Given that `log_10 (4252)=3.6286` then `anti log_10(0.6286)` is

Given that log_10 2 =x, log_10 3 =y then log_10 1.2=

If log_10 2 = 0.3010 , then log_10 32 is

It is given that log_(10) 2 = 0·301 and log_10 (3) = 0·477. How many digits are there in : ((108))^(10) ?

Given that log_10 2=.3010 , log_10 3=.4771 , log_10 4=.6021 , log_10 7=.8450 , log_10 10=1 ,then prove that log_3 70=3.8673

Given that log_10 2=.3010 , log_10 3=.4771 , log_10 4=.6021 , log_10 7=.8450 , log_10 10=1 ,then prove that log_3 56=3.6642

Given that log_10 2=.3010 , log_10 3=.4771 , log_10 4=.6021 , log_10 5-.6990 , log_10 10=.7782 ,then prove that log_6 5=.8982