If `log_r` 3=7.1, then `log_rsqrt3`=

If log_r 6 = m and log_r 3 = n , then what is log_r (r//2) equal to ?

If a^(log_(3)7)=9, then a^((log_(3)7)^(2)) is equal to

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

Solve log_(3)(x+2)(x+4)+log_(1//3)(x+2) lt 1/2 log_(sqrt3)7 .

Solve log_(3)(x+2)(x+4)+log_(1//3)(x+2) lt 1/2 log_(sqrt3)7 .

Solve log_(3)(x+2)(x+4)+log_(1//3)(x+2) lt 1/2 log_(sqrt3)7 .

Solve log_(3)(x+2)(x+4)+log_(1//3)(x+2) lt 1/2 log_(sqrt3)7 .

a=log_5 3+log_7 5+log_9 7