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a) with this function Hal-log, X. Use the properties of the reciprocal "cartesion graph of f" and of f. of a function to trave a b) Explains the transformation that must be made to the graph of F(x)=logix, to obtain that of g(x) = log = (x-4). c) trace, or shelch the graph of g(x)=-legt (x-4) graph. Indicate the domane, the image, on a cartesian asymptote & glash and equation of the

a) with this function Hal-log, X. Use the properties of the reciprocal "cartesion graph of f" and of f. of a function to trave a b) Explains the transformation that must be made to the graph of F(x)=logix, to obtain that of g(x) = log = (x-4). c) trace, or shelch the graph of g(x)=-legt (x-4) graph. Indicate the domane, the image, on a cartesian asymptote & glash and equation of the

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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8. Please solves this questions well explained and done.
a) with this function flx) = log₁ x. Use the properties of the reciprocal "cartision graph of f"and of f. a function to trave a b) Explains the transformation that must be made to the graph of f(x) = logix, to obtain that of g(x) = log = (x-4). a cartesian an c). Trace, sketch the graph of g(x) = -log = (x-11) graph. Indicate the demane, the image, and equation of the asymptate of glas). or
Transcribed Image Text:a) with this function flx) = log₁ x. Use the properties of the reciprocal "cartision graph of f"and of f. a function to trave a b) Explains the transformation that must be made to the graph of f(x) = logix, to obtain that of g(x) = log = (x-4). a cartesian an c). Trace, sketch the graph of g(x) = -log = (x-11) graph. Indicate the demane, the image, and equation of the asymptate of glas). or
Expert Solution
Step 1

a) Given the function f(x) = log(x2).

Then inverse of f, f-1 is found out as follows: 

Let y=log(x2). Then taking exponential on both sides,

ey=x2x=2ey

Therefore, f-1(x)=2ex.

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