MCQ Bank

Subjects
All Subjects 63 ACC311
F:210
210 ACC31Q
F:97
97 ACC501
F:248
248 BIF101
F:37
37 BIF401
F:27
27 BIF501
F:63
63 BIF602
F:3
3 BIF604
F:67
67 BIO101
F:17
17 BIO401
F:24
24 BIO503
F:48
48 BIO504T
F:12
12 BIO5101
F:25
25 BIO5105
F:18
18 BIO732
F:49
49 BNK601
F:129
129 BNK610
F:69
69 BNK611
F:102
102 BT101
F:80
80 BT102
F:53
53 BT201
F:246
246 BT301
F:30
30 BT302
F:35
35 BT401
F:163
163 BT402
F:37
37 BT403
F:43
43 BT404
M:9
9 BT405
F:41
41 BT406
F:106
106 BT501
F:141
141 BT503
F:74
74 BT504
F:67
67 BT505
F:68
68 BT511T
F:27
27 BT601
F:69
69 BT603
F:21
21 BT604
F:19
19 BT605
F:58
58 BT614T
F:37
37 CHE201
F:77
77 CS001
F:58
58 CS101
F:166
166 CS201
M:97 F:247
344 CS201P
F:200
200 CS202
F:192
192 CS204
F:77
77 CS205
F:87
87 CS206
F:57
57 CS301
F:141
141 CS301P
F:63
63 CS302
F:192
192 CS304
F:89
89 CS304P
F:147
147 CS306
F:75
75 CS311
F:132
132 CS312
F:47
47 CS314
F:84
84 CS315
F:57
57 CS401
F:117
117 CS402
M:67 F:140
207 CS403
F:162
162 CS403P
F:120
120 CS405
F:70
70 CS406
F:28
28 CS407
F:70
70 CS408
F:76
76 CS409
F:43
43 CS411
F:100
100 CS420
F:106
106 CS432
F:80
80 CS435
F:46
46 CS441
F:73
73 CS442
F:29
29 CS501
F:120
120 CS502
F:156
156 CS504
F:179
179 CS505
F:49
49 CS506
F:196
196 CS507
F:165
165 CS508
F:227
227 CS510
F:63
63 CS521
F:26
26 CS525
F:25
25 CS601
F:137
137 CS602
F:105
105 CS603
F:62
62 CS604
F:177
177 CS605
F:82
82 CS606
F:194
194 CS607
F:134
134 CS609
F:89
89 CS610
F:126
126 CS611
F:78
78 CS614
F:126
126 CS615
F:121
121 CS620
F:62
62 CS621
F:38
38 CS625
F:27
27 CS626
F:30
30 CS627
F:39
39 CS636
F:40
40 ECE302
F:21
21 ECO302
F:36
36 ECO303
F:20
20 ECO401
F:383
383 ECO402
F:99
99 ECO403
F:137
137 ECO404
F:129
129 ECO603
F:53
53 ECO606
F:108
108 ECO607
F:182
182 ECO609
F:48
48 ECO610
F:74
74 ECO613
F:50
50 ECO616
F:68
68 EDU101
F:72
72 EDU301
F:20
20 EDU302
F:57
57 EDU303
F:113
113 EDU304
F:33
33 EDU305
F:88
88 EDU401
F:117
117 EDU402
F:46
46 EDU403
F:37
37 EDU405
F:87
87 EDU406
F:75
75 EDU410
F:65
65 EDU411
F:312
312 EDU430
F:147
147 EDU431
F:62
62 EDU433
F:66
66 EDU501
F:42
42 EDU505
F:41
41 EDU510
F:15
15 EDU512
F:86
86 EDU515
F:12
12 EDU516
F:54
54 EDU601
F:129
129 EDU602
F:52
52 EDU604
F:103
103 EDU654
F:25
25 EDU705
F:26
26 EDUA430
F:77
77 ENG001
F:417
417 ENG101
F:344
344 ENG201
F:289
289 ENG301
F:340
340 ENG501
F:73
73 ENG502
F:55
55 ENG503
F:31
31 ENG504
F:44
44 ENG505
F:68
68 ENG506
F:60
60 ENG507
F:64
64 ENG508
F:61
61 ENG509
F:50
50 ENG510
F:41
41 ENG511
F:102
102 ENG512
F:44
44 ENG513
F:35
35 ENG514
F:57
57 ENG515
F:37
37 ENG516
F:50
50 ENG517
F:38
38 ENG518
F:65
65 ENG519
F:64
64 ENG520
F:40
40 ENG522
F:92
92 ENG523
F:76
76 ENG524
F:48
48 ENG529
F:34
34 ETH100
F:145
145 ETH201
F:20
20 FIN611
F:113
113 FIN621
F:168
168 FIN622
F:162
162 FIN623
F:203
203 FIN624
F:99
99 FIN625
F:96
96 FIN630
F:217
217 FIN702
F:56
56 GSC101
F:423
423 GSC201
F:47
47 HRM624
F:220
220 HRM627
F:300
300 ISL201
F:39
39 ISL202
F:903
903 IT430
F:280
280 IT601
F:31
31 IT602
F:33
33 MB502T
F:67
67 MCD403
F:20
20 MCD504
F:80
80 MCM101
F:98
98 MCM301
F:66
66 MCM304
F:52
52 MCM310
F:114
114 MCM311
F:96
96 MCM401
F:108
108 MCM411
F:76
76 MCM431
F:118
118 MCM501
F:105
105 MCM511
F:44
44 MCM514
F:21
21 MCM515
F:21
21 MCM516
F:55
55 MCM517
F:68
68 MCM520
F:67
67 MCM532
F:42
42 MCM601
F:99
99 MCM604
F:115
115 MCM610
F:85
85 MGMT611
F:205
205 MGMT623
F:160
160 MGMT625
F:126
126 MGMT627
F:130
130 MGMT628
F:234
234 MGMT629
F:99
99 MGMT630
F:112
112 MGT101
F:330
330 MGT111
F:197
197 MGT201
F:110
110 MGT211
F:175
175 MGT301
F:215
215 MGT401
F:30
30 MGT402
F:107
107 MGT404
F:135
135 MGT411
F:194
194 MGT501
F:396
396 MGT502
F:555
555 MGT503
F:325
325 MGT504
F:214
214 MGT510
F:561
561 MGT513
F:80
80 MGT520
F:231
231 MGT522
F:116
116 MGT601
F:121
121 MGT602
F:270
270 MGT603
F:330
330 MGT604
F:123
123 MGT605
F:66
66 MGT610
F:231
231 MGT611
F:122
122 MGT613
F:220
220 MGT713
F:44
44 MIC501T
F:40
40 MKT501
F:250
250 MKT530
F:71
71 MKT610
F:83
83 MKT621
F:94
94 MKT624
F:114
114 MKT630
F:127
127 MTH001
F:276
276 MTH100
F:216
216 MTH101
F:1292
1292 MTH102
F:32
32 MTH104
F:64
64 MTH201
F:68
68 MTH202
F:238
238 MTH301
F:406
406 MTH302
F:778
778 MTH303
F:160
160 MTH304
F:35
35 MTH401
F:226
226 MTH403
F:147
147 MTH404
F:41
41 MTH405
F:132
132 MTH501
F:366
366 MTH601
F:266
266 MTH603
F:160
160 MTH621
F:105
105 MTH622
F:62
62 MTH631
F:167
167 MTH632
F:97
97 MTH633
F:54
54 MTH634
F:67
67 MTH641
F:179
179 MTH642
F:76
76 MTH643
F:22
22 MTH645
F:63
63 MTH646
F:91
91 PAK301
F:155
155 PAK302
F:131
131 PAK522
F:51
51 PHY101
F:626
626 PHY301
F:95
95 PSC201
F:85
85 PSC401
F:48
48 PSY101
F:409
409 PSY401
F:166
166 PSY402
F:43
43 PSY403
F:262
262 PSY404
F:137
137 PSY405
F:174
174 PSY406
F:244
244 PSY407
F:175
175 PSY408
F:207
207 PSY409
F:143
143 PSY502
F:264
264 PSY504
F:126
126 PSY505
F:108
108 PSY511
F:69
69 PSY512
F:192
192 PSY513
F:175
175 PSY514
F:104
104 PSY515
F:140
140 PSY516
F:88
88 PSY610
F:81
81 PSY611
F:132
132 PSY631
F:116
116 PSY632
F:180
180 PSYP402
F:90
90 PSYP631
F:185
185 SE601
F:21
21 SE602
F:36
36 SOC101
F:1279
1279 SOC201
F:191
191 SOC301
F:63
63 SOC302
F:94
94 SOC401
F:143
143 SOC404
F:109
109 SOC609
F:82
82 SOC617
F:59
59 STA301
F:402
402 STA302
F:34
34 STA630
F:298
298 STA641
F:87
87 URD101
F:158
158 ZOO102
F:9
9 ZOO103
F:10
10 ZOO403
F:50
50 ZOO501
F:23
23 ZOO502
F:9
9 ZOO503
F:153
153 ZOO504
F:139
139 ZOO505
F:27
27 ZOO507
F:21
21 ZOO510
F:136
136 ZOO518T
F:20
20 ZOO519T
F:17
17
Koi subject nahi mila
CS301P — PDF
Is subject ke saare MCQs ek PDF file mein download karne ke liye request karein.
63 result(s)
CS301P Final Term Unsolved
Q0

Which node will become unbalanced if a node is inserted as child of the node R in the given tree? data:image/png;base64,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

  • A) M
  • B) P
  • C) L
  • D) R
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q1

How many rotations will be made if a node is inserted as left child of the node R in the given tree? data:image/png;base64,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

  • A) 2
  • B) 3
  • C) 1
  • D) 4
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q2

A binary tree will not be considered an AVL tree if the difference between left and right subtree of each node is not more than :

  • A) 3
  • B) 0
  • C) 1
  • D) 2
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q3

If the tree becomes unbalance after deleting a node then we use ____________ to rebalance it.

  • A) Rotations
  • B) Insertions
  • C) Stack
  • D) Heap
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q4

Which type of rotation can balance the following AVL tree? data:image/png;base64,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

  • A) Double left-right
  • B) Single left
  • C) Double right-left
  • D) Single right
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q5

Choose the correct option that why the following tree is not an AVL tree. data:image/png;base64,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

  • A) This tree is a balanced AVL tree
  • B) The balance factor of node 13 is two
  • C) The balance factor of root node is two
  • D) The balance factor of node 11 is two
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q6

Which of the following will be used to avoid the problems caused by the BST generated using sorted data?

  • A) Stack
  • B) AVL Tree
  • C) Queue
  • D) Linked list
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q7

A tree will be an AVL tree if _____ of the tree fulfills the AVL conditions.

  • A) Root node
  • B) Every node
  • C) Non-leaf nodes
  • D) Leaf nodes
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q8

If you create a BST with data that is sorted in an ascending or descending order , it will be similar to :

  • A) Linked List
  • B) Strictly Binary Tree
  • C) Complete Binary Tree
  • D) AVL tree
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q9

What will be the height of an empty AVL tree?

  • A) 2
  • B) 1
  • C) -1
  • D) 0
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q10

An AVL tree is identical to ___________.

  • A) Binary Search Tree
  • B) Linked list
  • C) Stack
  • D) Queue
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q11

Which of the following function prototype is declaring the function as constant?

  • A) EType& findMin(const int a);
  • B) const EType& findMin( );
  • C) void EType& findMin(const int a);
  • D) const EType& findMin( ) const;
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q12

If values 9,5,7 are used to build AVL tree then which type of rotation can balance the AVL tree?

  • A) Double left-right
  • B) Double right-left
  • C) Single right
  • D) Single left
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q13

If values 10,20,15 are used to build AVL tree then which type of rotation can balance the AVL tree?

  • A) Double right-left
  • B) Single right
  • C) Single left
  • D) Double left-right
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q14

The balance of a node in a binary search tree is defined as the __________________.

  • A) height of its right subtree - height of root node
  • B) height of its left subtree - height of its leaf nodes
  • C) height of its left subtree - height of its right subtree
  • D) height of its right subtree + height of its left subtree
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q15

If the data is given in sorted order, the tree generated will be similar to__________.

  • A) Stack
  • B) Heap
  • C) Linked list
  • D) Queue
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q16

Which of the following function is returning a const value?

  • A) void EType& findMin(const int a);
  • B) const EType& findMin( ) const;
  • C) int EType& findMin( ) const;
  • D) void EType& findMin(const int a) const;
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q17

Which type of rotation can balance the following AVL tree? 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

  • A) Double right-left
  • B) Double left-right
  • C) Single left
  • D) Single right
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q18

In the given BST, the balance factor of root node is: data:image/png;base64,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

  • A) 1
  • B) 0
  • C) -1
  • D) -2
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
CS301P Final Term Unsolved
Q19

What will be the value of root node if we apply rotation to this non AVL tree? 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

  • A) 3
  • B) Rotation is not required
  • C) 2
  • D) 1
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
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