2nd method to evaluate the indefinite integral using basic techniques (Mis-3152A)
2:19
2nd method to evaluate the indefinite integral using basic techniques (Mis-3152A)
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAAAA)(6th method)
4:40
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAAAA)(6th method)
Evaluating the indefinite integral using basic techniques (Mis-3152)
3:06
Evaluating the indefinite integral using basic techniques (Mis-3152)
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAAA)(5th method)
2:21
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAAA)(5th method)
Evaluating Fresnel Integral using Laplace transform (Mis-3151)
5:27
Evaluating Fresnel Integral using Laplace transform (Mis-3151)
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAA)(4th method)
3:50
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AAA)(4th method)
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AA)(3rd method)
5:29
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646AA)(3rd method)
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646A)(2nd method)
3:51
2024 MIT Integration Bee, Semi Final # 1 problem # 3 (Mis-1646A)(2nd method)
Evaluating the improper integral using infinite series and Gamma function (Mis-796)
2:58
Evaluating the improper integral using infinite series and Gamma function (Mis-796)
2nd method to evaluate the improper integral using basic techniques (Mis-727A)
2:26
2nd method to evaluate the improper integral using basic techniques (Mis-727A)
Evaluating the required product using basic techniques (SS-358)
1:47
Evaluating the required product using basic techniques (SS-358)
Prove that for any integer n the number 2n^3 + 3n^2 +7n is divisible by 6 (NT-433A )(2nd method)
2:17
Prove that for any integer n the number 2n^3 + 3n^2 +7n is divisible by 6 (NT-433A )(2nd method)
Prove that for any integer n the number 2n^3 + 3n^2 +7n is divisible by 6 (NT-433 )
2:58
Prove that for any integer n the number 2n^3 + 3n^2 +7n is divisible by 6 (NT-433 )
Evaluating the improper integral using basic techniques (Mis-727)
3:19
Evaluating the improper integral using basic techniques (Mis-727)
2nd method to evaluate the improper integral using Leibniz integral rule (Mis-791A)
2:43
2nd method to evaluate the improper integral using Leibniz integral rule (Mis-791A)
6th method to evaluate the definite integral using algebraic manipulation (Mis-3150AAAAA)
2:23
6th method to evaluate the definite integral using algebraic manipulation (Mis-3150AAAAA)
Evaluating the improper integral using Laplace transform (Mis 791)
2:13
Evaluating the improper integral using Laplace transform (Mis 791)
Evaluating the improper integral using basic techniques (Mis-477)
4:56
Evaluating the improper integral using basic techniques (Mis-477)
5th method to evaluate the definite integral using basic techniques (Mis-3150AAAA)
2:08
5th method to evaluate the definite integral using basic techniques (Mis-3150AAAA)
3rd method to evaluate the improper integral using Laplace transform (Mis-722AA)
1:00
3rd method to evaluate the improper integral using Laplace transform (Mis-722AA)
2nd method to evaluate the improper integral using complex numbers (Mis-722A)
1:10
2nd method to evaluate the improper integral using complex numbers (Mis-722A)
Evaluating the improper integral using complex numbers (Mis-722)
1:30
Evaluating the improper integral using complex numbers (Mis-722)
2nd method to evaluate the improper integral using Feynman's technique (Mis-599A)
3:07
2nd method to evaluate the improper integral using Feynman's technique (Mis-599A)
4th method to evaluate the indefinite integral using a unique technique (Mis-3147AAA)
2:59
4th method to evaluate the indefinite integral using a unique technique (Mis-3147AAA)
The 62nd William Lowell Putnam Mathematical Competition Saturday, December 1, 2001 (A5)(NT-532)
5:27
The 62nd William Lowell Putnam Mathematical Competition Saturday, December 1, 2001 (A5)(NT-532)
4th method to evaluate the definite integral using basic techniques (Mis-3150AAA)
2:12
4th method to evaluate the definite integral using basic techniques (Mis-3150AAA)
Evaluating the improper integral using Laplace transform (Mis-599)
3:00
Evaluating the improper integral using Laplace transform (Mis-599)
3rd method to evaluate the definite integral using basic techniques (Mis-3150AA)
2:13
3rd method to evaluate the definite integral using basic techniques (Mis-3150AA)
2nd method to evaluate the definite integral using basic techniques (Mis-3150A)
2:13
2nd method to evaluate the definite integral using basic techniques (Mis-3150A)
3rd method to evaluate the indefinite integral using basic techniques (Mis-3147AA)
2:59
3rd method to evaluate the indefinite integral using basic techniques (Mis-3147AA)