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Beginning and Intermediate Algebra - Wallace Math Courses ...

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10.3 Practice - Inverse Functions<br />

State if the given functions are inverses.<br />

1) g(x) = − x5 − 3<br />

f(x)=<br />

5√<br />

−x − 3<br />

3) f(x) =<br />

g(x)=<br />

− x −1<br />

x − 2<br />

− 2x + 1<br />

− x − 1<br />

5) g(x) = − 10x + 5<br />

f(x) =<br />

x −5<br />

10<br />

7) f(x) = − 2<br />

g(x)=<br />

�<br />

5<br />

9) g(x) =<br />

x+3<br />

3x + 2<br />

x + 2<br />

x − 1<br />

2<br />

f(x) =2x 5 +1<br />

Find the inverse of each functions.<br />

11) f(x) =(x − 2) 5 + 3<br />

13) g(x)= 4<br />

x+2<br />

15) f(x) =<br />

17) f(x) =<br />

− 2x − 2<br />

x + 2<br />

10 − x<br />

5<br />

19) g(x)=−(x − 1) 3<br />

21) f(x) =(x − 3) 3<br />

23) g(x)= x<br />

x − 1<br />

25) f(x) =<br />

27) g(x)=<br />

x −1<br />

x + 1<br />

8 − 5x<br />

4<br />

29) g(x)=−5x +1<br />

31) g(x)=−1+x 3<br />

33) h(x)=<br />

35) f(x) =<br />

37) f(x) =<br />

4 −<br />

3√<br />

4x<br />

2<br />

x + 1<br />

x + 2<br />

7 − 3x<br />

x − 2<br />

39) g(x)=−x<br />

405<br />

4 − x<br />

x<br />

f(x) = 4<br />

x<br />

2) g(x)=<br />

4) h(x) =<br />

f(x)=<br />

− 2 − 2x<br />

x<br />

− 2<br />

x+2<br />

x − 5<br />

10<br />

6) f(x) =<br />

h(x)=10x + 5<br />

�<br />

8) f(x) = x+1 5<br />

2<br />

g(x)=2x 5 − 1<br />

10) g(x) = 8+9x<br />

f(x)=<br />

2<br />

5x − 9<br />

2<br />

12) g(x)=<br />

3√<br />

x +1<br />

14) f(x) =<br />

− 3<br />

x −3<br />

16) g(x)= 9+x<br />

3<br />

18) f(x) =<br />

20) f(x) =<br />

�<br />

5<br />

22) g(x)=<br />

5x − 15<br />

2<br />

12 − 3x<br />

4<br />

− x+2<br />

2<br />

− 3 − 2x<br />

24) f(x) =<br />

x + 3<br />

26) h(x)= x<br />

x+2<br />

28) g(x)=<br />

30) f(x) =<br />

− x+2<br />

3<br />

5x − 5<br />

4<br />

32) f(x) =3−2x 5<br />

+2<br />

34) g(x)=(x − 1) 3 +2<br />

36) f(x) =<br />

− 1<br />

x + 1<br />

38) f(x) = − 3x<br />

4<br />

40) g(x)=<br />

− 2x + 1<br />

3

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