The derivative of the inverse of a bijective function is obtained as the reciprocal of the derivative: in Leibniz notation, , again “like a fraction”. The section closes with the fundamental link between differentiability and continuity.
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The derivative of the inverse of a bijective function is obtained as the reciprocal of the derivative: in Leibniz notation, , again “like a fraction”. The section closes with the fundamental link between differentiability and continuity.