Engineering Mathematics III

Engineering Maths III Bachelor of Engineering(BE) videos According to syllabus of Institute of Engineering(IoE), Tribhuwan University (TU)

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Created by Mero School Last updated Thu, 25-Nov-2021 Nepali
What will I learn?
  • After Completion of this Course, Students will get complete knowledge of Engineering Maths III, based on syllabus of IoE and will be able to secure good score in IoE exam.

Curriculum for this course
127 Lessons 16:02:47 H:M:S
1. Course Introduction & Mark Distribution
1 Lessons 00:03:51 Hours
  • Marking Scheme 00:03:51 Free
  • 1.1-The Properties Of Determinants
    • 1. Determinants And Matrices- Properties of Determinant 00:05:18 Free
    • 2.Ex-1- Q.N.1-I And 2-I 00:13:02 Free
    • 3.Ex-1- Q.N.5 &6 00:05:47
    • 4.Ex.1- Q.N.7 &10 00:14:16
    • 5. Ex.1- Q.N.15 & 18 00:06:14
    • 6. Properties of Det- Exercise-1- Q.N.16 00:08:59
    • 7. Ex-1- Q.N.20 00:06:19
    • 8.Ex.-1- Q.N.22 00:04:25
    • 9.Ex-1- Q.N.24 00:05:00
    • 10.Ex.-1- Q.N.27 00:04:28
    • 11. Ex-1- Q.N.30 00:06:38
    • 12. Example-1- BE-Question & Answer 00:06:55
    • 13. Example-2- BE-Question & Answer 00:04:27
    • 14. Properties of Determinant- Example-10 00:06:36
    • 15. Properties of det.- Example-17 00:06:33
    • 16. Properties of Det.- Example-19 00:07:29
    1.2- Solutions of system of Linear Equation
    • 1.Ex-2- Q.N.1-i 00:06:23
    • 2. Ex-2-QN.-x 00:05:13
    • 3. Ex-2-QN.1-xvi 00:03:45
    • 4. Ex-2-Q.N.3 00:04:11
    1.3-Algebra of matrices
    • 1. Ex-3- Q.N.1-i & vi 00:03:22
    • 2. Ex.-3-Q.N.6 00:03:03
    • 3. Ex. Q.N.9 & 16 00:04:20
    • 4. Algebra of matrices- Exercise-3-Q.N.15 00:01:30
    • 5. Ex-3- Q.N.19 00:03:42
    1.4- Special types of matrices
    • 1.Special types of matrices- Theorem 1 00:09:02
    • 2. Theorems-2 & 3 00:09:02
    • 3. Theorem-4 00:03:40
    • 4. Special type of matrix- Theorem-5- Proof 00:03:54
    • 5. Exercise-4- Q.N.1 00:04:19
    • 6. Exercise-4-QN-10 00:03:48
    • 7. Exercise-4- Q.N.13 & 15 00:04:19
    • 8. Special type of Matrix- Exercise-4-Q.N.-9-ii 00:04:36
    • 9. Exercise-4- Q.N.17 00:03:56
    1.5- Rank of matrices
    • 1. Rank of matrix 00:04:46
    • 2. Exercise-5- Q.N.1;4 &6 00:10:21
    • 3. Exercise-5- Q.N.8 00:06:28
    • 4. Exercise-5- Q.N.14 00:06:15
    • 5. Exercise-5- Q.N.16 00:02:53
    • 6. Exercise-5- Q.N.17 00:07:31
    • 7. Exercise-5-Q.n.19 00:03:40
    • 8. Exercise-5-Q.N.20-ii 00:03:23
    • 9. Exercise-5- Q.N.20-ix 00:04:41
    • 10. Rank of matrix- Example-8 00:07:04
    1.6- Cayley- Hamilton Theorem
    • 1. Cayley Hamilton Theorem- Eigen values & Eigen vectors 00:04:05
    • 2. Exercise-6- Q.N.1- i & iv 00:09:57
    • 3. Exercise-6-Q.N.2 00:03:06
    • 4. Caley Hamilton Th- Exercise-6- Q.N.3 00:02:55
    • 5. Exercise-6- Q.N.7-iii 00:14:44
    • 6. Caley Hamilton Th- Exercise-6-Q.N.7-vii 00:10:09
    • 7. Exercise-6-Q.N.7-xi 00:08:45
    • 8. Exercise-6-Q.N.8-ii 00:10:34
    • 9. Exercise-6-Q.N.8-iv 00:06:38
    • 10. Caley Hamilton Th- Exercise-6-Q.N.10-v 00:09:28
    • 11. Exercise-6- Q.N.10- i 00:09:25
    2.1 Line Integral & Definition
    • 1. Chapter-2-Line surface & Volume Integrals- definitions 00:03:07
    • 2. Exercise-7-Q.N.1-Vii 00:10:10
    • 3. Exercise-7-Q.N.6 00:06:01
    • 4. Exercise-7-Q.N.7 00:05:06
    • 5. Line Integral- Example-7-i 00:06:15
    • 6. Example-BE Exam-Question& Answer 00:06:14
    • 7. Line Integral- Exercise-7- Q.N.2i, 4 & 9 00:15:51
    2.2 Surface Integrals
    • 1. Surface Integral- Introduction 00:03:11
    • 2. Exercise-8-Q.N.2 00:08:25
    • 3. Exercise-8- Q.N.3-ii 00:09:13
    • 4.Exercise-8-Q.N.4 00:08:14
    • 5. Surface Integral- Exercise-8- Q.N.8 00:12:22
    2.3 Integral Transformation Theorems
    • 1. Greeen & Stokes Theorem- Statements 00:03:42
    • 2. Exercise-9- Q.N.1 00:09:12
    • 3. Integral transformation Theorem -Exercise-9-Q.N.-7 00:06:45
    • 4. Integral Transformation Th- Exercise-9-Q.n.-9-iii 00:04:45
    • 5. Integral Transformation Th- Exercise-9-Q.N.14 00:08:34
    • 6. Integral Transformation Th- Exercise-9- Q.N.15-ii 00:05:05
    • 7. Exercise-9- Q.N.12 00:11:31
    • 8. Example-1- BE Question & solution 00:12:09
    • 9. Example-2- BE Question & Answer 00:06:25
    3.1 Laplace transforms- Definition & Introduction
    • 1. Laplace Transforms- Definition & Formulae 00:07:18
    • 2. Exercise-11- Q.N-1- i,vi &viii 00:08:53
    • 3. Exercise-11- Q.N.-1- xi & xv 00:07:18
    • 4. Exercise-11-Q.N.-2- vi,vii & ix 00:10:28
    • 5. Exercise-11-Q.N.2.xii & xiii 00:06:58
    • 6. Exercise-11- Q.N.2-xv & xvi 00:04:42
    • 7. Exeecise-11-Q.N.3i & Q.N.4-i 00:05:33
    • 8. Exercise-11-Q.N.7.i 00:07:18
    3.2 Inverse Laplace Transform
    • 1. Inverse Laplace transform 00:04:22
    • 2. Exercise-12-Q.N.1,6 &7 00:11:00
    • 3. Exercise-12-Q.N.11,17,& 24 00:15:17
    • 4. Exercise-12-Q.N.31 &32 00:04:22
    3.3 Theorems on Inverse L.T
    • 1.Theorems On Inverse L.T. And Exercise-13-Q.N.1 &7 00:09:21
    • 2. Exercise-13-Q.N.11, 18 & 19 00:09:21
    • 3. Exercise-13- Q.N.25 &28 00:08:34
    • 4. Exercise-13-Q.N.30 00:09:21
    3.4 Application of Laplace Transforms
    • 1.Exercise-14-Q.N.4 00:06:33
    • 2. Exercise-14-Q.N.10 00:09:50
    • 4. Exercise-14- Q.N.16 00:04:54
    • 5. Example-6 00:07:41
    • 6. Example-7 00:06:20
    • 7. Example-8 00:07:43
    Requirements
    • Students are required to have knowledge of Engineering Maths III, based on syllabus of IoE
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    Engineering Mathematics III

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