Given that `log_2 3 = a, log_3 5=b,log_7 2=c`,then the value of `log_(140) 63` is equal to

If log_(2)log_(3)log_(4)log_(5)A=x , then the value of A is

Given that log_2(3)=a,log_3(5)=b,log_7(2)=c , express the logrithm of the number 63 to the base 140 in terms of a,b & c.

Given that log_2(3)=a,log_3(5)=b,log_7(2)=c , express the logrithm of the number 63 to the base 140 in terms of a,b & c.

If log_(2)3=a,log_(3)5=b,log_(7)2=c find log_(140)63 in terms of a,b,c.

Given that log_2(3)=a,log_3(5)=b,log_7(2)=c , express the logorithm of the number 63 to the base 140 in terms of a,b & c.

log_(2)a = 3, log_(3)b = 2, log_(4) c = 1 Find the value of 3a + 2b - 10c

Given that log_(2)(3)=a,log_(3)(5)=b,log_(7)(2)=c express the logrithm of the number 63 to the base 140 in terms of a,b o* c.

The value of log_4[|log_2{log_2(log_3)81)}] is equal to