Given `log_(10)2 = a` and `log_(10)3 = b`. If `3^(x+2) = 45`, then the value of x in terms of a and b is-

If log_(10)5=a and log_(10)3=b ,then

if log_(10)5=a and log_(10)3=b then:

If log_(10)a=b , then fnd the value of 10^(3b) in terms of a.

If log_(3)4=a , log_(5)3=b , then find the value of log_(3)10 in terms of a and b.

Let log_(10)2=a and log_(10)3=b then determinant the following logarithms in terms of a and b

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

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

If log_(10)x=a, find the values of 10^(a-1) in terms of x.

If log_(10) 2 = a, log_(10)3 = b" then "log_(0.72)(9.6) in terms of a and b is equal to

Let log_(10)2=a and log_(10)3=b determine the following in term of a and b (i) log_(4)100+2log_(27)100 (ii) log_(144)sqrt(45)