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The demand equation for a certain product is given by p = 132 -0.09x, where p is the unit price (in dollars) of the product and is the number of units produced. The total revenue obtained by producing and selling a units is given by R = zp. Determine prices p that would yield a revenue of 9890 dollars. Lowest such price = Highest such price =

The demand equation for a certain product is given by p = 132 -0.09x, where p is the unit price (in dollars) of the product and is the number of units produced. The total revenue obtained by producing and selling a units is given by R = zp. Determine prices p that would yield a revenue of 9890 dollars. Lowest such price = Highest such price =

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
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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The demand equation for a certain product is given by \( p = 132 - 0.09x \), where \( p \) is the unit price (in dollars) of the product and \( x \) is the number of units produced. The total revenue obtained by producing and selling \( x \) units is given by \( R = xp \). Determine prices \( p \) that would yield a revenue of 9890 dollars. - Lowest such price = [ ] - Highest such price = [ ]
Transcribed Image Text:The demand equation for a certain product is given by \( p = 132 - 0.09x \), where \( p \) is the unit price (in dollars) of the product and \( x \) is the number of units produced. The total revenue obtained by producing and selling \( x \) units is given by \( R = xp \). Determine prices \( p \) that would yield a revenue of 9890 dollars. - Lowest such price = [ ] - Highest such price = [ ]
**Problem Description:** A factory is to be built on a lot measuring 300 ft by 400 ft. A local building code specifies that a lawn of uniform width and equal in area to the factory must surround the factory. **Question:** What must the width of the lawn be? [Text box for answer] If the dimensions of the factory are \( A \) ft by \( B \) ft with \( A < B \), then \( A = \) [Text box for answer] and \( B = \) [Text box for answer] **Question Help:** [Link: Message instructor]
Transcribed Image Text:**Problem Description:** A factory is to be built on a lot measuring 300 ft by 400 ft. A local building code specifies that a lawn of uniform width and equal in area to the factory must surround the factory. **Question:** What must the width of the lawn be? [Text box for answer] If the dimensions of the factory are \( A \) ft by \( B \) ft with \( A < B \), then \( A = \) [Text box for answer] and \( B = \) [Text box for answer] **Question Help:** [Link: Message instructor]
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