" (viii) "quad log_((2)/(3))((8)/(27))

Determine the values of the following. (viii) log_(2/3)((8)/(27))

Determine the value of the following. log_((2)/(3)) ((8)/(27))

log_(3)""(1)/(27)=……..

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

If log_(b)3=4 and log_(b^(2))27=(3a)/(2)

Let x=alpha satisfies the equation log_(1/3)(2*((1)/(2))^(x)-1)=log_(1/3)(((1)/(4))^(x)-4) and the value of 8^(alpha) is beta, then find the value of 27 beta.

Given (log_(2)((b^(3))/(8)))/(log_(3)((27)/(a^(2))))= and log_(3)((9)/(a))=log_(2)((b)/(4)) If the largest single digit number which can divide the value of ((a)/(b)) is m, then find the value of m.

The sum of solution of the equation (log_(27)x^(3))^(2)=log_(27)x^(6) is equal to

The sum of all the solutions of the equation (log_(27)x^(3))^(2)=log_(27)x^(6), is

The difference of roots of the equation (log_(27)x^(3))^(2)=log_(27)x^(6) is .....