" If "5^(3x^(2)log_(10)2)=2^((x+(1)/(2))log_(40)25)" ,then "x" equals to "

If 5^(3x^(2)"log"_(10)2) = 2^((x + (1)/(2))"log"_(10) 25) , then x equals to

If 5^(3x^(2)"log"_(10)2) = 2^((x + (1)/(2))"log"_(10) 25) , then x equals to

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

If log_(10)5+log_(10)(5x+1)=log_(10)(x+5)+1, then x is equal to

if x+log_(10)(1+2^(x))=x log_(10)5+log_(10)6 then x

If (1)/(log_(x)10)=(2)/(log_(a)10)-2, then x=

If 3 +"log"_(5)x = 2"log"_(25) y , then x equals to

If 3 +"log"_(5)x = 2"log"_(25) y , then x equals to

If log_(10)(2),log_(10)(2^(x)+1),log_(10)(2^(x)-3) are in A.P then x is equal to (i)log_(2)(5)( ii) log_(2)(-1) (iii) log_(2)((1)/(5))( iv) log_(5)(2)