TU IOE MATH 3RD SEMESTER (II YEAR / I PART)) ENGINEERING MATHEMATICS IOE TU
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TU IOE MATH 3RD SEMESTER (II YEAR / I PART)) ENGINEERING MATHEMATICS IOE TU
1
Exam Prep II Year I Part Lesson 1
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2
EXAM PREP SERIES (II/I) - Lesson 2 VECTOR INTEGRATION
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3
EXAM PREP SERIES (II/I) - Lesson 3 VECTOR INTEGRATION - LINE INTEGRAL & SCALAR POTENTIAL
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4
EXAM PREP SERIES (II/I) - Lesson 4 - GREENS THEOREM NUMERICALS
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5
EXAM PREP SERIES (II/I) - Lesson 5 Gauss Divergence Theorem (The Cube Problem)
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6
EXAM PREP SERIES (II/I) - Lesson 6 Gauss Divergence Theorem The CYLINDER Problem
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7
EXAM PREP SERIES (II/I) - Lesson 7 Gauss Divergence Theorem The SPHERE Problem
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8
EXAM PREP SERIES (II/I) - Lesson 5 - ( LPP )Linear Programming Problem - SIMPLEX METHOD
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9
EXAM PREP SERIES (II/I) - Lesson 6 - ( LPP ) SIMPLEX METHOD (NUMERICALS)
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10
EXAM PREP SERIES (II/I) - Lesson 7 - LPP - BIG M METHOD
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11
EXAM PREP SERIES (II/I) - Lesson 8 DETERMINANTS PART 1
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12
Laplace Transform: PART 1 - Introduction
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13
Laplace Transform: PART 2 Basics
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14
LAPLACE TRANSFORM PART 3
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15
LAPLACE TRANSFORM 4 : Trick To Convert Trigonometric Formulae Into Hyperbolic Equivalent
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16
LAPLACE TRANSFORM 5
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17
LAPLACE TRANSFORM 6 Very Very important for Exam
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18
LAPLACE TRANSFORM 7 Finding Integrals Using Laplace
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19
Laplace Transform Lesson 8 Unit Step Function And Its Application In Laplace Transform
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20
Laplace Transform 9 (Proofs of Shifting Theorem)
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21
Rank Of A Matrix : PART 1 : System Of Linear Equations A Graphical Perspective - INTRODUCTION
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22
Matrix - RANK of Matrices ( Lesson 2 ) Normal Form
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23
Matrix - RANK of Matrices ( Lesson 3 ) Normal Form Numericals
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24
RANK Of A Matrix - ECHELON FORM
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25
Solution of System Of Linear Equations APPLICATION OF RANK -
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26
Consistency Of Equations: Dealing With INFINITE Solutions using RANK OF A MATRICES
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27
Consistency : System Of Linear Equations - Special Problems (RANK Of A Matrix)
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28
Homogeneous System Of Equations - RANK OF MATRIX
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29
Linear Independence Of Vectors- - RANK OF MATRIX
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30
Matrix Transformation -Theory (The Origin Of Characteristic Equation) - RANK OF MATRIX
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31
Eigen values and Eigen vectors - RANK OF MATRIX
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32
Eigen Vectors (With Eigen Values Distinct And Repeated ) - ALL THREE TYPES EXPLAINED
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33
Proof Of Cayley Hamilton Theorem MADE EXTRA EASY
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34
Cayley Hamilton Theorem: ( PROBLEMS ) Verification And to find Inverse
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35
FOURIER SERIES - PART 1 - STEP BY STEP EXPLANATION (With Animated Graph At The End Of The Video)
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36
FOURIER SERIES - PART 2 - DEALING WITH EVEN AND ODD FUNCTIONS
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37
FOURIER SERIES - PART 3 - IMPORTANT - EXAM ORIENTED
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38
Half Range Fourier Series
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39
Inverse Laplace Transform - Lesson 1 : Functions Involving Logarithm, Inverse tan and Inverse cot
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40
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41
#laplace LAPLACE TRANSFORM formulae
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42
INVERSE LAPLACE LESSON 2 (Using PARTIAL FRACTION)
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43
INVERSE LAPLACE : LESSON 3 Convolution Theorem
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44
INVERSE LAPLACE : Lesson 4 Inverse Second Shifting
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45
APPLICATION OF LAPLACE TRANSFORM
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