The value of x, for which the ninth term in the
expansion of `{sqrt(10)/((sqrt(x))^(5log _(10)x ))+ x.x^(1/(2log_(10)x))}^(10)`
is 450 is equal to

A possible value of 'x', for which the ninth term in the expansion of { 3 ^(log _(3) sqrt(25 ^(x - 1) + 7))+ 3 ^(((1)/(8))log_(3) ^((5^(x-1)+1)))}^(10) in the increasing powers of 3^((-(1)/(8))log_(3) ^((5^(x - 1)+1))) is equal to 180 is

For what value of x is the ninth term in the expansion of (3^(log_3 sqrt(25^(x-1) +7)) + 3^(-1/8 log_3 (5^(x-1) +1)))^10 is equal to 180

For what value of x is the ninth term in the expansion of (3^(log_(3)sqrt(25^(x-1))+7)+3^(-(1)/(8)log_(3)(5^(x-1)+1)))^(10) is equal to 180

For what value of x is the ninth term in the expansion of : {3^(log_3 sqrt(25^(x-1)+7))+3^(-1/8 log_3 (5^(x-1) +1))}^10 is equal to 180.

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

If x+log_(10)(1+2^(x))=xlog_(10)5+log_(10)6 then x is equal to

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