Given that a bus can hold up to 60 passengers for a single trip from Town A to Town B. Number of passenger, x per trip is charged with a fare of p Ringgit Malaysia using the equation p = (3 -2. 40 i) Provide an expression for the earning / revenue r(x) per trip received by the bus company. ii) In order to prevent loss in the company, marginal revenue has to be equal to zero. Find the number of people per trip that will make the marginal revenue equal to zero, where marginal revenue is differentiation of r(x) with respect to x.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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Given that a bus can hold up to 60 passengers for a single trip from Town A to
Town B. Number of passenger, x per trip is charged with a fare of p Ringgit Malaysia
using the equation p = (3 -2.
40
i) Provide an expression for the earning / revenue r(x) per trip received by the
bus company.
ii) In order to prevent loss in the company, marginal revenue has to be equal to
zero. Find the number of people per trip that will make the marginal revenue
equal to zero, where marginal revenue is differentiation of r(x) with respect
to x.
Transcribed Image Text:Given that a bus can hold up to 60 passengers for a single trip from Town A to Town B. Number of passenger, x per trip is charged with a fare of p Ringgit Malaysia using the equation p = (3 -2. 40 i) Provide an expression for the earning / revenue r(x) per trip received by the bus company. ii) In order to prevent loss in the company, marginal revenue has to be equal to zero. Find the number of people per trip that will make the marginal revenue equal to zero, where marginal revenue is differentiation of r(x) with respect to x.
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