(26)quad " If "x=log_(2)3" and "y=log_((1)/(2))5," then "

If log_(3) x log_(y) 3 log_(2) y = 5 , then x =

If log_(5)[log_(3)(log_(2)x)]=1 , then x is:

Evaluate each of the following in terms of x and y, if it is given x=log_(2)3 and y=log_(2) 5. (ii) log_(2)7.5

Evaluate each of the following in terms of x and y, if it is given x=log_(2)3 and y=log_(2) 5. (i) log_(2)15

Evaluate each of the following in terms of x and y, if it is given x=log_(2)3 and y=log_(2) 5. (iii) log_(2)60

Evaluate each of the following in terms of x and y, if it is given x=log_(2)3 and y=log_(2) 5. (iv) log_(2)6750

If x = log_(2a)^(a) , y = log_(3a)^(2a) and z = log_(4a)^(3a) show that xyz = 2yz - 1.

The x,y,z are positive real numbers such that log_(2x)z=3,log_(5y)z=6, and log_(xy)z=(2)/(3), then the value of ((1)/(2z)) is .........

If log_(3)x + log_(3)y =2 + log_(3)2 and log_(3)(x+y) =2 , then