EDB β€” 1BX

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Exercises

  1. [1BX] Let’s go back to the exercise [0FP]: computing the Cauchy product of the series \(βˆ‘_{n=1}^∞ \frac{(-1)^{n-1}}{\sqrt{n}}\) with itself, produces the series \(βˆ‘_ n (-1)^ n c_ n\) with \(c_ n = βˆ‘_{k=1}^{n-1} \frac 1{\sqrt{k(n-k)}}\); show that \(c_ nβ†’ πœ‹\).

    Solution 1

    [1BY]

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  • Riemann integral
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