MCQ Bank

Subjects
All Subjects 1292 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
MTH101 — PDF
Is subject ke saare MCQs ek PDF file mein download karne ke liye request karein.
1292 result(s)
MTH101 Final Term Unsolved
Q1180

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  • A) data:image/png;base64,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
  • B) data:image/png;base64,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
  • C) data:image/png;base64,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
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1181

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  • A) data:image/png;base64,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
  • B) data:image/png;base64,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
  • C) data:image/png;base64,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
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1182

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  • A) data:image/png;base64,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
  • B) data:image/png;base64,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
  • C) data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOsAAABsCAYAAACLv0W1AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAf3SURBVHhe7ZoBldtIEAWXQjCEQjgEQjCEQhiEQRgEQRCEQAiEQTjsqe787+b0JK8ly/b0uOo9vV3JsjxST/X0jP3yKiIlUFaRIiirSBGUVaQIyipSBGUVKYKyihRBWUWKoKwiRVBWkSIoq0gRlFWkCMoqUgRlFSmCsooUQVlFiqCsIkVQVpEiKKtIEZRVpAjKKlIEZRUpgrKKFEFZRYqgrCJFUFaRIiirSBGUVaQIyipSBGUVKYKyihRBWUWKoKwiRVBWkSIoq0gRlFWkCMoqUgRlFSmCsooUQVkH5dOnT68vLy9uC1tVlHVQPn78+Prz58/TnoyAsg6Kso6Hsg4KsspYKOugVJ6byTJGdFCUdTyM6KC8e/fu9J+MgrIOyJ8/f5yzDoiyDgirwMo6Hso6IMr6D3kOzN/fv3//+vv379MrNVHWAaGTfv78+bT3vCDqr1+//p0WfP369fRKTZT1QsjKCFAh4N+/fy/fMY+G2FX/kYiyXgDZmc7P720rSEAblfU/iN+XL19Oe3VR1g1UkaCirPmRPVXBkYwiKihrA3MbyiU6Dd9Tst9SSdYfP36c9mpAicpzP3IRqBWVWFZLYHOUtQFRv3379ndg6ThzqshKuV5tfkZ7WbE9Eq6XEZtNWQeBjP7Wr36QoEJJxcpnb7KSCM+NmiRJnu+lMGpyzWdCWU+Qdde+m0yJ1m4905usqVhaKNM/fPjw97OkvWztOcxdSZ6cExKHHOO61UfLLSjrCTrLKIFfSzqPACnn7eEY0kXO7DNaQtYOImebeOZxotTtKTHdEmU9QRYfRdZefsSPdLQlEob5s0a2tTYjY3suo2q78Md729F3ZJR1IgtKR39t8Ci4lx5AsvmomtGynb8ywq5VA8xjM5clPksxQuhRYncOZZ1IBxqlnOplZKUd86+QELhNJiTK+ejZgsgZTdcWlHLO6CjrROZMo8jaw5w1C0RzOM6zpjRmdGV1nfZm1JzHIIkUUddWkzmea46Msk4k248gK/fQg6xt+drCCEn7IiD7CIvYa6Us5669FhhZR/ml0hrKOhFZ6TjV6UVW5Gu/itkLkq6Vvy2IOnoprKwTBBpZRwBZL+nct4Ry9IhKBdkvvRekPjKGSeDMp3tBWSdSll0Lcyc6F6NKAj1fYLk1fN7aYg2VA6XpnjZteT5ZA1ibY75FyuK1+1iCxMBnXpsgWugXj058Lco6cZSsXCOlH2JQltHp7lle08GXOjkCJYns6dBbnk9GpXuSRaYjkyP94q258j1R1omjZJ2TEebIbP8WS7LS4XJsb3u2PJ9HyAp85vzer4Hk1tMKs7JOZAQ8msyjMrISeEpjji1tKbuyn6yeEfGSLE9nPScj17m1rJTa3Mu9oY17ZSVGmcKwpRRvydoGfyHxvFeprKwTBODozkXwCWRbFhNk/pIckrE5Ng82+7w3km8px3jvo2WlvdVkJSZsmWfzf/vVE/EilknA7HOPidE9UNaJW8jK9ZYyLsFtMzZSLolIR6HDcI1LRQU+91pZeZ3z3trWrkMb1p7n0nX2bnM4tkdWJCQmrXi0P4m2hXP4HOJzT1FBWSd4+Gudaw8IthRoYB6bz8qiyNKqaaTe2i7Oz6i9BJ/nyPp/aOs8sfLs154TSXTvCH4NyjpxpKwEvQ0k0rZBb19nxGRkXSLCZ3S9lLfu4x6ypiq4N3tlnb+P5752v4lZWyLfC2WdIDBHyEqQ52Jx3ciR0TL7dBBez3woRFTgNdrXvn6OtsSekxJuS1kd1jrvEtzXlvOPgs/cI2srH8+Za2TNIItJwHMjNlnl5/UtifRanl7WdOA9QW6hlEUUrjXfIieBb2VK0BGWdgCdhmPpBHSQXOcSYTlvThZD2vaxv0Xapeuu8QhZr/melefAs0FQ3p9YJi65dsTlGOdyzrkpx9E8vayIRCCulbUX6ES3YIt8SUJLc/E1EIP37B2pEsckxhFR1sFkpdM/mpTuW8XhPXtKdEgFMjLKepJ1T/nUG9xLD7ICJeLWBEgctozGLZSoj1jUuifKepJ16yjQIz3Jytx7y4opozGC7wVR28WgEXl6WbMYcs+FgluBrL102CzarMHzzmIa82zmqq3cLOJkHpuqJ9ecl8pZABohhudQ1gesXN4KOnVPc2/EWppeZLUVQZGSjRi0q938j3ycg7QIurb4xLmjl8CgrFPnvtUK6r3hXnqSlbYsleWMoPPjayMjsiP2uYqB+M1H2xF5elnpNFvmVj3AyESb5x20N1kZMRFtvh6AmG3bkXStusmou7amwHWeYVSFp5eVQLflFxmczkG27nEORFuz8kkb6cwBUXtbKGNkbEdR2jeXb2mkDZS+3Gcbo8C981pv93wrnl5WOk6kJEun0/Q+D0qnb0dSOnaPHZd2RbYsBrGPbCQeNs4hDq2UHCMmSU45P/B6T5XErXlqWcn6rZBk+AQ/5VfP0F7KzHw3SaLpdZRBrLQT4Xi2tBdBiQP7ERFBua+UytwT+xEWeA/XfCaeTtaUTvydd27220zdu6wZpdJp0/llTJ5OVjozWbrN3KHayAq0l3aSdJBVxuXpZD0H8yU6PKLm/96hrSQe2spfGRdlbUhpzEjV62rwElQItLlCJSD7MbqDkK9yZFyUdRCcs46PsooUQVlFiqCsIkVQVpEiKKtIEZRVpAjKKlIEZRUpgrKKFEFZRYqgrCJFUFaRIiirSBGUVaQIyipSBGUVKcHr61+AOGELwnowNAAAAABJRU5ErkJggg==
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1183

Arc length of the curve y=1 from x=0 to x=1 is.........

  • A) 1
  • B) 2
  • C) 0
  • D) -1
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1184

The\,\,area\,\,of\,\,the\,\,ellipse\,\,\frac{{x^2 }} {{a^2 }}\,\, + \,\,\frac{{y^2 }} {{b^2 }}\,\, = \,\,1

  • A) \pi (a + b)
  • B) \frac{1} {4}\,\pi (a^2 + b^2 )
  • C) None\,\,of\,\,these
  • D) \pi ab
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1185

Use cylindrical shells to find the volume of the solid generated when the region ‘R’ enclosed between y = 2x + 1 and y = - 2x - 3 in the interval [1,3] is revolved about the y-axis is ______.

  • A) V = \int\limits_1^3 {2\pi x\left( {(2x + 1) - ( - 2x - 3)} \right)} dx
  • B) V = \int\limits_1^3 {2\pi x\left( {(2x + 1) + ( - 2x - 3)} \right)} dx
  • C)
  • D)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1186

A ………… function is a function that has continuous derivatives up to some desired order over some domain.

  • A) Smooth
  • B) Non smooth
  • C)
  • D)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1187

data:image/png;base64,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

  • A) data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAH4AAAA+CAYAAADte6/kAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAPRSURBVHhe7ZkB0eIwEEbPABKQgAQs4AALOEABCnCAAQxgAAM4QERvXuf/5nKZtqR/Sumy+2Yy0JKmaV42TcKfJnBJiHdKiHdKiHdKiHdKiHdKiHdKiHdKiHdKiHdKiHdKiHdKiHdKiHfKV4q/3W7NbrdrP4Nuvk785XJp02azCfEDfO1QHxE/jEnxz+ezORwOzWq1atbrdXucE+KHMSke6efzuRWO/C5C/DDmxD8ejzbKh6BD8I6/Xq8/Z4Icc+JPp1MbzX3wO6OA0lBez5gTj0jkBnWYE88wH+LrMSVekznW6UEdpsQzS0d8zNbrMSWeWXqInwZT4jVjtyKejrrf79s9h6VhUnzXTt3SoK5sNC0VU+KPx2MrfumwycQGEp+MTiUdlWUqzzZXZxkUr8mUktC7lrTdbn/Ovh81zm9BBA3LkpBy3rW7x9DOPWgbEt+59yuo01wrlpcRryjL36tIUK+ei1rxXKv3LVEoKVO/OhjmaTdBZyvZe6B+c7XnS/GK+rxxPvF/d634nHetEiiX9qHNSNT7VSTf7/e2E85Fsfi0cfIe3YdEDSXylKIInQpkUAd1aknK65gmCeI7coFRJD0GjZSkrraiHGb8uo5RgWNQvUh65yvvVHOA0eKpsHrz3FCPMR1lCOrPc6RLLQQx1PKp84reFMlXHtqGTlnaJtyD65HINSSeLa2L5HMvmHqV8FK8KiXxPGAa/XMypXjK6WtInlENTp6ufPxOfRBCWaXSgejNnyOVLOgIdJCppcNL8SDxpUO84OG4diiNETk2fx80YhpdKerogmjvez/THuQdGwhck5apTtQFz4v8MR2rhGLxNNSnhnhBPWrFIx1hgudKxSFE92BI5p5dM21kkU9RmUdrH9yLMtN7do0AQF004ox5lZRQLD6v7CeoFY+kfMikvPS5OFbHkCQaPB3pkJyKQFxpUKgzUReVS6JelMt5QLome+SjfB1PQZF4GmPMEP8OeHgaLI3WMWhCRRl5kngt7xS9uoZG1zk+yZNGOb/rXAm0JflpV8rQfdXGyOeYcoE8qvtU8ovELwFF32/FB/8T4p1iTjzDYlCPOfF6Hwd1mBHPEI94TaiCOsyJD6bBlHgtb4J6zIhnzTvlBoZ3zIhnp0y7WsCGDp2B4Z/Pkl2z4B9mxOcTu3TPnZHg0zuL1jAhnrU7EZ/CFqaWdvxO1AflLFa8/pjQkJ6v39M1PZ8hfhyLFa8/Jkhd/4dHxNdh5h2fk77X+R57+OMwK54RQX+Hxqx+PGbFB3WEeKeEeKeEeKeEeKeEeKeEeKeEeJc0zV9hU58DpMes1gAAAABJRU5ErkJggg==
  • B) data:image/png;base64,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
  • C) data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIcAAABDCAYAAAC2nhaoAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAP5SURBVHhe7ZqLceIwFEW3AUpICZSQFuiAFtIBFaSCdJAGaCAN0AAdpAh2DsOdeavxwzYSXhD3zHiCf7I+R0+ynD8nYxIsh0mxHCbFcpgUy2FSLIdJsRwmxXKYFMthUiyHSbEcJsVymBTLYVIsh0mxHCbFcpgUy2FSXlKO4/F4+vj4OH1+fl6OmCFeTo7D4XCWYrvdWo4RXnZYQQzLcZ1u5fj9/T0PHavV6vT29nbej1iOcbqVAzG+vr7OUiBIieUYp0s5mHASLa7BnGO32132zBBdykFE2Gw2l71/+fn5OUeSuJlhupQDMTxk1NOlHAwplqOe7uTQBPT7+/tyxNxKd3JoTsFfU0d3cuz3e8vRiO7kYK7xDHKQz/V6fc4rf3n9fjS6laNcEX00eKPiOw+8v78/5AS6OzlY2EKOZ4EIx4LcmMyaS7EtFWWq5VCG2RTK9cagbcleTI/kmbfCWw49WXlnGf5e+Vdepz5DQ9FSVMuhCWAZFhXelx77a+Qgz4ihnokoQ2VrCVJM/fcBrkGkpWgyrFCBSBKhEPes1IzayFGCLKTZGhbqJOFUObiOj4lL0UyOWDiiBZU6Bvdw79g2B5479tFtDoTx+IFOc5pso+x6CyEfTDrZ4j5QdvY5ns05uEZp0dn4rfuByEYaqmvSQORWQ09zOchgWYglIS+tejq9lLKo4din8YmSNChwjmfGSSLHaLB4zdw6QUIaXsOy9gVpcozn8nzyRLlb1nsTOagIyUGG9ft/0EoOGiX29AhlVHin9w71VAlBj5/baFxLOSQGUKeSrYT6Z2spBjSRg8KTeQqjEDcF7qESxrY5cH2tHFQyaWSvjJRRDUfjZ5NEriE/czsL15fCIUaWDrK26BAlzeQgg3ND5z2olYP8Uw56vog9VmFccO3QRz7uJx+aFwxdk8F9sQxDkURwDlnjkNOKZnLc0kPuQY0cNGgZnmmQmB5ljPtqNDqHhCrTYQjiupjuNTT5JB3S1v2IGZ9DeuQlzjvIXxbx5tJEDjI0Zzi5F1QalXSrpFQ895ebZKDS6aGab4B6bYwM7HOfjtHYSmuKIFyDHKSjsvCcGJn5Tb4kCtEtPrMFTeR4FG4d480wlsOkdClHuVprbqNLOfhr6ulKDoYT5Jj6VmCu06Ucpg3dycErnmlDV3Lw3p99fzDz6UoOForiApWWrstFKjONruSIk1GtZrKCyDHOaTXRTKMbOVjbiEv4RJD4DYRzfsWdx1PLQSTQBypEiI3P5DTKUZ434zy1HAwX2ZzCkaOeruYcEYnD3EO/PeeYR7dygD7BD0UWM07Xcpg6LIdJsRwmxXKYFMthUiyHSbEcJsVymBTLYVIsh0k4nf4Cwn/cRl9GqwgAAAAASUVORK5CYII=
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1188

Suppose two differentiable functions f(x) and g(x) have the same graph on the interval [a, b]. How their arc lengths are related?

  • A) The arc length of g(x) is zero.
  • B) The arc length of f(x) is greater.
  • C) The arc lengths are equal.
  • D) The arc length of g(x) is greater.
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1189

If\,f(x)\, = \,x^2 ,\,\,then\,\,\int\limits_0^2 {\pi \,[f(x)} ]^2 \,dx\,\,is\,\, - - - - - - -

  • A) \frac{{32\pi }} {5}
  • B) \frac{{7\pi }} {5}
  • C) \frac{{23\pi }} {5}
  • D) \frac{{17\pi }} {5}
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1190

data:image/png;base64,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

  • A) data:image/png;base64,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
  • B) data:image/png;base64,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
  • C) data:image/png;base64,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
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1191

Arc length of the curve y=4x from x=0 to x=1 is _____

  • A) 0
  • B) Sqrt(17)
  • C) None of the above
  • D) Sqrt(10)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1192

\[ The\,\,bounded\,\,region\,\,between\,\,the\,\,parabola\,\,y = 4x^2 \,\,and\,\,the\,\,line\,\,y = 6x - 2 \]

  • A) \[ \frac{1} {{12}} \]
  • B) \[ \frac{1} {6}\, \]
  • C) \[ \frac{1} {3} \]
  • D) \[ None\,\,of\,\,these \]
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1193

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  • A) data:image/png;base64,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
  • B) data:image/png;base64,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
  • C) data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKUAAAAbCAYAAAAd60/fAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAATOSURBVHhe7dYNUSxJEATgtYAGLOABCWjAAg5wgAMUoAADGMABHvbi29u8q6jr2TcDR7y5ozNigpnu+s3KbvZwnJjYGaYoJ3aHKcqJ3WGKcmJ3mKKc2B2mKCd2h0+J8vX19Xh3d3d8e3s7r1zG4+Pj8f7+/vj+/n5emZhYxmZRPj8/H29ubo4fHx/nlXUg5Ovr618K+enpabXYt+L29vZ0QCb+xBquv3MeS9gkSsK6urraLMggwlzyd5OKj4jvwBTl3xhxjZ8qwO+exxI2iVLRXy3QLfu7hDFFeRmHw+F0cfxurBalU6Por/4uJGq35RI6MQ8PD6fTap3fy8vLeeefsEf0bD1+99ZbuYrS314H377GRw3gFhEz8dnnZvEeu0A97NTgqb79VqpQm33+6lmyr/s46vnZVz78rq98WMO1JzZ5MoO8114qat81n3p6vrU4cNKwQBILnO96q/gtaW0Ee4pQECRmHzCEgKVi7YWQxM1BSA2jg5FDk5tcfPUgJlBTetJnjRV/+erwreVbP5Vo7+lRXr4V9gkx7/KPfDvUKBZfdfHxXu0jEpxABFGFyT7fIz74h2vo31DX1JR8EM7k9m4//Pvu+dbioGhBESaAbw0ILmGQ09vBlk8KRBa7OtiKiLI3H9S93KpiB+qo30F6qOg1e48oQeyQ7K/Be2Kjlyq03ld6ATyk/6AOMbHZgR5qLRXWu2DDb7gRqw88Qk0O+WsOvlVUNR70b6hr8skbZD4gT+efH/+t+Mujq7oHHCXtEMOzJEhI3N58UPeQK6c1cSP+JWTQ+uCHsFqz9zqkSrK/SDY0uUC+yol62FgXi13liG3su6Bxoh72fMWJeDqWuObLD7rgoAtXL+w8+quChGoL/Rvqmh58p279px7x7Y2erTh5SMK5DlyySioCMqwlZFiXoEG5evPBaA8Z6pFfTSNh5pZQA38+fbje6yCrcBI3g8WJfLn5rGe41uRIL0Hi8a0CreCjRgJd4vOzoswcK3/W1KUWPnIH3bZ/Q19TN3GHp8wCL7+a/VqcGFV0ruHAdyVVIYpYAhFENJegQXGQNUIlAYH9dKurDwNGpPRD0kUJ8hl07V8f7GqdbHr/eOtrGRoe7Ady4yjIULsIQO4u2G6v3y761KNmuToffYY9/6ievqY2cfFR43cOYVTDGpwq1JyAmvHkVFXh9JNRkeSxQY7iR7bWe/EVlYQ0mjjyqKsLFXL7dBFVUrwbZoVvdvUGSaxqm4FHWGpUi7UKvtY9FWJ5Ul8EssQRf3Ow7yHSKtTUEy7UZb/2IYZYQeYc8K+Cs9eF3m3UYo1tnYP11Bwd6Tf8Z7/Wt4QToymGk4SCCdIhQW0S+FoP2XwrWR25hZbQSciQQ8SSr/zqYJdheEIKGJwYbIKIo95q8lsj7Aq1WPfgK8KoyNA6+RlS/PFQc1akbn/Tu+8ciIB/+hkNPEJNTvlrDGuVa1wkX9a7DYTnzDwQO3se+WKzSZQhsScYQXECr7EdISR+1v+/gPDZBbQF/TD9NBxyU6wFe6dvq7AMiSC/Mqy9AyduB/x8BT9elP4NEeXSv9sR3Jj9X8El+Dcoz+gnwf8FOMHjv3Hwfrwoz38nJnaDKcqJ3WGKcmJ3mKKc2B2mKCd2hynKiZ3hePwD/9VGns0Z4WgAAAAASUVORK5CYII=
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1194

data:image/png;base64,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

  • A) The area is increased.
  • B) It doesn't affect the area.
  • C) The area is decreased.
  • D) The area is undefined.
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1195

\[ The\,\,area\,\,bounded\,\,by\,\,the\,\,parabola\,\,y^2 \,\, = \,\,x\,,\,\,straight\,line\,\,y = 4\,\,and\,\,y - axis\,\,is \]

  • A) \[ \frac{{64}} {3} \]
  • B) \[ \frac{{16}} {3} \]
  • C) \[ None\,\,of\,\,these \]
  • D) \[ 7\sqrt 2 \, \]
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1196

data:image/png;base64,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

  • A) data:image/png;base64,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
  • B) data:image/png;base64,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
  • C) data:image/png;base64,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
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1197

\[ Evaluate\;\frac{d} {{dx}}\int_2^x t dt \]

  • A) \[ x \]
  • B) \[ x^3 \]
  • C) None of these
  • D) \[ x^2 \]
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1198

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  • A) data:image/png;base64,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
  • B) data:image/png;base64,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
  • C) data:image/png;base64,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
  • D) data:image/png;base64,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
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1199

Which mathematician introduced the concept of arc length and formulated the integral for its calculation?

  • A) Archimedes
  • B) Isaac Newton
  • C) Pierre-Simon Laplace
  • D) Euclid
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
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