CS101
532
CS201
225
CS301
232
CS302
174
CS304
192
CS401
224
CS402
258
CS403
228
CS408
113
CS411
121
CS502
249
CS504
268
CS601
679
CS604
381
CS605
261
CS607
184
CS609
230
CS610
300
CS614
100
CS703
65
Code | Question | Option A | Option B | Option C | Option D | Answer | |
---|---|---|---|---|---|---|---|
CS502 | We Will Say That The Worst-Case Running Time Is T(N^2). This Is Called __________ | The Asymptotic Growth Rate Of The Function | Itteration Growth Rate Of The Function | Recursive Growth Rate Of The Function | None | A | |
CS502 | We Write Out The Loops As Summations And Then Solve The Summations | True | False | Na | Na | A | |
CS502 | What Algorithm Technique Is Used In The Implementation Of Kruskal Solution For The Mst? | Greedy Technique | Divide And Conquer Technique | Dynamic Programming Technique | The Algorithm Combines More Than One Of The Above Techniques | A | |
CS502 | What General Property Of The List Indicates That The Graph Has An Isolated Vertex? | There Is Null Pointer At The End Of List | The Isolated Vertex Is Not Handled In List | Only One Value Is Entered In The List | There Is At Least One Null List | B | |
CS502 | What Is Generally True Of Adjacency List And Adjacency Matrix Representations Of Graphs? | Lists Require Less Space Than Matrices But Take Longer To Find The Weight Of An Edge (V1 V2) | Lists Require Less Space Than Matrices And They Are Faster To Find The Weight Of An Edge (V1 V2) | Lists Require More Space Than Matrices And They Take Longer To Find The Weight Of An Edge (V1 V2) | Lists Require More Space Than Matrices But Are Faster To Find The Weight Of An Edge (V1 V2) | B | |
CS502 | What Is The Solution To The Recurrence T(N) = T(N/2)+N | O(Logn) | O(N) | O(Nlogn) | O(N^2) | A | |
CS502 | What Is The Time Complexity To Extract A Vertex From The Priority Queue In Prim’S Algorithm? | Log (V) | V.V | E.E | Log € | A | |
CS502 | What Is The Total Time To Heapify? | ?(Log N) | ?(N Log N) | ?(N2 Log N) | ?(Log2 N) | A | |
CS502 | What Type Of Instructions Random Access Machine (Ram) Can Execute? | Algebraic And Logic | Geometric And Arithmetic | Arithmetic And Logic | Parallel And Recursive | C | |
CS502 | What Type Of Instructions Random Access Machine Can Execute? | Geometric And Arithmetic | Algebraic And Logic | Arithmetic And Logic | Parallel And Recursive | C | |
CS502 | What Will Be The Total Number Of Max Comparisons If We Run Brute-Force Maxima Algorithm With N Elements? | N^2 | N^N/2 | N | N^8 | A | |
CS502 | When N Is Even For Median There Are Two Choices: __________ | N/2 | (N + 1)/2 | N/2 And (N + 1)/2 | None | C | |
CS502 | When N Is Large N^2 Term Will Be Much Larger Than The N Term And Will Dominate The Running Time | True | False | Na | Na | A | |
CS502 | When We Call Heapify Then At Each Level The Comparison Performed Takes Time | It Will Take O(1) | Time Will Vary According To The Nature Of Input Data | It Can Not Be Predicted | It Will Take O(Log N) | A | |
CS502 | Which Is True Statement | Breadth First Search Is Shortest Path Algorithm That Works On Un-Weighted Graphs | Depth First Search Is Shortest Path Algorithm That Works On Un-Weighted Graphs | Both Of Above Are True | None Of Above Are True | C | |
CS502 | Which Is True Statement In The Following | Kruskal Algorithm Is Multiple Source Technique For Finding Mst | Kruskal’S Algorithm Is Used To Find Minimum Spanning Tree Of A Graph Time Complexity Of This Algorithm Is O(Ev) | Both Of Above | Kruskals Algorithm (Choose Best Non-Cycle Edge) Is Better Than Prims (Choose Best Tree Edge) When The Graph Has Relatively Few Edges | D | |
CS502 | Which May Be A Stable Sort? | Merger | Insertion | Both Above | None Of The Above | C | |
CS502 | Which May Be Stable Sort | Bubble Sort | Insertion Sort | Both Of Above | None Of These | C | |
CS502 | Which Of The Following Arrays Represent Descending (Max) Heaps? I. [10 7 7 2 4 6] Ii. [10 7 6 2 4 7] Iii. [10 6 7 2 4 6] Iv. [6 6 7 2 4 10] | Only Ii | Only Iv | Both Ii And Iv | Both I And Iii | A | |
CS502 | Which Of The Following Sorting Algorithms Is Stable? (I) Merge Sort (Ii) Quick Sort (Iii) Heap Sort (Iv) Counting Sort | Only I | Only Ii | Both I And Ii | Both Iii And Iv | A |