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Given: f (2) = 6x – 9. Find the inverse of f (x). (Find f (z)) - e f(2) =D 등 +9 %3D Of (2) = 6x + 9 (r+9) Of (x) = Of'(x) = (z-9) %3D

Given: f (2) = 6x – 9. Find the inverse of f (x). (Find f (z)) - e f(2) =D 등 +9 %3D Of (2) = 6x + 9 (r+9) Of (x) = Of'(x) = (z-9) %3D

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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08 Multiple Choice Given: f (x) = 6x – 9. Find the inverse of f (x). (Find f(z)) %3D f'(2) =D 등 +9 Of(r) = 6x +9 Of'(x) = (6++) (r-9) Of'(2) = 6. 09 Multiple Choice A clerk needs to price a cashmere sweater returned by a customer. The customer paid a total of $ wrapping charge of $4 and a 9% sales tax. What price should the clerk mark on the tag? $200.00
Transcribed Image Text:08 Multiple Choice Given: f (x) = 6x – 9. Find the inverse of f (x). (Find f(z)) %3D f'(2) =D 등 +9 Of(r) = 6x +9 Of'(x) = (6++) (r-9) Of'(2) = 6. 09 Multiple Choice A clerk needs to price a cashmere sweater returned by a customer. The customer paid a total of $ wrapping charge of $4 and a 9% sales tax. What price should the clerk mark on the tag? $200.00
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