EDB β€” 1VH

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Exercises

  1. [1VH]

    • Show that there is an unique continuous function\(f:(-1,1)→ℝ\) that satisfies

      \[ f(x) = x \cos (f(x))~ ~ . \]
    • Fixed \(a,b\), show that there exist a finite number of continuous \(f:(-a,b)→ℝ\) satisfying

      \[ f(x) = x \cos (f(x))~ ~ βˆ€ x∈(a,b). \]

    Solution 1

    [1VJ]

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