If f(x) = x+x-12 %3D x-9x+20 and g(x) = , find (f g)(x) and any domain restrictions for (f·g)(x). %3D Select the correct answer below: x+ 4 OF 8)(x) : where x # -4, -5, 3 x+ 5 x + 4 O f 8)(x) = x- 5 where x 4, 5, 3 %3D O f 8)(x) = x - 5 x- 4 where x 4, 5, 3 %3D x+ 4 %3D O f 8)(x) = x + 5 where x 4, -5, 3 x - 4 O f 8)(x) = x + 5 where x + 4, –5,3 x + 4 OF 8)(x) = x- 5 where x -4, –5, 3
If f(x) = x+x-12 %3D x-9x+20 and g(x) = , find (f g)(x) and any domain restrictions for (f·g)(x). %3D Select the correct answer below: x+ 4 OF 8)(x) : where x # -4, -5, 3 x+ 5 x + 4 O f 8)(x) = x- 5 where x 4, 5, 3 %3D O f 8)(x) = x - 5 x- 4 where x 4, 5, 3 %3D x+ 4 %3D O f 8)(x) = x + 5 where x 4, -5, 3 x - 4 O f 8)(x) = x + 5 where x + 4, –5,3 x + 4 OF 8)(x) = x- 5 where x -4, –5, 3
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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
Transcribed Image Text:Question
If f(x) =
x²+x=12
x²-9x+20
and g(x) = , find (f · g)(x) and any domain restrictions for (f· g)(x).
Select the correct answer below:
x + 4
O f g)(x) =
x + 5
where x # -4, –5, 3
x + 4
O f 8)(x) =
x- 5
where x + 4, 5, 3
x– 4
O f 8)(x) =
x – 5
where x 4, 5, 3
x + 4
O f 8)(x) =
x+5
where x 4, -5, 3
x- 4
O f 8)(x) =
x + 5
where x + 4, -5,3
x + 4
O G 8)(x) =
x - 5
where x # -4, –5, 3
9 FEEDBACK
MORE INSTRUCTION
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