Engineering Maths 3+Handmade Notes+MCQs [All Departments]

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Curriculum

51 Sections
310 Lessons
52 Weeks

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Study Tips for Maths Exam
This series is completely for beginners if you don't know the basics its completely fine then also you can easy learn from this series and understand the complex concept of maths 3 in a easy way

Branches Covered ( Comps , Mechanical , Civil , EXTC , Electrical , Electronics , IT )
Handmade Notes : Notes are Brilliant , Easy Language , East to understand ( Student Feedback )
Exam ke Pehle Notes ek baar Dekhlo revision aise hi jata hai
1
- 1.1
  How to Attempt MCQ’s
  9 Minutes
Complex Number [M1]
6
- 2.1
  Introduction to Complex Numbers
  10 Minutes
- 2.2
  De Moivre’s Theorem
  17 Minutes
- 2.3
  Expansions of sin nθ and cos nθ
  13 Minutes
- 2.4
  Expansions of Sinⁿ θ and Cosⁿ θ
  10 Minutes
- 2.5
  Roots of Complex Numbers
  9 Minutes
- 2.6
  Log of Complex Numbers
  10 Minutes
Numerical solutions [M1]
6
- 3.1
  Introduction To Numerical Solutions And Regula Falsi Method
  12 Minutes
- 3.2
  Newton-raphson Method
  12 Minutes
- 3.3
  Gauss-jacobi’s Iterative Method
  6 Minutes
- 3.4
  Gauss-seidel Iterative Method
  6 Minutes
- 3.5
  Taylor Series
  9 Minutes
- 3.6
  Maclaurin Series
  9 Minutes
Hyperbolic Function [M1]
4
- 4.1
  Hyperbolic Functions Part 1
  8 Minutes
- 4.2
  Hyperbolic Functions Part 2
  14 Minutes
- 4.3
  Hyperbolic Functions separation Of Real And Imaginary Parts
  15 Minutes
- 4.4
  Inverse Hyperbolic Functions
  16 Minutes
Partial Differentiation [M1]
9
- 5.1
  Introduction of Partial Differentiation
  10 Minutes
- 5.2
  Example of Function of Function
  12 Minutes
- 5.3
  Variable Treated As Constant
  10 Minutes
- 5.4
  Composite Function
  12 Minutes
- 5.5
  Composite Function Example
  24 Minutes
- 5.6
  Implicit Function
  7 Minutes
- 5.7
  Homogeneous Function (Eulers Theorem)
  16 Minutes
- 5.8
  Reducible To Homogeneous Function (Euler’s Modified Theorem)
  16 Minutes
- 5.9
  Maxima and Minima
  16 Minutes
Successive differentiation [M1]
3
- 6.1
  Introduction to Successive Differentiation [Type1]
  16 Minutes
- 6.2
  Successive Differentiation [Type 2]
  14 Minutes
- 6.3
  Leibnitz Theorem
  15 Minutes
Matrices [M1]
4
- 7.1
  Basics of Matrix
  10 Minutes
- 7.2
  Rank of Matrix by Normal Form
  13 Minutes
- 7.3
  PAQ
  14 Minutes
- 7.4
  Linear Dependence and Independence
  13 Minutes
Differential Equations of the First Order and First Degree [M2]
9
- 8.1
  Introduction to Differential Equation
  10 Minutes
- 8.2
  Equation Reducible to Exact Differential Equation
  15 Minutes
- 8.3
  Equation Reducible to Exact Differential Equation Example 1
  8 Minutes
- 8.4
  Equation Reducible to Exact Differential Equation Example 2
  14 Minutes
- 8.5
  Equation Reducible to Exact Differential Equation Example 3
  11 Minutes
- 8.6
  Linear Differential Equation
  10 Minutes
- 8.7
  Reducible to Linear Form in Differential Equation
  15 Minutes
- 8.8
  Bernoulli’s Equation
  15 Minutes
- 8.9
  [Notes] Differential Equation
Linear Differential Equation with Constant Coefficient and Variable Coefficients of Higher Order [M2]
4
- 9.1
  Linear Differential Equation with Constant Coefficient
  11 Minutes
- 9.2
  Particular Integral in Differential Equation
  14 Minutes
- 9.3
  Method of Variation of Parameters in Differential Equation
  15 Minutes
- 9.4
  [Notes] Linear Differential equation
Numerical Solution Of Ordinary Differential Equation[M2]
5
- 10.1
  Taylor Series Method
  11 Minutes
- 10.2
  Euler Method
  9 Minutes
- 10.3
  Euler’s Modified Method
  10 Minutes
- 10.4
  Runge Kutta Method
  10 Minutes
- 10.5
  [Notes] Numerical Solution
Beta Gamma Functions[M2]
8
- 11.1
  Beta Function and its Properties Type 1
  9 Minutes
- 11.2
  Beta Function Type 2 & 3
  7 Minutes
- 11.3
  Beta Function Type 5 & 6
  7 Minutes
- 11.4
  Miscellaneous Beta in Beta Function
  7 Minutes
- 11.5
  Gamma Function Basics & Properties
  8 Minutes
- 11.6
  Gamma Function Type 2
  9 Minutes
- 11.7
  Gamma Function Type 3
  8 Minutes
- 11.8
  Gamma Function Type 4 & Miscellaneous
  7 Minutes
Differentiation Under Integral Sign,Numerical Integration and Rectification [M2]
4
- 12.1
  Trapezoidal Rule
  6 Minutes
- 12.2
  Simpson’s 1/3 Rule
  9 Minutes
- 12.3
  Simpson’s 3/8 Rule
  7 Minutes
- 12.4
  [Notes] Differential under integral sign
Double Integration[M2]
4
- 13.1
  Double Integration Part 1
  17 Minutes
- 13.2
  Double Integration Part 2
  14 Minutes
- 13.3
  Double Integration Part 3
  16 Minutes
- 13.4
  [Notes] Double Integration
Laplace Transform [M3]
11
- 14.1
  Introduction to Laplace transform Copy
  29 Minutes
- 14.2
  Formula Method in Laplace transform Copy
  18 Minutes
- 14.3
  Linearity Property in Laplace transform Copy
  19 Minutes
- 14.4
  Laplace-transform-part-4 Copy
  27 Minutes
- 14.5
  First shift theorem in Laplace transform Copy
  19 Minutes
- 14.6
  Second shift theorem in Laplace transform Copy
  9 Minutes
- 14.7
  Multiplication by t^n in Laplace transform Copy
  25 Minutes
- 14.8
  Division by t in Laplace transform Copy
  24 Minutes
- 14.9
  Laplace transform of Derivative Copy
  20 Minutes
- 14.10
  Laplace transform of Integration Copy
  18 Minutes
- 14.11
  [Notes] Laplace Transform
Inverse Laplace Transform [M3]
14
- 15.1
  Introduction to Inverse Laplace Transform Copy
  15 Minutes
- 15.2
  Inverse Laplace Transform part 2 Copy
  15 Minutes
- 15.3
  Inverse Laplace Transform part 3 Copy
  17 Minutes
- 15.4
  Partial fractions Copy
  12 Minutes
- 15.5
  Convolution theorem Copy
  24 Minutes
- 15.6
  Use of Differentiation in inverse Laplace Copy
  10 Minutes
- 15.7
  Integration ( Divisible by s ) Copy
  9 Minutes
- 15.8
  Heaviside Laplace Copy
  22 Minutes
- 15.9
  Inverse Heaviside Laplace Copy
  9 Minutes
- 15.10
  Dirac Delta Copy
  11 Minutes
- 15.11
  Application of Laplace Transform Copy
  20 Minutes
- 15.12
  Periodic function Copy
  13 Minutes
- 15.13
  Convolution theorem Copy
  24 Minutes
- 15.14
  [Notes] Inverse Laplace Transform
Complex Variable [M3]
8
- 16.1
  Complex Variable full Concept Copy
  33 Minutes
- 16.2
  Basics of Complex Variable and Cauchy Riemann equations in Cartesian Copy
  14 Minutes
- 16.3
  Cauchy Riemann Equations in Polar Form Copy
  5 Minutes
- 16.4
  Milnethomson Method 1 Copy
  12 Minutes
- 16.5
  Milnethomson Method 2 Copy
  10 Minutes
- 16.6
  Harmonic Functions Copy
  10 Minutes
- 16.7
  Orthogonal Curves and Orthogonal Trajectories Copy
  10 Minutes
- 16.8
  [Notes] Complex Variable
Conformal Mapping [M3]
8
- 17.1
  Conformal Mapping introduction Copy
  5 Minutes
- 17.2
  Transformation Mapping in Conformal Copy
  8 Minutes
- 17.3
  Inversion and Reflection Copy
  18 Minutes
- 17.4
  Cross ratio Copy
  10 Minutes
- 17.5
  Fixed Point part 1 Copy
  7 Minutes
- 17.6
  Fixed Point part 2 Copy
  7 Minutes
- 17.7
  Mapping Solved Example Copy
  19 Minutes
- 17.8
  Rotation and Magnification Copy
  15 Minutes
Correlation (Comps , Mechanical and Civil )[M3]
3
- 18.1
  Introduction to correlation Copy
  8 Minutes
- 18.2
  Karl Pearson coefficient correlation Copy
  6 Minutes
- 18.3
  Spearman Rank Copy
  13 Minutes
Regression (Comps , Mechanical and Civil )[M3]
3
- 19.1
  Introduction to Regression Copy
  5 Minutes
- 19.2
  Regression part 2 Copy
  13 Minutes
- 19.3
  Regression part 3 Copy
  15 Minutes
Curve Fitting (Comps , Mechanical and Civil )[M3]
4
- 20.1
  Curve Fitting part 1 Copy
  5 Minutes
- 20.2
  Curve Fitting part 2 Copy
  9 Minutes
- 20.3
  Curve Fitting part 3 Copy
  14 Minutes
- 20.4
  Curve Fitting part 4 Copy
  8 Minutes
Correlation,Regression and Curve Fitting Notes
1
- 21.1
  [Notes] Correlation,Regression and Curve Fitting
Basic important concept and Formula ( Must watch before Fourier series ) [M3]
3
- 22.1
  Trigonometry Basic Formula part 1 Copy
  6 Minutes
- 22.2
  Trigonometry Basic Formula part 2 Copy
  9 Minutes
- 22.3
  Integration By Parts Copy
  12 Minutes
Fourier Series [M3]
9
- 23.1
  Introduction to Fourier series Copy
  23 Minutes
- 23.2
  Fourier Series solved example Copy
  31 Minutes
- 23.3
  Even and Odd theory concept in Fourier Series Copy
  13 Minutes
- 23.4
  Even Solved Example Copy
  24 Minutes
- 23.5
  Odd solved Example Copy
  13 Minutes
- 23.6
  Half range cosine and sine Theory Concept Copy
  3 Minutes
- 23.7
  Half range cosine solved example Copy
  17 Minutes
- 23.8
  Half range sine Solved example Copy
  12 Minutes
- 23.9
  [Notes] Fourier Series
Complex Form of Fourier Series (Mechanical and Civil )[M3]
2
- 24.1
  Complex form of Fourier Series Copy
  28 Minutes
- 24.2
  Orthogonal and Orthogonality Copy
  16 Minutes
Z transform (Comps )[M3]
7
- 25.1
  Introduction to Z transform Copy
  16 Minutes
- 25.2
  Z Transforms Change Of Scale Copy
  5 Minutes
- 25.3
  Z Transforms linearity Copy
  9 Minutes
- 25.4
  Z Transforms multiplication by k Copy
  10 Minutes
- 25.5
  Z Transforms Of Standard Functions Copy
  8 Minutes
- 25.6
  Z Transforms Shifting Property Copy
  5 Minutes
- 25.7
  [Notes] Z transform
Inverse Z transform (Comps )[M3]
2
- 26.1
  Inverse Z transform using binomial expansion Copy
  13 Minutes
- 26.2
  Inverse Z transform using partial fractions Copy
  20 Minutes
Probability Distribution (Comp)[M3]
14
- 27.1
  Introduction to Probability Distribution Copy
  7 Minutes
- 27.2
  Discrete Random Variable in Probability Distribution Copy
  15 Minutes
- 27.3
  Distribution function of Discrete Random Variable Copy
  10 Minutes
- 27.4
  Continuous Random Variable in Probability Distribution Copy
  9 Minutes
- 27.5
  Continuous Distribution Function in Probability Distribution Copy
  14 Minutes
- 27.6
  Expectation in Probability Distribution Copy
  12 Minutes
- 27.7
  Mean and Variance Part 1 in Probability Distribution Copy
  11 Minutes
- 27.8
  Mean and Variance Part 2 in Probability Distribution Copy
  13 Minutes
- 27.9
  Moments and Moments Generating Function Part #1 in Probability Distribution Copy
  13 Minutes
- 27.10
  Moments and Moments Generating Function Part #2 in Probability Distribution Copy
  11 Minutes
- 27.11
  Binomial Probability Distribution
  18 Minutes
- 27.12
  Poisson Distribution with Solved Example
  11 Minutes
- 27.13
  Normal Distribution Full Basic Concept
  12 Minutes
- 27.14
  Normal distribution with Solved Example
  20 Minutes
Partial Differentiation (Mechanical and Civil ) [M3]
4
- 28.1
  Bender-Schmidit method Copy
  12 Minutes
- 28.2
  Crank-Nicholson Simplified method Copy
  18 Minutes
- 28.3
  Laplace equation Copy
  13 Minutes
- 28.4
  [Notes] Partial Differentiation
Complex Integration (Mechanical and Civil ) [M3]
9
- 29.1
  Complex integration along a Circle with Solved Example Copy
  12 Minutes
- 29.2
  Complex integration along a Line or Parabola with Solved Example Copy
  17 Minutes
- 29.3
  Taylor and Laurent series Full Basic with Solved Example part 1 Copy
  15 Minutes
- 29.4
  Taylor and Laurent series Full Basic with Solved Example part 2 Copy
  17 Minutes
- 29.5
  Cauchy’s Theorem Basics & Cauchy’s integral formula Type 1 Copy
  13 Minutes
- 29.6
  Cauchy’s Theorem Type 2 and Type 3 Copy
  10 Minutes
- 29.7
  Cauchy’s Theorem Type 4 and Type 5 Copy
  12 Minutes
- 29.8
  Cauchy’s residue theorem Copy
  20 Minutes
- 29.9
  [Notes] Complex Integration
Set Theory ( Information Technology )[M3]
8
- 30.1
  Set Theory Part #1 Copy
  10 Minutes
- 30.2
  Set Theory Part #2 Copy
  9 Minutes
- 30.3
  Set Theory Part #3 Copy
  8 Minutes
- 30.4
  Set Theory Part #4 Copy
  11 Minutes
- 30.5
  Set Theory Part #5 Copy
  11 Minutes
- 30.6
  Posets and Hasse Diagram Copy
  12 Minutes
- 30.7
  Pigeon Hole and Extended Pigeon Hole Copy
  8 Minutes
- 30.8
  Partition of sample space Copy
  8 Minutes
Permutation and Combination ( Information Technology ) [M3]
5
- 31.1
  Permutation and Combination Basics #1 Copy
  18 Minutes
- 31.2
  Permutation and Combination Basics #2 Copy
  7 Minutes
- 31.3
  Permutation Numerical Part 1 Copy
  14 Minutes
- 31.4
  Permutation Numerical Part 2 Copy
  10 Minutes
- 31.5
  Combination Numerical Copy
  14 Minutes
Probability ( Information Technology ) [M3]
7
- 32.1
  Probability 1 Copy
  20 Minutes
- 32.2
  Probability 2 Copy
  10 Minutes
- 32.3
  Conditions Probability Copy
  12 Minutes
- 32.4
  Repeated Trials Copy
  14 Minutes
- 32.5
  Baye’s theorem Copy
  9 Minutes
- 32.6
  Partition of sample space Copy
  8 Minutes
- 32.7
  [Notes] Probability
Vector Differentiation ( EXTC, Electrical , Electronics ) [M3]
3
- 33.1
  Vector differentiation basics and gradient Copy
  15 Minutes
- 33.2
  Divergence and curl Copy
  10 Minutes
- 33.3
  Scalar Potential Copy
  14 Minutes
Vector Integration (EXTC, Electrical , Electronics ) [M3]
3
- 34.1
  Green theorem Copy
  15 Minutes
- 34.2
  Gauss divergence theorem Copy
  7 Minutes
- 34.3
  stoke’s theorem Copy
  17 Minutes
Bessel's function ( EXTC, Electrical , Electronics ) [M3]
2
- 35.1
  Bessel’s function Copy
  10 Minutes
- 35.2
  Bessel’s function numerical Copy
  10 Minutes
Vector Differentiation and Integration and Bessel’s Function Notes
1
- 36.1
  [Notes] Vector Differentiation and Integration and Bessel’s Function
Linear Algebra / Matrices [M4]
12
- 38.1
  Introduction to Matrices
  7 Minutes
- 38.2
  Eigen value and Eigen vector in Matrices
  17 Minutes
- 38.3
  Eigen value and Eigen vectors for Types of Matrices
  6 Minutes
- 38.4
  Cayley Hamilton Theorem with Example Part 1
  9 Minutes
- 38.5
  Cayley Hamilton Theorem with Example Part 2
  5 Minutes
- 38.6
  Cayley Hamilton Theorem with Example Part 3
  4 Minutes
- 38.7
  Monic and Minimal Polynomial of a Matrix
  5 Minutes
- 38.8
  Algebraic multiplicity And Geometric multiplicity
  10 Minutes
- 38.9
  Functions of a Square Matrix in Matrices
  7 Minutes
- 38.10
  Reduction of Quadratic form to Canonical form
  13 Minutes
- 38.11
  Orthogonal Matrix with Solved Example
  9 Minutes
- 38.12
  [Notes] Matrices
Sampling Theory [M4]
12
- 39.1
  What Is Sampling
  8 Minutes
- 39.2
  Large Sampling Problems
  16 Minutes
- 39.3
  Large Sampling Test Theory+Numerical
  16 Minutes
- 39.4
  Hypothesis Testing Full concept
  2 Minutes
- 39.5
  Testing Difference Between Means(case_1) With Examples
  11 Minutes
- 39.6
  Small Sample Test Example
  13 Minutes
- 39.7
  Small Sample Test
  4 Minutes
- 39.8
  Testing Difference Between Means(case_1) With Examples Part 2
  5 Minutes
- 39.9
  Testing Difference Between Means(case_2)
  12 Minutes
- 39.10
  Non Parametric Test Type_1_Numerical
  8 Minutes
- 39.11
  Non Parametric Test
  4 Minutes
- 39.12
  [Notes] Sampling Theory
Mathematical Programming / Linear Programming [M4]
9
- 40.1
  Basics of simplex method in LPP
  11 Minutes
- 40.2
  Standard form of LPP Simplex Method
  12 Minutes
- 40.3
  Types of Solutions in Simplex Method in LPP
  14 Minutes
- 40.4
  How to Solve LPP using Simplex method
  18 Minutes
- 40.5
  LPP Using Big M method ( Penalty Method )
  25 Minutes
- 40.6
  Duality of LPP ( Primal and Dual )
  17 Minutes
- 40.7
  Relationship between Primal and Dual
  17 Minutes
- 40.8
  Dual Simplex Method in LPP
  17 Minutes
- 40.9
  [Notes] Linear Programming
Vector Calculus[M4]
6
- 41.1
  Divergence and curl
  10 Minutes
- 41.2
  Scalar Potential
  14 Minutes
- 41.3
  Vector differentiation basics and gradient
  15 Minutes
- 41.4
  Green theorem
  15 Minutes
- 41.5
  Gauss divergence theorem
  7 Minutes
- 41.6
  Stokes Theorem
  17 Minutes
Notes [M4]
10
- 42.1
  Complex Integration Notes
- 42.2
  Matrices Notes
- 42.3
  Probability Notes
- 42.4
  Sampling Theory Notes
- 42.5
  Linear Programming Problems Notes
- 42.6
  Calculus of Variation (EXTC, Electrical , Electronics Notes)
- 42.7
  Linear Algebra Vector Space (EXTC, Electrical , Electronics Notes )
- 42.8
  Correlation,Regression and Curve Fitting (EXTC, Electrical , Electronics Notes )
- 42.9
  Graph and Group theory (IT)
- 42.10
  Lattice theory (IT)
Calculus of Variation [M4]
13
- 43.1
  Euler’s Differential Equation
  11 Minutes
- 43.2
  Functions of Second Order Derivative
  9 Minutes
- 43.3
  Gram Schmidt Process With Numerical
  19 Minutes
- 43.4
  Hypothesis Concerning Several Proportions
  7 Minutes
- 43.5
  Linear Combinations Of Vector
  5 Minutes
- 43.6
  Non Parametric Test Type_2_Numerical
  5 Minutes
- 43.7
  Pythagorean Theorem
  4 Minutes
- 43.8
  Subspaces
  10 Minutes
- 43.9
  Cauchy Schwarz Inequality in R^
  5 Minutes
- 43.10
  Lagranges Method
  9 Minutes
- 43.11
  Rayleigh Ritz Method
  12 Minutes
- 43.12
  Euler’s Differential Equation
  11 Minutes
- 43.13
  [Notes] Calculus of Variation
Extra
0
Hand Made Notes for Computer Engineering [M3]
7
- 45.1
  Fourier Series Notes Copy
- 45.2
  Laplace Transform Notes Copy
- 45.3
  Inverse Laplace Transform Notes Copy
- 45.4
  Complex Variable Notes Copy
- 45.5
  Z transform Notes Copy
- 45.6
  Correlation,Regression and Curve Fitting Notes Copy
- 45.7
  Probablity Copy
Hand Made Notes for EXTC/Electronics/Electrical [M3]
5
- 46.1
  Laplace Transform Notes Copy
- 46.2
  Inverse Laplace Transform Notes Copy
- 46.3
  Fourier Series Notes Copy
- 46.4
  Vector Differentiation and Integration and Bessel’s Function Copy
- 46.5
  Complex Variable Notes Copy
Hand Made Notes for Information Technology [M3]
3
- 47.1
  Laplace Transform Notes Copy
- 47.2
  Inverse Laplace Transform Notes Copy
- 47.3
  Complex Variable Notes Copy
Hand Made Notes for Mech/Civil/Production/Automobile[M3]
7
- 48.1
  Laplace Transform Notes Copy
- 48.2
  Inverse Laplace Transform Notes Copy
- 48.3
  Partial Differentiation Copy
- 48.4
  Complex Integration Copy
- 48.5
  Complex Variable Notes Copy
- 48.6
  Fourier Series Notes Copy
- 48.7
  Correlation,Regression and Curve Fitting Notes Copy
Maths 3 Answer Key [M3]
2
- 49.1
  Cauchy’s residue theorem Copy
  20 Minutes
- 49.2
  Answer Key / Solution Key Copy
Engineering Maths MCQ's [M3]
13
- 50.1
  Laplace Transform (All Branches ) Copy
- 50.2
  Complex Variable and Conformal Mapping (All Branches ) Copy
- 50.3
  Fourier Series (Comps.Mech/Civil,EXTC/Electrical/Electronic) Copy
- 50.4
  Correlation and Regressions (Comps , Mech/Civil/Automobile/Production) Copy
- 50.5
  Curve Fitting (Comps , Mech/Civil/Automobile/Production) Copy
- 50.6
  Complex Integration (Mech/Civil/Automobile/Production) Copy
- 50.7
  Laurent Series (Mech/Civil/Automobile/Production) Copy
- 50.8
  Fourier Transform (EXTC/Electrical/Electronic) Copy
- 50.9
  Vector Differentiation (EXTC/Electrical/Electronic) Copy
- 50.10
  Vector Integration (EXTC/Electrical/Electronic) Copy
- 50.11
  Set Theory ( IT ) Copy
- 50.12
  Functions ( IT ) Copy
- 50.13
  Permutation and Combination ( IT ) Copy
Solution Keys[M4]
5
- 51.1
  Solution Key module 1
- 51.2
  Practice problems solution key matrices
- 51.3
  Practice problem solution key for Probability
- 51.4
  Solution key for Sampling Theory
- 51.5
  Linear Programming solution key
Z transform[M4]
8
- 52.1
  Introduction to Z transform
- 52.2
  Z Transforms Change Of Scale
- 52.3
  Z Transforms Linearity
- 52.4
  Z Transforms multiplication by k
- 52.5
  Z Transforms Of Standard Functions
- 52.6
  Z Transforms Shifting Property
- 52.7
  Inverse Z transform using binomial expansion
- 52.8
  Inverse Z transform using partial fractions

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Probablity Copy

Inverse Laplace Transform Notes Copy

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