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Composition & Inverses Review

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Presentation on theme: "Composition & Inverses Review"— Presentation transcript:

1 Composition & Inverses Review

2 For any two functions, True False

3 For any two functions, True False

4 For the functions, , True False

5 For the functions, , True False

6 For the functions, find 3 6 7 9 [Default] [MC Any] [MC All]

7 For the functions, find 3 6 7 9 [Default] [MC Any] [MC All]

8 For the functions, find 4 6 7 9 [Default] [MC Any] [MC All]

9 For the functions, find 4 6 7 9 [Default] [MC Any] [MC All]

10 For the functions, find 3 5 6 16 [Default] [MC Any] [MC All]

11 For the functions, find 3 5 6 16 [Default] [MC Any] [MC All]

12 For the functions, find [Default] [MC Any] [MC All]

13 For the functions, find [Default] [MC Any] [MC All]

14 For the functions, find [Default] [MC Any] [MC All]

15 For the functions, find [Default] [MC Any] [MC All]

16 The functions in the diagram below are inverses.
True False

17 The functions in the diagram below are inverses.
True False

18 The functions in the diagram below are inverses.
True False

19 The functions in the diagram below are inverses.
True False

20 The functions in the diagram below are inverses.
True False

21 The functions in the diagram below are inverses.
True False

22 The functions in the diagram below are inverses.
True False

23 The functions in the diagram below are inverses.
True False

24 The functions, are inverses.
True False

25 The functions, are inverses.
True False

26 Every function has an inverse function.
True False

27 Every function has an inverse function.
True False

28 The inverse of {(2, —3), (1, 0), (—5 , 6)} is {(—3, 2), (0, 1), (6, —5)}.
True False

29 The inverse of {(2, —3), (1, 0), (—5 , 6)} is {(—3, 2), (0, 1), (6, —5)}.
True False

30 The functions, are inverses.
True False

31 The functions, are inverses.
True False


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