If \( (1+x)^{n}=p_{0}+p_{1} x+p_{2} x^{2}+p_{3} x^{3}+\ldots \ldots...
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If \( (1+x)^{n}=p_{0}+p_{1} x+p_{2} x^{2}+p_{3} x^{3}+\ldots \ldots . \), then prove that
\( \mathrm{P} \)
\[
\mathrm{p}_{0}-\mathrm{p}_{2}+\mathrm{p}_{4}-\ldots \ldots=2^{\mathrm{n} / 2} \cos \frac{\mathrm{n} \pi}{4}
\]
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