Inverse exists for a function which is

Injective

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Surjective

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Bijective

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Many-one

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Solution

The correct option is C Bijective
We have seen that inverse exists only when function is one-one and onto, i.e. Bijective.

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Similar questions

If a function is defined such that its inverse exists then the domain of the function becomes the range of the inverse function

The inverse function of $f^{- 1} (x), i f f^{- 1} (x) e x i s t s i s f (x)$

f : R \to R

f (x) = 3 x + 4

f^{- 1}

f

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