Cs6515 Study guides, Class notes & Summaries
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CS6515 - ALGORITHMS- EXAM 1 QUESTIONS AND ANSWERS 2024
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CS6515 - ALGORITHMS- EXAM 1 QUESTIONS AND ANSWERS 2024
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CS6515 Exam 2 with complete solution
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CS6515 Exam 2 with complete solution
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CS6515 Exam 3 questions and answers
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CS6515 Exam 3 questions and answers
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CS6515 Exam 3 Actual Set Questions & Revised Correct Answers PASSED!!
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CS6515 Exam 3 Actual Set 
Questions & Revised Correct 
Answers 
PASSED!! 
What is a P problem? - ANSWER : P = Polynomial 
-A problem that can be solved in Polynomial time. 
-There is a Polynomial time algorithm to solve it. 
What is a NP problem? - ANSWER : NP = NonDeterministically Polynomial 
-A problem where the Solution can be VERIFIED in 
Polynomial-Time 
What are differences in P and NP? - ANSWER : All P 
problems are in NP but all NP problems are not in P. P is 
a subset of NP. 
-Pr...
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CS6515 Exam 2 Questions and answers
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CS6515 Exam 2 Questions and answers 
If graph G has more than |V | − 1 edges, and there is a unique heaviest edge, 
then this edge cannot be part of a minimum spanning tree - ANSWER-False, 
because the unique heaviest edge may not be part of a cycle 
If G has a cycle with a unique heaviest edge e, then e cannot be part of any MST. 
- ANSWER-True, if the unique heaviest edge is part of a cycle then it will be 
removed first. 
Let e be any edge of minimum weight in G. Then e must be part of some...
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Cs6515 Exam 3 with complete solution
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Cs6515 Exam 3 with complete solution
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cs6515 Exam 1 Prep with complete solution
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cs6515 Exam 1 Prep with complete solution
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CS6515 - Exam 1 Complete Questions And Answers
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CS6515 - Exam 1 Complete Questions And Answers
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CS6515 Exam 3 with complete solution
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CS6515 Exam 3 with complete solution
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CS6515 - Exam 1 questions and answers 2024
- Exam (elaborations) • 4 pages • 2024
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What is the running time for Longest Increasing Subsequence (LIS) - 
ANSWER-O(n^2) 
What is the recurrence for Longest Increasing Subsequence (LIS)? - 
ANSWER-L(i) = 1 + max{ L(j) | xj < xi} 
This reads as the answer to index I is 1 + the maximum over all j's between 1 
and i where xj is less than xi 
What is the recurrence for Longest Common Subsequence (LCS) - 
ANSWER-L(i,j) = 1 + L(i-1, j-1) if xi = yj 
L(i,j) = max(L(i-1,j),L(i,j-1)) otherwise 
What is the running time for Longest Common...
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