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Question

C0C2+C1C3+C2C4+...+Cn−2Cn=2nCn−1 or 2nCn+1

A
True
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B
False
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Solution

The correct option is B False
From the product of (i) and (ii) comparing coefficients of xn2 or xn+2 both sides,
C0C2+C1C3+C2C4+...+Cn2Cn=2nCn2 or 2nCn+2.

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