Inverse of a Function Answers

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Review the graph of function g(x).

Question illustration
A
(–3, 0)
B
(0, –3)
C
(2, 3)
D
(3, 4)
3

Review the graph of function g(x).

Question illustration
A
–5
B
Negative one-half
Option B
C
2
D
3
4

Consider the function h(x) =x2 – 12x + 58.Which represents a domain restriction and the corresponding inverse function?

A
x ≥ 6; h–1(x) =
Option A
B
x ≥ 6; h–1(x) =
Option B
C
x ≥ 12; h–1(x) =
Option C
D
x ≥ 12; h–1(x) =
Option D
6

Given r(x) = , which represents a domain restriction on r(x) and the corresponding inverse function?

Question illustration
A
x > 4; r–1(x) =
Option A
B
x > 4; r–1(x) =
Option B
C
x > –4; r–1(x) =
Option C
D
x > –4; r–1(x) =
Option D
8

Review the table of values for function f(x).

Question illustration
A
–8
B
–7
C
StartFraction 1 Over 8 EndFraction
Option C
D
1
9

What are the additive and multiplicative inverses of h(x) = x – 24?

A
additive inverse: j(x) = x + 24; multiplicative inverse: k(x) =
Option A
B
additive inverse: j(x) = ; multiplicative inverse: k(x) = –x + 24
Option B
C
additive inverse: j(x) = –x + 24; multiplicative inverse: k(x) =
Option C
D
additive inverse: j(x) = –x + 24; multiplicative inverse: k(x) = x + 24
10

For the constant function v(x) = 1, which statement describes the additive and multiplicative inverses?

A
Both inverses are equal to v(x).
B
Neither inverse is equal to v(x).
C
The additive inverse is equal to v(x), but the multiplicative inverse is not.
D
The multiplicative inverse is equal to v(x), but the additive inverse is not.

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