Your company is going to produce two versions of its new video game systems, Boxy-x,B1, and Boxy-s,B2. Demand for each depends partly on the price of the other. The price for the Boxy-x and Boxy-s will be represented by pi and p2 respectively. The demand function for the Boxy-x is: я (p1, рә) — 140, 000 — 800р1 + 18p2 - where q1 is the number of Boxy-x units that will be sold per week. The demand function for the Boxy-s is: 92 (p1, рә) — 130, 000 + 18р1 — 30р2 where q2 is the number of Boxy-s units that will be sold per week. Find the prices for the Boxy-x and Boxy-s that will maximize the total revenue. (Round your answers to the nearest hundredths place.) = ld P2 =

ENGR.ECONOMIC ANALYSIS
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ISBN:9780190931919
Author:NEWNAN
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Chapter1: Making Economics Decisions
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Your company is going to produce two versions of its new video game systems, Boxy-x,B1, and Boxy-s,B2.
Demand for each depends partly on the price of the other. The price for the Boxy-x and Boxy-s will be
represented by pi and p2 respectively. The demand function for the Boxy-x is:
q (p1, р2) — 140, 000 — 800р1 + 18p2
where qi is the number of Boxy-x units that will be sold per week. The demand function for the Boxy-s is:
Ф (P1, р2) — 130, 000 + 18p1 — 300р2
where q2 is the number of Boxy-s units that will be sold per week. Find the prices for the Boxy-x and Boxy-s
that will maximize the total revenue.
(Round your answers to the nearest hundredths place.)
Pi =
P2 =
Transcribed Image Text:Your company is going to produce two versions of its new video game systems, Boxy-x,B1, and Boxy-s,B2. Demand for each depends partly on the price of the other. The price for the Boxy-x and Boxy-s will be represented by pi and p2 respectively. The demand function for the Boxy-x is: q (p1, р2) — 140, 000 — 800р1 + 18p2 where qi is the number of Boxy-x units that will be sold per week. The demand function for the Boxy-s is: Ф (P1, р2) — 130, 000 + 18p1 — 300р2 where q2 is the number of Boxy-s units that will be sold per week. Find the prices for the Boxy-x and Boxy-s that will maximize the total revenue. (Round your answers to the nearest hundredths place.) Pi = P2 =
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