EDB β€” 1D9

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Exercises

  1. [1D9]Let f:ℝ→ℝ be continuous and differentiable, and a,bβˆˆβ„ with a<b. Show that, if fβ€²(a)=fβ€²(b), then πœ‰ exists with a<πœ‰<b such that

    fβ€²(πœ‰)=f(πœ‰)βˆ’f(a)πœ‰βˆ’a  .
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