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2. 10 marks] Recall the algorithm that prints all the permutations of {1, 2, . . . , n], studied in Lecture 8: http://web.cs.dal.ca/-mhe/csci3110/handouts/lecture8.htm. As

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2. 10 marks] Recall the algorithm that prints all the permutations of {1, 2, . . . , n], studied in Lecture 8: http://web.cs.dal.ca/-mhe/csci3110/handouts/lecture8.htm. As shown in class, its running time satisfies T(m, n) =-+ 1 n(T(m +1,n 1)m+1+n) if n > 1; if n - 1 Recall that I gave the solution to this equation as T(m, n) (m+1+n)a(n) - n! in which the number series a(n) is defined by n(a(n - 1)+1) if n21; if n -0. You tasks is to prove that equation 2 holds

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