State Space Trees and Backtracking Principles
Curriculum and historical examination lineage for State Space Trees and Backtracking Principles under Unit 4 (Backtracking and Branch and Bound) of Design and Analysis of Algorithms (21CSC204J) at SRMIST.
Historical appearance distribution across SRMIST Formative Tests (CT1, CT2) and University End Semester examinations.
Factual marks weightage of questions asked on this topic in historical examinations.
Representative historical questions extracted directly from SRMIST examination papers.
a. Consider the sum-of-subset problem, n=4, Sum=13 and w1=3, w2=4, w3=5 and w4=6. Find a solution to the problem using backtracking. Show the state-space tree leading to the...
Write the algorithm for Backtracking. Print all the Hamiltonian Cycles present in the below graph with a complete state space tree. [15]
Apply the backtracking sequence for the 4-queen problem and solve it. [15]
Let W = {5,7,10,12,15,18,20} and m = 35. Find all possible subset of W whose sum is equivalent to M. Draw the complete state space tree. [8]
What happens when a backtracking algorithm reaches a complete solution? (A) It backtracks to the root (B) It continues searching for the other possible solutions (C) It traverses...
Examinations where questions for State Space Trees and Backtracking Principles have appeared.
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