A company produces computers. The demand equation for this computer is given by p(q) = - 5q + 6500. If the company has fixed costs of $4500 in a given month, and the variable costs are $530 per computer, how many computers are necessary for marginal revenue to be $0 per item? The number of computers is

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A company produces computers. The demand equation for this computer is given by p(q) = - 5q + 6500. If the company has fixed costs of $4500 in a given month,
and the variable costs are $530 per computer, how many computers are necessary for marginal revenue to be $0
per item?
The number of computers is .
(Make sure to round to nearest integer. If more than one answer, separate by a comma.)
/1
/1
0/
Transcribed Image Text:A company produces computers. The demand equation for this computer is given by p(q) = - 5q + 6500. If the company has fixed costs of $4500 in a given month, and the variable costs are $530 per computer, how many computers are necessary for marginal revenue to be $0 per item? The number of computers is . (Make sure to round to nearest integer. If more than one answer, separate by a comma.) /1 /1 0/
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