Lagrange’s mean value theorem

E2001744 UNEXPLORED

Lagrange’s mean value theorem is a fundamental result in calculus that guarantees, for a differentiable function on a closed interval, the existence of at least one point where the instantaneous rate of change equals the average rate of change over that interval.

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Lagrange’s mean value theorem canonical	1
mean value theorem	1

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Full triples — surface form annotated when it differs from this entity's canonical label.

Cauchy’s mean value theorem → hasSpecialCase → Lagrange’s mean value theorem ⓘ

L’Hôpital’s rule for indeterminate limits → proofUses → mean value theorem ⓘ

linked to: Lagrange’s mean value theorem