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Question
Which statement expresses that an inverse is unique whenever it exists?
Options
The inverse is unique only when the function is not bijective.
A function can have several different inverse functions with the same domain and codomain.
An inverse is unique whenever it exists.
Only constant functions have unique inverses.
MCQ
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Solution
For an invertible function, the inverse is determined by reversing each input-output pairing. Thus, whenever an inverse exists, there is exactly one inverse function.
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