The Master Method is used for solving the following types of recurrence

with a≥1 and b>1 be constant & f(n) be a function
In the function to the analysis of a recursive algorithm, the constants and function take on the following significance:
n is the size of the problem.
a is the number of subproblems in the recursion.
n/b is the size of each subproblem. (Here it is assumed that all subproblems are essentially the same size.)
f (n) is the sum of the work done outside the recursive calls, which includes the sum of dividing the problem and the sum of combining the solutions to the subproblems.
It is not possible always bound the function according to the requirement, so we make three cases which will tell us what kind of bound we can apply on the function.

Note : Just ignore any constants you encounter since they dont affect time complexity





