(1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+….+C(n)x^...

`(1+x)^(n)=C_(0)+C_(1)x+C_(2)x^(2)+….+C_(n)x^(n)` then `C_(0)C_(2)+C_(1)C_(3)+C_(2)C_(4)+…..+C_(n-2)C_(n)` is equal to :

(1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+….+C(n)x^(n) then C(0)C(2)+C(1)C(3)+C(2...
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If (1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+...+C(n)x^(n) then for n odd ,C(0)^(...
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If (1+x)^(n) = C(0) + C(1)x + C(2)x^(2) + "….." + C(n)x^(n), then C(0)...
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If (1 + x)^(n) = C(0) + C(1) x + C(2) x^(2) + C(3) x^(3) + … + C(n) x...
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If (1 + x)^(n) = C(0) + C(1) x + C(2) x^(2) + C(3)x^(3) + …+ C(n) x^(...
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If (1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+.....+C(n)x^(n) then show : C(0)...
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If (1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+.....+C(n)x^(n) then show : (C(1...
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If (1+x)^(n)=C(0)+C(1)x+C(2)x^(2)+.....+C(n)x^(n) then show : C(0)...
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If (1+x)^(n)=C(0)+C(1)+x+C(2)x^(2)+...+C(n)x^(n) show that, C(0)-2^(...
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