If `log_(10)(x+1)+log_(10)5=3`, then what is the value of x?

If log_(10)2 log_(2)10 + log_(10)(10^(x)) =2 , then what is the value of x?

If 1/(log_(x)10) = 2/(log_(0.5)10) , then find the value of x.

If log_(10)(x-1)^(3)-3log_(10)8(x-3)=log_(10)8 then log_(x)625 has the value of equal to: 5(b)4 (c) 3 (d) 2

If log_(2) log_(10)4x=1 , then the value of x is:

If x + log_(10) ( 1 + 2^(x)) = x log_(10) 5 + log_(10)6, then the value of x is

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))=xlog_(10)5+log_(10)6 then the value of x is

log_(10)(x-1)^(3)-3log_(10)(x-3)=log_(10)8, thenlog _(x)625 has the value equal to: 5 b.4 c.3 d.

If log_(10)x-log_(10)sqrt(x)=2log_(x)10 , then a possible value of x is given by