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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
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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
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MTH101 — PDF
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1292 result(s)
MTH101 Final Term Unsolved
Q1140

What will be the average value of y = cos3x with respect to x over [0, 2], if $\int\limits_0^2 {{{\cos }^3}xdx} $ is equal to 0.66?

  • A) 1.32
  • B) 1.05
  • C) 1.5
  • D) 0.33
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1141

For any constant number c,\[ \int_a^b {cf(x)} dx = \] which of the following is correct

  • A) \[ \int_a^b {f(x)} dx + c \]
  • B) \[ c\int_a^b {f(x)} dx \]
  • C)
  • D)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1142

The value of \int\limits_0^1 {\frac{{dx}}{{1 + {x^2}}}} \,\_\_\_\_\_.

  • A) \frac{\pi }{2}
  • B) \infty
  • C) \frac{\pi }{4}
  • D) 0
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1143

The value of\[\int\limits_{ - 2}^2 {|x|\,dx} \,\_\_\_\_\_\_.\]

  • A) None of the above
  • B) 4
  • C) 0
  • D) 2
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1144

The value of $\int\limits_0^x {{t^3}dt = \_\_\_\_\_\_.} $

  • A) $\frac{{{t^4}}}{4}$
  • B) $\frac{{{x^4}}}{4}$
  • C) None of the above
  • D) $\frac{{{t^4}}}{4} - 1$
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1145

The value of the $\int\limits_0^1 {{t^3}dt = \_\_\_\_\_\_\_.} $

  • A) 2/3
  • B) 1/4
  • C) 1/3
  • D) 4/3
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1146

Which of the following statements is true about $\int\limits_0^1 {(\sin x\cos x)dx} $?

  • A) \[\int\limits_0^1 {(\sin x\cos x)dx} = 2\int\limits_0^1 {\sin xdx} \times 2\int\limits_0^1 {\cos xdx} \]
  • B) \[\int\limits_0^1 {(\sin x\cos x)dx} = \int\limits_0^1 {\sin xdx} + \int\limits_0^1 {\cos xdx} \]
  • C) \[\int\limits_0^1 {(\sin x\cos x)dx} = \frac{1}{2}\int\limits_0^1 {\sin 2xdx} \]
  • D) \[\int\limits_0^1 {(\sin x\cos x)dx} = \int\limits_0^1 {\sin xdx} - \int\limits_0^1 {\cos xdx} \]
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1147

\[ \begin{gathered} If\;\;f(x) \geqslant g(x)\;for\;any\;two\;number\;such\;that\;,a \leqslant x \leqslant b,\;we\;have, \ \int_a^b {f(x)} dx \\ \end{gathered} \]

  • A) \[ = \int_a^b {g(x)} dx \]
  • B) none of these
  • C) \[ \geqslant \int_a^b {g(x)} dx \]
  • D) \[ \leqslant \int_a^b {g(x)} dx \]
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1148

\[ Evaluate\;\frac{d} {{dx}}\int_1^x {t^2 } dt = \]

  • A) \[ x^2 \]
  • B) \[ - x^2 \]
  • C) \[ 3x^2 \]
  • D) none of these
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1149

\[ If\;f\;continuous\;on\;[a,b]\;and\;F(x) = \int_a^x {f(t)dt} ,\;then\; \]

  • A) none of these
  • B) \[ F^/ (x) = f(x)\;on\;\;[a,b] \]
  • C) \[ F^/ (t) = f(x)\;on\;\;[a,b] \]
  • D) \[ F^/ (x) = f(t)\;on\;\;[a,b] \]
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1150

\[ {\text{Which of the following is true for the definite integral }}\int_a^b {f(x)} dx = \]

  • A) \[ \int_a^a {f(x)} dx \]
  • B) \[ - \int_b^a {f(x)} dx \]
  • C) \[ - \int_a^b {f(x)} dx \]
  • D) \[ \int_b^a {f(x)} dx \]
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1151

If the function and limits of definite integral are the same and variable of integration are changed, i.e \[ \int_a^b {f(x)} dx = \int_a^b {f(t)} dt \] Then the answer would be

  • A) changed
  • B) do not changed
  • C)
  • D)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1152

What will be the value of $\int\limits_0^2 {(\sin x + 3)dx} $ if $\int\limits_0^2 {(10\sin x + 30)dx = 74} $ ?

  • A) 3.6
  • B) 5.4
  • C) 7.4
  • D) 4.2
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1153

The expressions ${{x}^{2}}+x,{{x}^{2}}+x+5,{{x}^{2}}+x-3$ have the same .......

  • A) Anti-derivative
  • B) Derivative
  • C)
  • D)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1154

What will be the value of $\int\limits_0^1 {{e^x}dx} $ ?

  • A) 1
  • B) ex
  • C) e
  • D) ec+1
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1155

For the adjacent intervals, [a,c] and [c,b],where c is any number,

  • A) None of these
  • B)
  • C)
  • D)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1156

The value of

  • A) 4
  • B) 2
  • C) None of the above
  • D) 0
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1157

If Then the solution of will be....

  • A) -3/14
  • B) none of these
  • C) 14/3
  • D) -14/3
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1158

We can break up definite integrals across a sum or difference as

  • A) None of these
  • B)
  • C)
  • D)
Answer abhi available nahi — is question ka AI/admin se answer milne ka intezar hai.
MTH101 Final Term Unsolved
Q1159

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  • A) The area between the curves increases after the shift.
  • 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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