Home
Class 12
MATHS
Prove that : Find the term independent o...

Prove that : Find the term independent of x (that is the constant term) in the expansion of `((sqrt(x))/(3)+(3)/(2x^(2)))^(10)`

Text Solution

Verified by Experts

The correct Answer is:
`5/4`
Promotional Banner

Similar Questions

Explore conceptually related problems

Find the term independent of x in the expansion of ((sqrt(x))/(3)-(4)/(x^(2)))^(10)

Find the general term in the expansion of (1- (5x)/(3))^(-3)

Find the 6^(th) term in the expansion of ((2x)/3 +(3y)/2) ⁹

For |x| lt 1 , the constant term in the expansion of (1)/((x-1)^(2)(x-2) is :

Find the tem independent of x is the expansion of (sqrt ((x)/(3) ) + sqrt(3)/(2x^(2)))^(10).

Find the middle term(s) in the expansion of n in N (x sqrt(x) -(2)/(x))^(15)

Prove that : Write the general term in the expansion of (1-4x)^(-3)

Prove that : Write the general term in the expansion of (3+(x)/(2))^(-2//3)

Prove that : Write the general term in the expansion of (2-3x)^(-1//3)