(m)log_(2)60

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

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

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

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

The value of ((1)/(log_(3)60)+(1)/(log_(4)60)+(1)/(log_(5)60)) is

For x in[1,16],M and m denotes maximum and minimum values of f(x)=log_(2)^(2)x-log_(2)x^(3)+3 respectively,then value of (2M-4m) is-

_m^( If );n;a>0;a!=1;log_(a)(mn)=log_(a)m+log_(a)n

Let I=(log_(3)4+log_(2)9)^(2)-(log_(3)4-log_(2)9)^(2) and m=(0.8)(1+9^(log_(3)8))^(log_(655))then(l+m) is divisible by

If m;a;b>0;a!=1;b!=1; then log_(a)(m)=(log_(b)(m))/(log_(b)(a))