EDB β€” 1CM

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Exercises

  1. [1CM]Find a continuous and differentiable function \(f:[-1,1]→ℝ\) 1 whose derivative is unbounded.

    Solution 1

    [1CN]

  1. In this sense: the derivative \(f'(x)\) exists and is finite for every \(x∈[-1,1]\); at the extremes \(x=-1,1\) only the right and left derivatives are calculated.
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