" 27."log_(3)log_(2)log_(sqrt(5))(5^(4))" is equal to "

log_(5 sqrt(5)) 5 is equal to

log_(5sqrt(5))5 is equal to

Prove that: log_(3)log_(2)log_(sqrt(5))(625)=1

2log_(3)x-log_(x)27<=5

If log_(sqrt(3))5=a and log_(sqrt(3))2=b , then log_(sqrt(3))300 is equal to a) 2(a+b) b) 2(a+b+1) c) 2(a+b+2) d) a+b+4

(log_(3)5)*(log_(25)27)

If N= anti log _(3)(log_(6)(antilog_(sqrt(5))(log_(5)(1296))) then the characteristic of log N to the base 2 is equal to

If a=log_(12)5 and b=log_(25)3, then log_(5)2 is equal to