EDB β€” 1D9

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Exercises

  1. [1D9]Let \(f:ℝ→ℝ\) be continuous and differentiable, and \(a,bβˆˆβ„\) with \(a{\lt}b\). Show that, if \(f'(a)=f'(b)\), then \(πœ‰\) exists with \(a{\lt}πœ‰{\lt}b\) such that

    \[ f'(πœ‰)=\frac{f(πœ‰)-f(a)}{πœ‰-a} ~ ~ . \]
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