If A and B are the sum of odd and even terms respecitvely in the expansion of (x+a)^n, then (x+a)^2n

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If A be the sum of odd terms and B the sum of even terms in the expnsion of `(x+a)^n, `show that... If A be the sum of odd terms and B the sum of even terms in the expnsion of `(x+a)^n, `show that...
If `A` and `B` are the sums of odd and even terms respectively in the expansion of `(x+a)^n` t If `A` and `B` are the sums of odd and even terms respectively in the expansion of `(x+a)^n` t
IF P,Q SUM OF ODD EVEN TERMS IN(x+a)^n THEN PROVE i)P^2-Q^2=(x^2-a^2)^nii)4PQ=(x+a)^2n - (x-a)^2n IF P,Q SUM OF ODD EVEN TERMS IN(x+a)^n THEN PROVE i)P^2-Q^2=(x^2-a^2)^nii)4PQ=(x+a)^2n - (x-a)^2n
#binomialtheorem Sum Of odd terms is P and sum of even terms is Q then #binomialtheorem Sum Of odd terms is P and sum of even terms is Q then
If A and B respectively denote the sum of the odd terms and sum of the even terms in the expan If A and B respectively denote the sum of the odd terms and sum of the even terms in the expan
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