Problem: You have a business job where you are helping track revenue and sales. Suppose that p is the price in dollars of a gadget and q = f(p) is the quantity sold (in hundreds). Then the revenue (in thousands of dollars) is given by R = p - f(p), depending on the price. There are two parts to this problem. a. Match each of the mathematical expressions below with the best interpretation. There will be interpretations which do not have a corresponding mathematical expression. R(20) – R(15) I. f'(15) = 3 III. f-'(60) = 3 II. 12 1. If the price increases from $15 to $16 then the company expects revenue to increase by about 3 thousand dollars. 2. If the price increases from $15 to $20 then the revenue will increase by about 60 thousand dollars. 3. _When the company sells 15 hundred gadgets, the revenue is 60 thousand dollars. 4. If the price increases from $15 to $20 then the revenue will increase by about 12 thousand dollars. .11.3 bu
Problem: You have a business job where you are helping track revenue and sales. Suppose that p is the price in dollars of a gadget and q = f(p) is the quantity sold (in hundreds). Then the revenue (in thousands of dollars) is given by R = p - f(p), depending on the price. There are two parts to this problem. a. Match each of the mathematical expressions below with the best interpretation. There will be interpretations which do not have a corresponding mathematical expression. R(20) – R(15) I. f'(15) = 3 III. f-'(60) = 3 II. 12 1. If the price increases from $15 to $16 then the company expects revenue to increase by about 3 thousand dollars. 2. If the price increases from $15 to $20 then the revenue will increase by about 60 thousand dollars. 3. _When the company sells 15 hundred gadgets, the revenue is 60 thousand dollars. 4. If the price increases from $15 to $20 then the revenue will increase by about 12 thousand dollars. .11.3 bu
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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