If a function is derivable at a point it is also continous at that point explain why?

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asked Mar 6, 2017 76.5k views

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Sitram · Answer 1 · 2017-03-10T03:11:04+0000

For a function to have a derivative in a point has to be continuous at the point, that is, it has to be defined at that point, other wise the derivative would be meaningless.

If a function is derivable at a point it is also continous at that point explain why?

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