Third term in expression of `(x + x^(log_(10)x))^(5)` is `10^(6)` than possible value of `x` are

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

If the third term in the expansion of (x + x log_10 x)^5 is 10^6 then x is

If the third term in the expansion of (x + x log_10 x)^5 is 10^6 then x is

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

If the 3^(rd) term in expansion (x+x^(log)10^(x))^(5) " is " 10^(6) then the value of x is ………..

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

If the third term in the expansion of (1/x + x^(log_(10) x) )^5 is 100, find x .