Question: Hello, pretty easy 10 questions. Please answer as requested. Question 1 0/1 pt 93 2 2 0 Details . Question 6 Co/1 pt 93 2

Hello, pretty easy 10 questions.

Please answer as requested.

Hello, pretty easy 10 questions. Please answer as
Question 1 0/1 pt 93 2 2 0 Details . Question 6 Co/1 pt 93 2 0 Details Given the following functions, find each of the values: Function Composition Use the table of values to evaluate the expressions below. f(x) = 12 - 8x + 15 COMPOSITION OF FUNCTIONS I f (x) g(z) 9(z) = x-5 f(g( - 1)) = (f + g) ( - 2) = A - W U WU N U AM N C 9( f(0)) = (f -g)(0) = MAW N - O J N W A in 4 -5 f (f ( - 4)) = (f - 9) (1) = 4 n w 1 g(g(3)) 5 3 Question Help: Video Question Help: Video Submit Question Submit Question . Question 2 Co/1 pt 93 2 2 0 Details .Question 7 C0/1 pt 93 2 2 @ Details Given that f(x) = x2 - 3x - 7 and g(x) = 4x - 7, determine each of the following. Make sure Consider the functions f(x) = 4x + 7 and g(x) = VI -7. Determine each of the following. to fully simplify your answer. (a) (f o g)(I)= fog(z) = Give the domain of f o g(I). (b) (go f) (z)= Question Help: Video go f(x) = Submit Question Give the domain of go f() . Question 3 Co/1 pt 93 2 2 0 Details Submit Question If f(z) = 12 + 9, g(x) = x - 7, and h(z) = VZ, then (fog)(z) = Question 8 Co/1 pt 9 3 2 0 Details (go f) (z) = Given f(x) = _ _ 2 and g(2) = 2 + 3 (hog)(z) = f(g(I)) = Submit Question The domain of f(g(z)) in interval notation is Question Help: Video . Question 4 Co/1 pt 93 2 2 0 Details Submit Question Given that f(x) = 6x + 9 and g(x) = - 7, calculate (a) f(g(0)) = Question 9 Go/1 pt 93 2 0 Details (d) g(f(9)) = Let f(x) = V42 - x and g(x) = x - z. Question Help: Video 1 Video 2 The composite function f o g(I) = Submit Question Then the domain of f o g(I) in interval notation is . Question 5 Co/1 pt 93 2 2 0 Details Question Help: Video Function Composition Submit Question Given the function f(x) = ? I - 4 and the function g() = 7x2 + 2x + 8 determine each of the following. . Question 10 Co/1 pt 9 3 2 2 0 Details Give your answer as an integer or a simplified fraction. Given the composition h(z) = f(g(z)), Evaluate f(g(6)) f(9(6)) : if h(z) = - 4 x + 7 and g(x) = 1 + 7, find the function f(z). Evaluate g( f(5)) 9(f(5)) : Of(z) = 2+7 Of (z) = =+7 Evaluate f (9 2 ) ) 1 (3 ( 2 ) ) = Of(z) = 2+7 Of (I) = Evaluate f ( f ( ! ) ) | $ ( ; ( * ) ) = [ Of (x) =

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