K be sum of coefficient of odd powers of x in expansion of (1+x)^99.a be middle term in (2+1/2^1/2)^

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Let K be the sum of the coefficients of the odd powers of x in the expansion of (1+x)99 . Let a .... Let K be the sum of the coefficients of the odd powers of x in the expansion of (1+x)99 . Let a ....
In expansion of (1+x)^2n middle term is ((1.3.5...(2n-1))*2^n*x^n)/n! | Binomial Theorem In expansion of (1+x)^2n middle term is ((1.3.5...(2n-1))*2^n*x^n)/n! | Binomial Theorem
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Find the sum of the coefficients of two middle terms in the|Binomial Theorem|RD Sharma|11|CET|NCERT| Find the sum of the coefficients of two middle terms in the|Binomial Theorem|RD Sharma|11|CET|NCERT|
The coefficient of the middle term in the binomial expansion in powers of `x` of`(1+alphax) The coefficient of the middle term in the binomial expansion in powers of `x` of`(1+alphax)
Let K be the sum of the coefficients of the odd powers of x in the expansion of (1+x). Let a be the Let K be the sum of the coefficients of the odd powers of x in the expansion of (1+x). Let a be the
Prove that sum of even coefficients in expansion of (1+x) to power n equals sum of odd coefficients. Prove that sum of even coefficients in expansion of (1+x) to power n equals sum of odd coefficients.
In the expansion of `(1+x)^30` the sum of the coefficients of odd powers of x is In the expansion of `(1+x)^30` the sum of the coefficients of odd powers of x is