If the 6th term in the expansion of `[1/x^(8/3)+x^2 log_10 x]^8` is 5600, then x =

If the 6th term in the expansion of (1/x^(8//3)+x^2log_(10)x)^8 is 5600, then x equals

If the 6th term in the expansion of ((1)/(x^(8//3))+x^2 log_10 x)^8 is 5600, then the value of x=

If the 6 th term in the expansion of ((1)/(x^((8)/(3)))+x^(2)log_(10)x)^(8) is 5600, then x equals 1 b.log_(e)10 c.10 d.x does not exist

Find the 6th term in the expansion of (3x^2-1/3x)^8

The third term in the expansion of (1/x + x ^[log_10 x])^5 is 10^6 then x =

Find the 7^(th) term in the expansion of (x+3y)^(8)

The third term in the expansion of (x + x ^[log_10 x])^5 is 10^6 then x =