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Relations and Functions Test - 6

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Relations and Functions Test - 6
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  • Question 1
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    A condition for a function y = f (x) to have an inverse is that it should be, 

    Solution

    By theorem, A continous and strictly monotomic function si invertible and the inverse function is also continuous.

  • Question 2
    1 / -0

    Find the on. of injective functions from set A with elements to set B with 4 elements.

    Solution

    We know that if A and B are two sets having m and n elements respectively such that  m ⩽ n, then total number of injective from A to B is nC× m! 

    Here, n = 4, m = 3

    ∴ no. of injective =4C× 3! = 4 × 6 = 24

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