The mathematical model of the demand for a certain car is given by 1 5/3 D(x, y) =36000- 4 (0.9y–12)** 25000 where x represents the price per car in RM, y represents the price of petrol per liter, and D is the demand for cars. The price of the car and price of the petrol after t years from now is given by the following equations x= 72000+400t, y = 480+ 20t. Find the rate of change of the demand in 10 vears

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
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Chapter8: Polynomials
Section8.1: Adding And Subtracting Polynomials
Problem 51PPS
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The mathematical model of the demand for a certain car is given by
1
D(x, y) = 36000-
4
(0.9y-12)**
25000
5/3
where x represents the price per car in RM, y represents the price of petrol per liter, and D is
the demand for cars. The price of the car and price of the petrol after t years from now is given
NAL
by the following equations
x = 72000+400t,
y= 480+ 20t.
Find the rate of change of the demand in 10 years.
Transcribed Image Text:The mathematical model of the demand for a certain car is given by 1 D(x, y) = 36000- 4 (0.9y-12)** 25000 5/3 where x represents the price per car in RM, y represents the price of petrol per liter, and D is the demand for cars. The price of the car and price of the petrol after t years from now is given NAL by the following equations x = 72000+400t, y= 480+ 20t. Find the rate of change of the demand in 10 years.
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