Given g(x) = 6x2 − x + 9, find the following.   (a) g(0)=   (b) g(−1)=   (c) g(r)=     (d) g(x + h)=

Q: Given g(x) = 8x2 − x + 6, find the following, g(r)=

A: Answer:   g(r)= 8r2−r+6Explanation:Step 1:

Q: Let f(x) = 5x 2 and g(x) = 2x² - 9x + 6. (a) Find (f. g)(x). (b) Find (g. f)(x).

A:

Q: h (x) = -4x² +5 g (x) = 6x -3 a. find (h/g) (-2) b. find all values that are not in the domain of…

A: a. h (x) = -4x² +5 g (x) = 6x -3 hg(-2)=-4x2+56x-3=-4(-2)2+56(-2)-3=1115

Q: Convert this equation to standard form: f(x) = (2x + 1)(x - 5) Of(x) = 2x² - 11x-5 Of(x) = 2x² + 1x…

A:

Q: Given that f(x) = 7x – 5 and g(æ) = 9 – a², calculate %3D (a) f(9(0))= (b) g(f(0))= Check Answer

A: Consider the given functions, fx=7x-5  and  gx=9-x2 (a) Find the composition function. fgx=fg(0)…

Q: Given g(x) = 7x2 − x + 4, find the following. (a) g(0)   (b) g(−1)   (c) g(r)       (d) g(x + h)

A:

Q: Given f(x)=-x+2f(x)=−x+2, find f(-6)f(−6)

A: Given f(x) = -x+2 To get f(-6) substitute x=-6 in f(x)

Q: For g(x)=x2+2x+8, find and simplify g(4+h)−g(4). g(4+h)= g(4+h)-g(4)=

A: The function is considered as  gx=x2+2x+8. To find the value of g4+h, substitute x=4+h in gx=x2+2x+8…

Q: Add the given functions (f+g)(x) f(×)=7×-8 and g(x)=-11×-3

A: Given that

Q: Given g(x) = 4x² - x + 9, find the following. (a) g(0) (b) g(-1) (c) g(r) (d) g(x + h)

A: We can answer the questions as below.

Q: for f(x)=2x+18 and g(x)=x2-4x-5, the value of g(f(-8) is: A. -9 B. 8 c. 135 d.55

A: Given that, the functions are fx=2x+18 and gx=x2-4x-5. Obtain the value of gfx.…

Q: Given f(x) = -8x + 12, g(x)= - 4x². Find f(g(4)). Answer:

A:

Q: Given f(x)=x²+1 and g(x)=3-4, find 9.(g-f)(x) b. (fg)(x) C-(fog)(x) d. (gof)(x)

A: As per Bartleby rules we have to answer only first three questions.

Q: Given f(a) = and g(x) = 4x + 5, find (go f)(x). Select a single answer 4x + 15 x + 10

A: