If `log_(10)^(7)=b,log_(10)^(2)=a` ,then express `log_(5)^(9.8)` in terms of a and b

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

If log_(7)12=a ,log_(12)24=b , then find value of log_(54)168 in terms of a and b.

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

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

If log_(10)m=(1)/(2) , then log_(10)10m^(2)=

If log_(10)2 = a and log_(10) 3 = b , express each of the following in terms of 'a' and 'b' : (i) log 12 (ii) log 2.25 (iii) "log"_(2) (1)/(4) (iv) log 5.4 (v) log 60 (vi) "log 3" (1)/(8)

Given log_(10 ) x = 2a and log_(10) y = (b)/(2) . If log_(10) P = 3a - 2b express P in terms of x and y.

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-

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

If a^(2) = log x, b^(3) = log y and 3a^(2) - 2b^(3) = 6 log z , express y in terms of x and z.