Find f(x) and g(x) such that h(x) = (f. g)(x). h(x) = - = 2² -6 1 O f(x) = ₁ g(x) = x² - 6 f(x) = -1/2 + g(x) = -1/1/2 f(x) = ₁ g(x) = x² - 6 f(x) = -1/12/₁ g(x) = x - 6 O O

Q: Find a function f(x) so that h(x) = (gof)(x) given that -2x³ – 6x² 6x² + 5x+1 and g(x): = h(x) =…

A: (g∘f)(x) = g(f(x))

Q: -4x For the function f(x) = e¯X+4e*, then f(x) = %3D

A:

Q: f ( x ) = 5 x + 2 at x = 7

A: Given: f ( x ) = 5 x + 2     To determine: value of f(x) at x = 7 i.e, f(7)

Q: f(x) = 11 - x f-1(2) =

A:

Q: Find f (x) for f(x)=-- O f-¹(x) = -5x2 O = f-¹(x) 2 5x+3 O f-¹(x)= 3x 2 O f-¹(x) = 5x-3 -2x 5x-3…

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Q: f(X) = 2/X       g(X) = X+1/9     (What is the domain?)

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Q: Let f(x) = 2x - 3 and g(x) = 3x + 7. (a) Find f(g(x)). (b) Find g(f(x)).

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Q: f (0), where f (x) = x2 + 2x + 2

A: Consider the given function: fx=x2+2x+2

Q: Let f(x) = 5x - 4 and g(x) = x? – 5x + 6. Then %3D %3D (f o g)(x) = %3D (go f)(x) = %3D

A: givenf(x)=5x-4and g(x)=x2-5x+6fog(x)=f{g(x)}=f(x2-5x+6)=5(x2-5x+6)-4=5x2-25x+26       answer

Q: What is f(x)* h(x) if f(x)=6x²-2X+2 and h(x)=, 1?

A: f(x) = 6x2-2x+2  h(x) = 1/2x

Q: Find f-1 (x) for f(x) = 7x + 4. O 1-²=-²/x-1/ O f¹(x) = -7x+4 O---- O f-¹(x) = -7 x - 4

A: For finding the inverse of a function replace all x with y and all y with x and then solve for y.

Q: nd f(x) and g(x) suc 4 %3D

A:

Q: f  f(x) = (1 − x)2 and g(x) = 9 − x,  find f(g(x)) and g(f(x)).

A: Composition means that you can plug g(x) into f (x). This is written as "( fog)(x)", which is…

Q: B. Let f(x) = x – x - 4 and g(x) = 2x – 6 4.) Find ()(x - 1) 5.) Find (4) (x)

A: topic - functions

Q: If F(x)=4-x and g(x) = 2x +3, find a value of such that F(x - 2) = g(2x). 40 22/10 0-2 O 0-1/3 O LO…

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Q: f(x) = 4 − 2x/(x + 1)(x + 3)(2x + 1) = A/(x + 1) + B/(x + 3) + C/(2x + 1) find the values of A,B,C

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Q: Let f(x) = 2x + 11 f (x) =

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Q: f(x)=−4(x+9)(x+7)(x+1)

A: Here we don't know fully question. f(x)=-4(x+9)(x+7)(x+1) f(x)=0 (x+9)(x+7)(x+1)=0 x=-9,-7,-1

Q: Let f(x)= -x-1, h(x) = -x + 5. Find (h of)(2). (hof)(2) =

A: The answer is given below: Topic: Composite Function