If two functions are defined as: g: from (1,2,3} to {a,b,c}, and g(3) = a, g(2) = b, g(1) = c h: from {a,b,c} to {1,2,3}, and h(a) = 2, h(b) = 3, h(c) = 1 then (1) find f(x) = (g • h) (x) : (2) find f-1(x) = (g • h)'1 (x) if it exists:

Q: a+5 If f(z) = 3z-5 and g(z) = 3 %3D (a) f(g(z)) = (b) g(f(z)) = %3D (c) Thus g(z) is called an…

A:

Q: If y = f(x) in the figure, find the following. y 12 (9, 10) 10 8 (5, 6) 4 2 -6 -4 - 2 4 8 10 12 -4…

A: Let's find.

Q: If f and g are two functions defined by f(x) = 3x +5 and g(x) = r+ 1, then g(f(x)) is %3D o 9,2 +…

A:

Q: For the given functions f and g, find the requested function and state its domain. f(x) = *2; g(x):…

A:

Q: For a functionf (x, y), we are givenf (100, 20) = 2250, and f. (100, 20) = 8, andf, (100, 20) = 7.…

A: The detailed solution is as follows below:

Q: Evaluate f(x) ƒ(1) = f(x + 7) = f(x) + f(7) f(x + h) = = = x + 2 at the indicated values.

A:

Q: A function f is defined by Ax + 5 f(x) 6x - 2 If f(1) = 4, find A.

A: Given: fx=Ax+56x-2  ……1   and, f1=4  ……2   To find: A

Q: If f(4)=2 then f-1 (2)=?

A: Given, f(4)=2-------(1) We have  f(a) = b => a=f-1(b) -------(2)

Q: The one-to-one functions g and h are defined as follows. g={(-3, 2), (2, 0), (6, 1), (7, - 2)} h (x)…

A:

Q: 9) Evaluate the piecewise function for x = -1 and x = 4. 2x + 1 if x 2 h(-1) = h(4) =

A: To evaluate the piecewise function for x=-1 and x=4.hx=2x+1  if x≤2x2-4  if x>2h-1=?h4=?

Q: i just dont get this or functions.   Let f(x) = 2x 2 + x, g(x) = 1 − 2x, h = {(0, 1),(1, 3),(5,…

A:

Q: Rewrite each pair of functions. (g) and g(t), as one composite function, f(g(e)). (If not possible,…

A: To find f(g(t))

Q: Let f and g be define f(x) = x-5 and g(x)=x²-1. Express the following functions as the sum,…

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