b- Show that ( sum_{n=1}^{ infty} frac{1}{4 n^{2}-1}= frac{1}{2} ) and ( sum_{n=1}^{ infty} frac{(-1)^{n}}{4 n^{2}-1}= frac{1}{2}- frac{ pi}{4} ).

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b- Show that  (  sum_{n=1}^{ infty}  frac{1}{4 n^{2}-1}= frac{1}{2}  ) and  (  sum_{n=1}^{ infty}  frac{(-1)^{n}}{4 n^{2}-1}= frac{1}{2}- frac{ pi}{4}  ).

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Expert Answer to -      b- Show that  (  sum_{n=1}^{ infty}  frac{1}{4 n^{2}-1}= frac{1}{2}  ) and  (  sum_{n=1}^{

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Solution for -      b- Show that  (  sum_{n=1}^{ infty}  frac{1}{4 n^{2}-1}= frac{1}{2}  ) and  (  sum_{n=1}^{

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This an additional answer to -      b- Show that  (  sum_{n=1}^{ infty}  frac{1}{4 n^{2}-1}= frac{1}{2}  ) and  (  sum_{n=1}^{

(Solved): b- Show that \( \sum_{n=1}^{\infty} \frac{1}{4 n^{2}-1}=\frac{1}{2} \) and \( \sum_{n=1}^{ ...

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