The number of terms in the expansion of (1 x)^101 (1 x^2-x)^100 in powers of x is:

Binomial theorem SE13: Coefficient of x^2 in (1+x)^2+(1+x)^3+..+(1+x)^49+(1+mx)^50 is (3n+1)51C3.

Expanded Form and Standard Form

23 - The Binomial Theorem & Binomial Expansion - Part 1

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The sum of coefficients of integral power of x in the binomial expansion (1-2โˆšx)^50 is:

The total number of terms in the expansion of `(x+a)^100+(x-a)^100` is:

The sum of coefficients of integral powers of x in the binomial expansion of (1-2 โˆš(x))^50, is [J...

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Solving Binomial Theorem Problems: Method to find Constant term in a Binomial Expansion in 1 Minute

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Binomial Theorem: The coefficients of ๐’™^๐’‘ and ๐’™^๐’’ in the expansion (๐Ÿ+๐’™)^(๐’‘+๐’’) are

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number of non-zero terms in the expansion of \( (1+3 \sqrt{2} x)^{9}+(1-3 \sqrt{2} x)^{9} \)

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The coefficient of `x^99` in `(x-1)(x-2).....(x-100)` is