A firm produces two types of graphics calculators, x hundreds of type A and y hundreds of type B per month. The revenue and cost equations (in thousands of Ringgit Malaysia) for the month are: R (x,y) =-0.2x? - 0.25y? - 0.2xy - + 200x +160y C (x, y) =100 X + 70y +4000 a) Determine the number of each type calculators that should be produced to maximize profit. b) Determine the maximum profit. answer: a) x =200 units, y= 100 units b) RM10,500

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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6.
A firm produces two types of graphics calculators,
x hundreds of type A and y
hundreds of type B per month. The revenue and cost equations (in thousands of Ringgit
Malaysia) for the month are:
R (x,y)=-0.2x² - 0.25y? – 0.2xy + 200x + 160y
С (х, у) — 100 х + 70у+ 4000
a) Determine the number of each type calculators that should be produced to
maximize profit.
b) Determine the maximum profit.
answer: a) x =200 units, y= 100 units
b) RM10,500
Transcribed Image Text:6. A firm produces two types of graphics calculators, x hundreds of type A and y hundreds of type B per month. The revenue and cost equations (in thousands of Ringgit Malaysia) for the month are: R (x,y)=-0.2x² - 0.25y? – 0.2xy + 200x + 160y С (х, у) — 100 х + 70у+ 4000 a) Determine the number of each type calculators that should be produced to maximize profit. b) Determine the maximum profit. answer: a) x =200 units, y= 100 units b) RM10,500
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