Cauchy's mean-value theorem

Summary

Cauchy's mean-value theorem is a theorem^[1]. It draws 9 Wikipedia views per month (theorem category, ranking #270 of 1,306).^[2]

Key Facts

• Cauchy's mean-value theorem's image is recorded as Cauchy.svg^[3].
• Cauchy's mean-value theorem's instance of is recorded as theorem^[4].
• Cauchy's mean-value theorem's part of is recorded as mean value theorem^[5].
• Cauchy's mean-value theorem's defining formula is recorded as \exists c \in (a,b) : (f(b)-f(a))g'(c)=(g(b)-g(a))f'(c)^[6].
• Cauchy's mean-value theorem's defining formula is recorded as \exists c \in (a,b) : \frac{f'(c)}{g'(c)}=\frac{f(b)-f(a)}{g(b)-g(a)}^[7].
• Cauchy's mean-value theorem's Google Knowledge Graph ID is recorded as /g/122jkq1s^[8].
• Cauchy's mean-value theorem's Google Knowledge Graph ID is recorded as /g/1215vt8r^[9].
• Cauchy's mean-value theorem's MathWorld ID is recorded as ExtendedMean-ValueTheorem^[10].
• Cauchy's mean-value theorem's maintained by WikiProject is recorded as WikiProject Mathematics^[11].
• Cauchy's mean-value theorem's generalization of is recorded as mean value theorem^[12].

Why It Matters

Cauchy's mean-value theorem draws 9 Wikipedia views per month (theorem category, ranking #270 of 1,306).^[2] It has Wikipedia articles in 7 language editions, a strong signal of global cultural recognition.^[13] It is known by 6 alternative names across languages and contexts.^[14]