If `log_2a/2=log_3b/3=log_4c/4` and `a^(1/2)b^(1/3)c^(1/4)=24` then

If log a=(1)/(2)log b=(1)/(5)log c then a^(4)b^(3)c^(-2)=

If (log_(2)a)/(4)=(log_(2)b)/(6)=(log_(2)c)/(3p) and also a^(3)b^(2)c=1. then the value of p is equal to

If log_(a)b=1/2,log_(b)c=1/3" and "log_(c)a=(K)/(5) , then the value of K is

Given that log_(2)a=s,log_(4)b=5^(2) and log_(c^(2))(8)=(2)/(s^(3)+1) Write (log_(2)(a^(2)b^(3)))/(c^(4)) as a function of 's' (a,b,c>0,c!=1)

If a=b^(2)=c^(3)=d^(4), then the value of log_(a)(abcd) would be a.(log_(a)1+(log)_(a)2+(log)_(a)3+(log)_(a)4b(log)_(a)24c.1+(1)/(2)+(1)/(3)+(1)/(4)d1+(1)/(2!)+(1)/(3!)+(1)/(4!)

If x y^2=4a n d(log)_3((log)_2x)+(log)_(1/3)((log)_(1/2)y)=1 ,then x equals (a) 4 (b) 8 (c) 16 (d) 64

log_(a)b=2,log_(b)c=2 and log_(3)c=3+log_(3)a then (a+b+c)=?

If log_(a)b=2, log_(b)c=2, and log_(3) c= 3 + log_(3) a,then the value of c/(ab)is ________.

If log_(a)b=2, log_(b)c=2, and log_(3) c= 3 + log_(3) a,then the value of c/(ab)is ________.