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Laplace Transform For Academician And Engineers.
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Laplace Transform For Academician And Engineers.
Last updated 12/2020
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 7.12 GB | Duration: 24h 57m

Laplace Transform for Academician and Engineers.


What you'll learn
Laplace Transform along with all properties, Inverse Laplace Transform and Application of Laplace Transform.

Requirements
No Prerequisite are required for this course because all prerequisite are also covered up to great extent.
If you know 1+1=2 means, you can understand this course because every prerequisites are covered with separate lectures...

Description
This Course Contains all the concept of Laplace transform.Here, we will Cover Laplace transform of standard function and Advance function ,Along with that it will also cover all Properties of Laplace Transform, Inverse Laplace Transform and Application of Laplace Transform.In this course all problems are grouped into number of Exercises on the basis of similarity of problems and all types of problems are solved with clear explanation.
Overview
Section 1: Introduction of Laplace Transform.
Lecture 1 Introduction of Laplace Transform.
Lecture 2 Application of Laplace Transform(General)
Lecture 3 Laplace Transform Formula
Section 2: Exercise-1: (LT of Standard Function)
Lecture 4 Exercise-1:(LT of Standard Function)
Lecture 5 Exercise-1: (LT of Standard Function)
Lecture 6 Exercise-1: (Linearity Property)
Section 3: Exercise-2
Lecture 7 Type-A
Lecture 8 Type-B
Lecture 9 Type-C
Lecture 10 Type-D
Lecture 11 Type-E[1]
Lecture 12 Type-E[4]
Lecture 13 Type-F[1]
Lecture 14 Type-F[2]
Lecture 15 Type-F[5]
Lecture 16 Type-G[1,2]
Lecture 17 Type-G[3,4]
Lecture 18 Type-H
Section 4: Exercise-3[Scaling Properties]
Lecture 19 Scaling Properties Mathematical expression
Lecture 20 Exercise-3[1,2,3]
Lecture 21 Exercise-3[5,6]
Section 5: Exercise-4[First Shifting Property]
Lecture 22 First shifting Theorem Mathematical expression
Lecture 23 Type-A[1,2,3,4]
Lecture 24 Type-A[5,6,9,10]
Lecture 25 Type-B[1,2]
Lecture 26 Type-B[3]
Lecture 27 Type-B[4,6]
Lecture 28 Type-C[1,2]
Lecture 29 Type-C[3,5]
Section 6: Exercise-5:[Second Shifting Property]
Lecture 30 Second Shifting Property of Laplace Transform
Lecture 31 Exercise-5:[1,2,4,5]
Section 7: Prerequisite Concept[Differentiation]
Lecture 32 Introduction
Lecture 33 Differentiation Formula
Lecture 34 Composite Form Differentiation
Lecture 35 Rules of Differentiation
Lecture 36 Examples[Type-A]
Lecture 37 Examples[Type-B]
Lecture 38 Examples[Type-C]
Lecture 39 Examples[Type-C]
Lecture 40 Examples[Type-C]
Lecture 41 Examples[Type-D]
Section 8: Exercise-6:[Multiply by 't' Property]
Lecture 42 Multiply by 't' Property.
Lecture 43 Type-A[1]
Lecture 44 Type-A[2,3]
Lecture 45 Type-A[4,5,9]
Lecture 46 Type-B[1]
Lecture 47 Type-B[2]
Lecture 48 Type-B[3]
Lecture 49 Type-B[4]
Lecture 50 Type-C[1]
Lecture 51 Type-C[7]
Lecture 52 Type-C[8]
Lecture 53 Type-C[9]
Lecture 54 Type-D[1]
Section 9: Exercise-7:[Divide by 't' Property]
Lecture 55 Divide By 't' Property
Lecture 56 Prerequisite Formula(Integration)
Lecture 57 Prerequisite Formula(Definite Integration)
Lecture 58 Prerequisite Formula(Logarithm and Infinity)
Lecture 59 Type-A[1]
Lecture 60 Type-A[2]
Lecture 61 Type-A[3]
Lecture 62 Type-A[4]
Lecture 63 Type-A[5]
Lecture 64 Type-A[6]
Lecture 65 Type-A[7]
Lecture 66 Type-A[9]
Lecture 67 Type-A[10]
Lecture 68 Type-B[1]
Lecture 69 Type-B[4]
Lecture 70 Type-B[5]
Lecture 71 Type-B[6]
Section 10: Exercise-8:[Differentiation Property]
Lecture 72 Differentiation Property of LT
Lecture 73 Example-[1]
Lecture 74 Example-[2]
Lecture 75 Example-[3]
Section 11: Exercise-9:[Integral Property of LT]
Lecture 76 Integral Property of LT
Lecture 77 Revision of all Property of LT
Lecture 78 Type-A[1]
Lecture 79 Type-A[2]
Lecture 80 Type-A[3]
Lecture 81 Type-A[5]
Lecture 82 Type-A[6]
Lecture 83 Type-A[7]
Lecture 84 Type-A[8]
Lecture 85 Type-B[1]
Lecture 86 Type-B[2]
Lecture 87 Type-B[3]
Lecture 88 Type-B[4]
Section 12: Exercise-10:[Mathematical Expression for LT]
Lecture 89 Mathematical Expression for LT
Lecture 90 Type-A[1]
Lecture 91 Type-A[2]
Lecture 92 Type-A[4]
Lecture 93 Type-A[7]
Lecture 94 Type-A[8]
Lecture 95 Type-A[9]
Lecture 96 Type-A[10]
Lecture 97 Type-A[11]
Lecture 98 Type-B[1]
Lecture 99 Type-B[3]
Lecture 100 Type-B[4]
Lecture 101 Type-B[5]
Lecture 102 Type-C[1]
Lecture 103 Type-C[2]
Lecture 104 Type-C[4]
Lecture 105 Type-C[7]
Lecture 106 Type-C[10]
Lecture 107 Type-C[11]
Lecture 108 Type-D[1]
Lecture 109 Type-D[2]
Section 13: Exercise-11:[Implementation of Mathematical Expression of LT]
Lecture 110 Implementation of Mathematical Expression of LT
Lecture 111 Prerequisite[Integration by Part]
Lecture 112 Prerequisite[Integration by Part]
Lecture 113 Exercise-11 analysis
Lecture 114 Type-A[1]
Lecture 115 Type-A[4]
Lecture 116 Type-A[5]
Lecture 117 Type-A[6]
Lecture 118 Differentiation Property of LT
Lecture 119 Type-B[1]
Lecture 120 Type-B[2]
Section 14: Exercise-12:[LT of Special Function]
Lecture 121 Laplace Transform of Special Function
Lecture 122 Example-[1]
Lecture 123 Example-[2]
Lecture 124 Example-[3]
Lecture 125 Example-[4]
Section 15: Exercise-1[Inverse Laplace Transform]
Lecture 126 Inverse Laplace Transform
Lecture 127 Type-A[All]
Lecture 128 Type-B[1,2,3]
Lecture 129 Type-B[6]
Section 16: Exercise-2:[First Shifting Property of ILT]
Lecture 130 First Shifting Property of ILT
Lecture 131 Example-[All]
Section 17: Exercise-3
Lecture 132 Type-A[1]
Lecture 133 Type-A[2]
Lecture 134 Type-A[3]
Lecture 135 Type-A[4]
Lecture 136 Type-B[1]
Lecture 137 Type-B[4]
Lecture 138 Type-B[5]
Section 18: Prerequisite[Partial Fraction]
Lecture 139 Type-I[1]
Lecture 140 Type-I[2]
Lecture 141 Type-I[3]
Lecture 142 Type-I[4]
Lecture 143 Type-II[1]
Lecture 144 Type-III[1]
Lecture 145 Type-III[2]
Lecture 146 Polynomial division
Lecture 147 Type-IV[1]
Section 19: Exercise-4
Lecture 148 Introduction of Partial fraction
Lecture 149 Type-A[1]
Lecture 150 Type-A[2]
Lecture 151 Type-A[7]
Lecture 152 Type-A[9]
Lecture 153 Type-A[10]
Lecture 154 Type-B[1]
Lecture 155 Type-B[5]
Lecture 156 Type-B[6]
Lecture 157 Type-B[8]
Lecture 158 Type-C[1]
Lecture 159 Type-C[3]
Lecture 160 Type-C[8]
Lecture 161 Type-D[1]
Lecture 162 Type-D[3]
Lecture 163 Type-D[4]
Section 20: Exercise-5[Convolution Method]
Lecture 164 ILT using Convolution Method
Lecture 165 Prequisite Formula
Lecture 166 Exercise-5 Analysis
Lecture 167 Type-A[1]
Lecture 168 Type-A[2]
Lecture 169 Type-A[3]
Lecture 170 Type-B[1]
Lecture 171 Type-B[4]
Lecture 172 Type-B[5]
Lecture 173 Type-B[8]
Lecture 174 Type-C[1]
Lecture 175 Type-C[3]
Lecture 176 Type-C[5]
Lecture 177 Type-C[6]
Lecture 178 Type-D[1]
Lecture 179 Type-D[2]
Lecture 180 Type-D[4]
Section 21: Exercise-6[LIT of log and Inverese of tan and cot function]
Lecture 181 Differentiation Property of LIT
Lecture 182 Prerequisite Formula
Lecture 183 Type-A[1]
Lecture 184 Type-A[2]
Lecture 185 Type-A[3]
Lecture 186 Type-A[5]
Lecture 187 Type-A[6]
Lecture 188 Type-A[7]
Lecture 189 Type-B[1]
Lecture 190 Type-B[2]
Lecture 191 Type-B[4]
Lecture 192 Type-B[6]
Lecture 193 Type-C[1]
Lecture 194 Type-C[3]
Lecture 195 Type-C[5]
Section 22: Exercise-7
Lecture 196 Solving Procedure
Lecture 197 Exercise-7[1]
Lecture 198 Exercise-7[2]
Lecture 199 Exercise-7[3]
Lecture 200 Exercise-3[5]
Section 23: Exercise-1[Application of Laplace Transform]
Lecture 201 Differential Equation Solution Procedure
Lecture 202 Prerequisite Formula
Lecture 203 Exercise-1[1]
Lecture 204 Exercise-1[2]
Lecture 205 Exercise-1[2]
Lecture 206 Exercise-1[3]
Lecture 207 Exercise-1[4]
Lecture 208 Exercise-1[5]
Lecture 209 Exercise-1[7]
Lecture 210 Exercise-1[7]
Lecture 211 Exercise-1[9]
Lecture 212 Exercise-1[9]
Section 24: Exercise-2 {Application of Laplace transform]
Lecture 213 Periodic Function Laplace transform
Lecture 214 Type-A[1]
Lecture 215 Type-A[2]
Lecture 216 Type-A[3]
Lecture 217 Type-B[Heaviside Unit step Function]
Lecture 218 Type-B[1]
Lecture 219 Type-B[2]
Lecture 220 Type-B[3]
Lecture 221 Type-B[5]
Lecture 222 Type-B[6]
Lecture 223 Type-C[1]
Lecture 224 Ordinary Function to Heaviside Function
Lecture 225 Type-D[1]
Lecture 226 Unit Impulse or Dirac delta function
Lecture 227 Type-E[1,2]
Lecture 228 Type-E[3]
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