If `log_(a)M = (log_b M) xx P`, then express P in terms of a and b.

if log_(a) N = (log_(b)N) xx P , then find P in terms of a and b,

If 1/2 log_(3)M + 3log_(3)N = 1 , then express M in terms of N.

If 1 + log_(10)a = 2log_(10)b , then express a in terms of b^2 .

If log_(a)m = n , express a^(n-1) in terms of a and m.

If P(A | B) = a and P(B) = b, then express P(B - A) in terms of a and b.

Given log_(10)x = a and log_(10) y = b . (i) Write down 10^(a - 1) in terms of x. (ii) Write down 10^(2b) in terms of y. (iii) If log_(10) P = 2a - b , express P in terms of x and y.

Given log_(10 ) x = 2a and log_(10) y = (b)/(2) . If log_(10) P = 3a - 2b express P in terms of x and y.

If log_(10)^(7)=b,log_(10)^(2)=a then express log_(5)^(9.8) in terms of a and b

Given log_(2)x = m and log_(5) y = n (i) Express 2^(m-3) in terms of x. (ii) Express 5^(3n + 2) in terms of y.