Use the Master's theorem to define a Q solution to the following recurrence equation:

T(n) = 2T(2n/5) + nlg n, with f(n) = n*lg(n), n > 1.

To find a solution assume that the f(n) term is given by f(n) = n^a for two cases a = 1 and a = 2. Give the general Q solution for T(n) after analyzing the two polynomial cases referred to.

(I got the answer but would like detail information on what is happening and steps printed instead of hand written. Thanks)