
R(x) = C(x)
400x = 150x + 30000
250x = 30000
x = 120 units
Therefore 120 units of products are required to break even.
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Ответ:
Given:
Cost function, C(x) and revenue function, R(x) are
To find:
The break-even point.
Solution:
We know that, at break-even point the cost is equal to revenue.
Equate cost function and revenue function to get the break-even point.
Divide both sides by 250.
Put x=120 in R(x).
It means, the revenue and cost are equal, i.e., 48000 at x=120.
Therefore, the break even point is x=120.
Ответ:
I think 5 or so check and tell me