Symmetry Answers

13 verified answers1 views
1
Free Preview

Identify the inverse g(x) of the given relation f(x).f(x) = {(8, 3), (4, 1), (0, –1), (–4, –3)}

A
g(x) = {(–4, –3), (0, –1), (4, 1), (8, 3)}
B
g(x) = {(–8, –3), (–4, 1), (0, 1), (4, 3)}
C
g(x) = {(8, –3), (4, –1), (0, 1), (–4, 3)}
D
g(x) = {(3, 8), (1, 4), (–1, 0), (–3, –4)}
2
Free Preview

Choose a true statement.

A
g(x) is not a function because f(x) is not a function.
B
g(x) is not a function because f(x) is not one-to-one.
C
g(x) is a function because f(x) is one-to-one.
D
g(x) is a function because f(x) is not one-to-one.
3

⇒ 1.7

Answer not available
4

⇒ 4.4

Answer not available
5

⇒ 1

Answer not available
6

a = ⇒ -3.8 b = ⇒ -2.6 c = ⇒ 1.7 d = ⇒ 4.4 e = ⇒ 1

Answers:
⇒ -3.8:-3.8
⇒ -2.6:-2.6
⇒ 1.7:1.7
⇒ 4.4:4.4
⇒ 1:1
9

⇒ -2.6

Answer not available
11

Compare your response to the sample response above. What did you include in your explanation?

A
that Danika needs to find g compose f
B
that g(f(x)) must also equal x
C
that g(f(x)) = –x

Did you find these answers helpful?