f (x) = In(x + 4) + 3 %3D f(2) 3 e2-6- 4 %3D f (x) = log(a- 2) - 8 %3D f (x) = 108+2 ----- f (x) = log2(- 9) + 11 %3D f1 (2) 2" 11+9 f (x) = e+5 3 f'(x) = In(x+ 3) - 5 f (a) = -10"-3 %3D f (x) = log(-æ – 4) + 3 f (x) = 2-(z+6)- 5 f (x) = – log2(* + 5) – 6
f (x) = In(x + 4) + 3 %3D f(2) 3 e2-6- 4 %3D f (x) = log(a- 2) - 8 %3D f (x) = 108+2 ----- f (x) = log2(- 9) + 11 %3D f1 (2) 2" 11+9 f (x) = e+5 3 f'(x) = In(x+ 3) - 5 f (a) = -10"-3 %3D f (x) = log(-æ – 4) + 3 f (x) = 2-(z+6)- 5 f (x) = – log2(* + 5) – 6
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Question
Please use the equations to fill in the chart
![f(a) %3D 글m(z + 4) +3
f (2) = e2-6 - 4
f (x) = log(r - 2) – 8
f (x) = 10%18+2
f (x) = log,(x
9) + 11
f (2) = 2"
11
f (x) = e"+5 - 3
f1 (x) = In(x + 3)- 5
f (a) = -10"-3
4
f (x) = log(-x - 4) +3
f (x) 2-(+6) - 5
f (x) = – log2( +5)-6](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5f9ee849-bf95-4c8a-8b51-240bc5ba3ef0%2F60675948-2b0f-4577-976b-d2fab666305f%2Fn4txa28j_processed.jpeg&w=3840&q=75)
Transcribed Image Text:f(a) %3D 글m(z + 4) +3
f (2) = e2-6 - 4
f (x) = log(r - 2) – 8
f (x) = 10%18+2
f (x) = log,(x
9) + 11
f (2) = 2"
11
f (x) = e"+5 - 3
f1 (x) = In(x + 3)- 5
f (a) = -10"-3
4
f (x) = log(-x - 4) +3
f (x) 2-(+6) - 5
f (x) = – log2( +5)-6
![Pick an equation from problem #1 and its corresponding inverse. Use composition to prove that they are inverses.
x Clear
1 Undo
A Redo
Problem & Inverse from front
f(g(x))
g(f(x))](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5f9ee849-bf95-4c8a-8b51-240bc5ba3ef0%2F60675948-2b0f-4577-976b-d2fab666305f%2Fltkb5r4_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Pick an equation from problem #1 and its corresponding inverse. Use composition to prove that they are inverses.
x Clear
1 Undo
A Redo
Problem & Inverse from front
f(g(x))
g(f(x))
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