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6:50
Evaluating the improper integral using trigamma function (Mis-3159)
6:56
2nd method to evaluate the improper integral using basic techniques (Mis-1336A)
2:51
2nd method to evaluate the integral using basic techniques and dilogarithm function (Mis-3158A)
4:21
Evaluating the improper integral using basic techniques (Mis-1336)
3:50
Evaluating the improper integral using dilogarithm function (Mis-3158)
2:46
Evaluating the definite integral using tangent-half-angle substitution (Mis-3157)
2:07
Evaluating the indefinite integral using a unique technique (Mis-3156)
3:58
4th method to evaluate the indefinite integral using product rule of differentiation (Mis-3152AAA)
2:08
3rd method to evaluate the improper integral using basic techniques (Mis-727)
5:14
Evaluating the definite integral using algebraic manipulation (Mis-3155)
1:58
3rd method to evaluate the improper integral using dilogarithm function (Mis-796AA)
2:30
2nd method to evaluate the improper integral using Feynman's technique (Mis-1717A)
1:26
Evaluating the improper integral using Laplace transform (Mis-1717)
2:07
2nd method to evaluate the definite integral using algebraic manipulation (Mis-670A)
3:28
Evaluating improper integral using Fresnel Integral (Mis-3154)
2:33
Evaluating the definite integral using algebraic manipulation (Mis-670)
3:49
2nd method to evaluate the improper integral using basic techniques (Mis-563A)
3:16
Evaluating the improper integral using basic techniques (Mis-563)
1:52
3rd method to evaluate the definite integral using basic techniques (Mis-306AA)
4:41
4th method to evaluate the Fresnel Integral using double integration (Mis-3151AA)
4:30
3rd method to evaluate the Fresnel Integral using Laplace transform and beta function (Mis-3151AA)
2:33
2nd method to evaluate the improper integral using basic techniques and Maclaurin series (Mis-796A)
3:44
3rd method to evaluate the indefinite integral using basic techniques (Mis-3152AA)
3:37
2nd method to evaluate the Fresnel Integral using Laplace transform and beta function (Mis-3151A)
2:19
2nd method to evaluate the indefinite integral using basic techniques (Mis-3152A)
4:40
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAAAA)(6th method)
3:06
Evaluating the indefinite integral using basic techniques (Mis-3152)
2:21
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAAA)(5th method)
5:27
Evaluating Fresnel Integral using Laplace transform (Mis-3151)
3:50
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAA)(4th method)
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