2,000 , where q is the total number of headsets that your company can sell in a week at a price of p dollars. The total manufacturing and shipping cost The demand equation for your company's virtual reality video headsets is p = amounts to $90 per headset. (a) What is the greatest profit your company can make in a week? (Give your answer to the nearest whole number.) 24 How many headsets will your company sell at this level of profit? (Give your answer to the nearest whole number.) headsets (b) How much, to the nearest $1, should your company charge per headset for the maximum profit?

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter3: Solving Equation And Problems
Section3.6: Problem Solving: Using Charts
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Question
The demand equation for your company's virtual reality video headsets is p =
2,000
where
q is the total number of headsets that your company can sell in a week at a price of p dollars. The total manufacturing and shipping cost
amounts to $90 per headset.
90.3
(a) What is the greatest profit your company can make in a week? (Give your answer to the nearest whole number.)
$
How many headsets will your company sell at this level of profit? (Give your answer to the nearest whole number.)
q =
headsets
(b) How much, to the nearest $1, should your company charge per headset for the maximum profit?
p = $
Transcribed Image Text:The demand equation for your company's virtual reality video headsets is p = 2,000 where q is the total number of headsets that your company can sell in a week at a price of p dollars. The total manufacturing and shipping cost amounts to $90 per headset. 90.3 (a) What is the greatest profit your company can make in a week? (Give your answer to the nearest whole number.) $ How many headsets will your company sell at this level of profit? (Give your answer to the nearest whole number.) q = headsets (b) How much, to the nearest $1, should your company charge per headset for the maximum profit? p = $
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