UNIT 1 Define asymptotic notations. Explain different asymptotic notations with the help of Graphical representations (BL-04, CO-1, PO-1, 2) Describe the various methods of solving recurrences? Explain them in Brief ? (BL-04, CO-1, PO-3) State the Master’s theorem and explain it with examples ? (BL-04, CO-1, PO-4) Show the operation of heap sort on the following array {4,1,3,2,16,9,10,14,8,7} (BL-04, CO-1, PO-1, 2, 3) UNIT 2 Find the solution of following knapsack instance: n=3,W=20,{v1,v2,v3}={60,100,120},{w1,w2,w3)={18,15,10} (BL-04, CO-2, PO-3,6) Explain the merge sort method of sorting with example (BL-04, CO-2, PO-1, 2) Find the minimum spanning tree using Prim’s method for the following graph: (BL-04, CO-2, PO-1) Explain optimal storage on tapes and optimal merge patterns. ? (BL-04, CO-2, PO-1, 2) UNIT 3 Write short notes on: (BL-6, (i) Strongly Connected Components (BL-04, CO-3, PO-1) Identify an optimal parenthesization of a matrix chain pr...
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