If log81 = loga then `4(log_(9)a)`= _____

log_a (1/a) =

If log_(3) a + log_(9) a + log_(81) a= (35)/(4) , then a = ______.

Properties of logarithmic function Property (1) log_a 1=0 (2) log_a a=1 (3) log_a (xy)=log_a|x|+log_a|y| (4) log_a(x/y)=log_a |x|-log_a |y|

If log_a(ab)=x then log_b(ab) is equals to

If log_a(ab)=x then log_b(ab) is equals to

If log_a(ab)=x then log_b(ab) is equals to

if a^(log_(a))=3 "then " a^(logb)+b^(loga) = ______

Show that log_a N + log (1)/(a)N=0

Properties of logarithmic function Property (8) If a>1 then the values of f(x)=log_a x increases with an increase in x ie xlty hArr log_a x lt log_a y (9) If 0