What you'll learn
Outcomes
Course Curriculum
10 Sections • 182 Lectures
Free Preview Available: Watch "1. Marks Distribution.mp4" before enrolling.
1. Marks Distribution.mp4
Free Preview
00:03:37
1. Introduction and importance of N.M-.mp4
Free Preview
00:12:43
2. Approximation and error in computation.mp4
00:13:31
3. taylor series.mp4
00:15:29
4. Newtons forward finite difference.mp4
00:10:07
5. Newton backward difference.mp4
00:07:01
6. newton central difference.mp4
00:07:23
7. Newtons divided difference.mp4
00:10:36
8. Difference, Shift and Differential operators.mp4
00:05:47
9. Uses and importance of computer programming in N.M-.mp4
00:05:58
1. introduction.mp4
00:11:27
2. Bisection method.mp4
00:08:41
3. Example no. 1.mp4
00:21:19
4. Algorithm and pseudocode of bisection method-1.mp4
00:14:31
5. Newton Raphson method.mp4
00:11:26
6. Example no. 2.mp4
00:09:36
7. Example no. 3.mp4
00:12:00
8. Algorithm and pseudocodes for newton raphson method.mp4
00:13:29
9. Regula falsi method.mp4
00:08:45
10. Example no. 4.mp4
00:17:17
11. Algorithm and pseudocode for regula falsi method.mp4
00:10:46
12. Secant method.mp4
00:06:55
13. Example no. 5.mp4
00:11:16
14. Algorithm and pseudocode for secant method.mp4
00:08:24
15. Fixed point iteration method.mp4
00:09:49
16. Example no. 6.mp4
00:11:04
17. Example no. 7.mp4
00:07:02
18. Algorithm and pseudocode for fixed point iteration method.mp4
00:07:59
1. Introduction and gauss elimination method.mp4
00:09:32
2. Example no. 1.mp4
00:08:31
3. Example no. 2.mp4
00:09:36
4. partial pivoting.mp4
00:10:13
5. Complete pivoting.mp4
00:10:47
6. Gauss jordan method.mp4
00:10:30
7. Example no. 3.mp4
00:07:08
8. Example no. 4.mp4
00:14:50
9. LU factorization.mp4
00:08:26
10. Example no. 5.mp4
00:17:11
11. Iterative method.mp4
00:08:57
12. Example no. 6.mp4
00:16:48
13. Example no. 7.mp4
00:08:12
14. Eigen value and eigen vector.mp4
00:07:54
15. power method-.mp4
00:13:51
16. Example no. 8.mp4
00:27:20
1. Introduction.mp4
00:10:06
2. Newton forward interpolation formula.mp4
00:16:53
3. Newton backward interpolation formula.mp4
00:14:57
4. Example no. 1.mp4
00:18:16
5. Newtons divided difference interpolation method -1.mp4
00:12:04
6. Example no. 2.mp4
00:09:03
7. Example no. 3.mp4
00:14:00
8. central difference.mp4
00:16:04
9. Stirlings formula -(1 & 2 ).mp4
00:10:45
10. Bessels formula-(1 & 2).mp4
00:12:28
11. Example no. 4.mp4
00:07:45
12. Example no. 5.mp4
00:08:39
13. Lagranges interpolation.mp4
00:12:40
14. Example no. 6.mp4
00:06:07
15. Example no. 7-(1&2).mp4
00:09:21
16. Example no. 8.mp4
00:06:43
17. least square method.mp4
00:08:32
18. Least square method for linear curve-(1&2).mp4
00:10:14
19. Example no. 9.mp4
00:13:29
20. Reducible to linear form.mp4
00:05:41
22. least square method for non linear curve.mp4
00:09:48
24. Cubic spline-(1&2).mp4
00:27:49
25. Example no. 12.mp4
00:10:40
1. introduction.mp4
00:09:13
2. Newtons forward interpolation formula.mp4
00:09:55
3. Newtons backward interpolation formula.mp4
00:07:38
4. Stirlings method.mp4
00:08:42
5. Example no. 1.mp4
00:12:40
6. maxima and minima-(1&2).mp4
00:09:07
7. Example no. 2.mp4
00:14:20
8. Newton-cotes quadrature formula-1.mp4
00:14:20
9. Tapezoidal and simpsons rule.mp4
00:22:55
10. Example no. 3.mp4
00:09:25
11. Romberg's method.mp4
00:11:08
12. Example no. 4.mp4
00:10:51
13. Gaussian integration.mp4
00:15:42
14. Example no. 5.mp4
00:04:05
15. Example no. 6.mp4
00:04:06
1. Introduction.mp4
00:16:19
2. Eulers method.mp4
00:10:39
3. Example no. 1.mp4
00:11:51
4. Modified eulers method.mp4
00:05:04
5. Example no. 2.mp4
00:10:52
6. Runge kutta method-1.mp4
00:17:30
7. Example no. 3.mp4
00:12:23
8. Example no. 4.mp4
00:10:52
9. Solution of simultaneous ordinary differential equation.mp4
00:05:00
10. Example no. 5.mp4
00:12:20
11. RK method for second order differential equation.mp4
00:05:07
12. Example no. 6-.mp4
00:08:42
13. Boundary value problem by Finite difference method.mp4
00:13:31
14. Example no. 7.mp4
00:12:59
15. Example no. 8.mp4
00:24:16
16. Shooting method.mp4
00:08:27
17. Example no. 9.mp4
00:10:01
18. pseudocode for Eulers method.mp4
00:06:17
19. pseudocode for Rk4 method to solve first order equation.mp4
00:07:47
20. pseudocode for Rk4 method to solve second order equation.mp4
00:08:31
1. Introduction.mp4
00:10:14
2. Example no. 1.mp4
00:10:27
3. Finite difference Approximation to partial derivative-.mp4
00:11:51
4. Elliptical Equations.mp4
00:06:44
5. Solution of laplace equation-1.mp4
00:21:14
6. Example no. 2.mp4
00:29:02
7. Example no. 3.mp4
00:19:53
8. Solution of Poissons equation.mp4
00:17:56
9. Example no. 4.mp4
00:17:28
10. Relaxation method.mp4
00:28:24
11. Example no. 5.mp4
00:25:30
12. SOlution of one dimension heat equation.mp4
00:06:32
13. Example no. 6.mp4
00:08:29
1. Bisection method.mp4
00:18:15
2. Newton Raphson method.mp4
00:14:02
3. Regula falsi method.mp4
00:11:09
4. Fixed point iteration method.mp4
00:08:33
5. Gauss elimination method.mp4
00:22:23
6. Gauss jordan method.mp4
00:10:56
7 Gauss seidel emthod and jacobi method.mp4
00:10:20
8. Eulers method.mp4
00:07:11
9. Rk4 method.mp4
00:08:04
2075 Chaitra|1. Q no..1.mp4
00:04:27
2075 Chaitra|2. Q no. 2.mp4
00:13:57
2075 Chaitra|3. Q no. 3.mp4
00:07:30
2075 Chaitra|4. Q no. 4.mp4
00:09:34
2075 Chaitra|5. Q no. 5.mp4
00:08:07
2075 Chaitra|6. Q no. 6.mp4
00:10:17
2075 Chaitra|7. Q no. 7.mp4
00:08:57
2075 Chaitra|8. Q no. 8.mp4
00:01:00
2075 Chaitra|9. Q no. 9.mp4
00:08:41
2075 Chaitra|10. Q no. 10.mp4
00:05:45
2075 Chaitra|11. Q no. 11.mp4
00:08:40
2075 Chaitra|12. Q no. 12.mp4
00:10:31
2076 Bhadra|1. Q no 1.mp4
00:00:53
2076 Bhadra|2. Q no. 2.mp4
00:18:50
2076 Bhadra|3. Q no. 3.mp4
00:00:43
2076 Bhadra|4. Q no. 4.mp4
00:11:09
2076 Bhadra|5. Q no. 5.mp4
00:08:22
2076 Bhadra|6. Q no. 6.mp4
00:18:33
2076 Bhadra|7. Q no. 7.mp4
00:08:16
2076 Bhadra|8. Q no. 8.mp4
00:04:06
2076 Bhadra|9. Q no. 9.mp4
00:05:23
2076 Bhadra|10. Q no. 10.mp4
00:09:24
2076 Bhadra|11. Q no. 11.mp4
00:15:36
2076 Bhadra|12. Q no. 12.mp4
00:21:13
2076 Chaitra|1. Q no. 1 and Q no. 2.mp4
00:01:06
2076 Chaitra|2. Q no. 3.mp4
00:07:12
2076 Chaitra|3. Q no. 4.mp4
00:10:51
2076 Chaitra|4. Q no. 5.mp4
00:07:35
2076 Chaitra|5. Q no. 6.mp4
00:10:11
2076 Chaitra|6. Q no. 7.mp4
00:09:55
2076 Chaitra|7. Q no. 8.mp4
00:04:53
2076 Chaitra|8. Q no. 9 and Q no. 10.mp4
00:01:03
2076 Chaitra|9. Q no. 11.mp4
00:08:40
2076 Chaitra|10. Q no. 12.mp4
00:00:49
2077 Chaitra|1. Q no. 1.mp4
00:00:51
2077 Chaitra|2. Q no. 2.mp4
00:11:47
2077 Chaitra|3. Q no. 3.mp4
00:00:42
2077 Chaitra|4. Q no. 4.mp4
00:00:45
2077 Chaitra|5. Q no. 5.mp4
00:10:47
2077 Chaitra|6. Q no. 6.mp4
00:14:13
2077 Chaitra|7. Q no. 7.mp4
00:09:50
2077 Chaitra|8. Q no. 8.mp4
00:07:39
2077 Chaitra|9. Q no. 9.mp4
00:07:10
2077 Chaitra|10. Q no. 10.mp4
00:00:55
2077 Chaitra|11. Q no. 11.mp4
00:12:51
2077 Chaitra|12. Q no. 12.mp4
00:18:17
2078 Baishakh|1. Q no. 1.mp4
00:01:49
2078 Baishakh|2. Q no. 2.mp4
00:15:08
2078 Baishakh|3. Q no. 3.mp4
00:12:47
2078 Baishakh|4. Q no. 4.mp4
00:14:42
2078 Baishakh|5. Q no. 5.mp4
00:13:32
2078 Baishakh|6. Q no. 6.mp4
00:16:49
2078 Baishakh|7. Q no. 7.mp4
00:14:04
2078 Baishakh|8. Q no. 8.mp4
00:08:32
2078 Baishakh|9. Q no. 9.mp4
00:01:06
2078 Baishakh|10. Q no. 10.mp4
00:16:03
2078 Baishakh|11. Q no. 11.mp4
00:09:08
2078 Baishakh|12. Q no. 12.mp4
00:01:28
Requirements
- Requirements
Course Description
The videos herein are strictly based on syllabus of Institute of Engineering Tribhuwan University, Nepal promoting "e-Learning in Nepal" and are made with intention to provide guidance to the "Bachelor in Engineering(BE) appearing students", for securing good results. The course tries to cover all the basics of Numerical Methods with solution of most frequently asked questions in final exam of BE. We strongly believe that, viewers will be benefited from these videos and the thirst of curiosity of viewers will be quenched! Feedbacks and suggestion to improve are always welcome and highly appreciated!
Instructor
M
Mero School Academic Team
Senior Academic Instructor • Mero School E-Learning
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45 Days Access Duration
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- 182 on-demand video lectures
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- Verified Certificate of completion
- 45 days unrestricted revision access
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