The coefficient of x^ 4 in the expansion of (1+x+x^ 2 +x^ 3 )^ 11 is :
Mathematics · JEE Main · NTA Exams — Binomial Theorem And Its Simple Applications
The coefficient of \(x^{4}\) in the expansion of \(\left(1+x+x^{2}+x^{3}\right)^{11}\) is :
- \(990\)
- \(605\)
- \(810\)
- None of these
Answer
(D) None of these
Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.
Related practice questions
- If (2+3 x)^ -5 expands in ascending powers of x , then x belongs to
- If the sum of the coefficients in the expansion of (1+2 x)^ n is 6561. The greatest term in the expansion for…
- Let S_ 1 = _ j=1 ^ 10 j(j-1) ^ 10 C_ j , S_ 2 = _ j=1 ^ 10 j ^ 10 C_ j and S_ 3 = _ j=1 ^ 10 j^ 2 ^ 10 C_ j…
- The number of terms which are free from radical signs in the expansion of (y^ 1 5 +x^ 1 10 )^ 55 is
- The sum r C r + r+1 C r + r+2 C r + ... + n C r (n > r) equals
- The total number of terms in the expansion of (x+y)^ 10 +(x-y)^ 10 after simplification is :
- Given below are two statements. STATEMENT - 1: If n ∈ N and 'n' is not a multiple of 3 and (1+x+x^ 2 )^ n = _…
- If the fourth term in the binomial expansion of ( 1 x^ 1+ g 10^ x +x^ 1 12 )^ 6 is equal to 200, and x > 1…
More Binomial Theorem And Its Simple Applications questions · Browse all practice questions