Home
Class 11
MATHS
If there is a term independent of x in (...

If there is a term independent of x in `( x+1/x^2)^n` , show that it is equal to `(n!)/((n/3)! ((2n)/3)! ) `

Promotional Banner

Similar Questions

Explore conceptually related problems

The term independent of x in (x-1//x^2)^(3n) is

Find the term independent of x in (x+1/x)^(2n)

Find the term independent of x in (x+(1)/(x))^(2n)

The term independent of x in (1+x)^n (1+(1)/(x))^n is

Find the term independent of x in (1+3x)^(n)(1+(1)/(3x))^(n) .

Find the term independent of x in (1+3x)^(n)(1+(1)/(3x))^(n) .

The term independent of x in (1+x+x^(-2)+x^(-3))^(10) is n then the last digit of (n+2)^(n) is

The term independent of x in (1+x+x^(-2)+x^(-3))^(10) is n then the last digit of (n+2)^(n) is

if the term independent of x in the expansion (2x-(1)/(x))^(n) is -160, find n