If the fourth term in the binomial expan...

If the fourth term in the binomial expansion of `((2)/(x) + x^(log_(8) x))^(6) (x gt 0)` is `20 xx 8^(7)`, then the value of `x` is

A

8

B

`8^(2)`

C

`8^(-2)`

D

`8^(3)`

Verified by Experts

The correct Answer is:

B

Similar Questions

Explore conceptually related problems

Find the fourth term in the expansion of (4/7 x - y^2)^5

If the middle term in the binomial expansion of ((1)/(x) + x sin x )^(10) is ( 63)/( 8) , then the value of 6sin^(2) x +sin x -2 is

In the expansion at ((2)/(x)+x^(log_(e)x))^(6) if T_(4)=20xx8^(7) then value of x is

If the fourth term in the expansion of ( x + x^(log_(2) x ))^(7) is 4480 , then the value of x where x in N is equal to :

If the third term in the binomial expansion of (1+x^(log_(2)x))^(5) equals 2560, then a possible value of x is:

If the middle term in the binomial expansion of ((1)/(x)+x sin x^(10)) is equal to (63)/(8), find the value of x.