A charter flight charges a fare of $240 per person plus $5 per person for each unsold seat on the plane. If the plane holds 134 passengers and if x represents the number of unsold seats, an expression for the total revenue received for the flight is R(x) = (134-x)(240 + 5x). Determine the number of unsold seats that wil produce the maximum revenue. A. 48 OB. 86 OC. 38 OD. 43 *NK
A charter flight charges a fare of $240 per person plus $5 per person for each unsold seat on the plane. If the plane holds 134 passengers and if x represents the number of unsold seats, an expression for the total revenue received for the flight is R(x) = (134-x)(240 + 5x). Determine the number of unsold seats that wil produce the maximum revenue. A. 48 OB. 86 OC. 38 OD. 43 *NK
Chapter1: Making Economics Decisions
Section: Chapter Questions
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
Transcribed Image Text:A charter flight charges a fare of $240 per person plus $5 per person for each
unsold seat on the plane. If the plane holds 134 passengers and if x represents
the number of unsold seats, an expression for the total revenue received for the
flight is R(x) = (134-x)(240 + 5x). Determine the number of unsold seats that wil
produce the maximum revenue.
A. 48
OB. 86
OC. 38
OD. 43
*NK
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