(Marginal Analysis). A retailer has determined that the monthly sales of a watch are 150 units when the price is $50, but decrease to 120 units when the price is $60. Assume that the demand is a linear function of the price. (4a) Find the demand as a linear function of the price (4b) Find the revenue R as a function of x (4c) Approximate the change in revenue for a one-unit increase in sales when x = 141
(Marginal Analysis). A retailer has determined that the monthly sales of a watch are 150 units when the price is $50, but decrease to 120 units when the price is $60. Assume that the demand is a linear function of the price. (4a) Find the demand as a linear function of the price (4b) Find the revenue R as a function of x (4c) Approximate the change in revenue for a one-unit increase in sales when x = 141
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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(Marginal Analysis). A retailer has determined that the monthly sales of a watch are 150 units when the
(4a) Find the demand as a linear function of the price
(4b) Find the revenue R as a function of x
(4c) Approximate the change in revenue for a one-unit increase in sales when x = 141
![Exercise 4 (Marginal Analysis). A retailer has determined that the
monthly sales of a watch are 150 units when the price is $50, but decrease
to 120 units when the price is $60. Assume that the demand is a linear
function of the price
(4a) Find the demand as a linear function of the price
(4b) Find the revenue R as a function of x
(4c) Approzimate the change in revenue for a one-unit increase in sales
when I = 141](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe4ca6a9b-e4f7-4609-b584-c253f4eac26a%2F3aef4e1f-18e7-48c3-8688-b180f27ad577%2Fl5glwno_processed.png&w=3840&q=75)
Transcribed Image Text:Exercise 4 (Marginal Analysis). A retailer has determined that the
monthly sales of a watch are 150 units when the price is $50, but decrease
to 120 units when the price is $60. Assume that the demand is a linear
function of the price
(4a) Find the demand as a linear function of the price
(4b) Find the revenue R as a function of x
(4c) Approzimate the change in revenue for a one-unit increase in sales
when I = 141
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