This course provides Live Class and Recorded Lectures of "Engineering Mathematics-II"
Three Dimensional Solid Geometry
Plane 1 0h
Sphere 2 3h
Line 3 2h
Coplanar Lines 1 0h
Calculus of Several Variables
Calculus of two or more variables 6 5h
Differential Equations
1st order and 1st degree 6 5h
2nd Order Differential Equation 8 7h
Solution of Differential Equation in Series Form 3 2h
Bessel's Functions 5 4h
Legendre's Functions 1 0h
Infinite Series
Introduction 1 2h
P-Series or Harmonic Series | Comparison Test 1 1h
Deβ Alembert's Ratio Test 1 0h
Root Test 2 0h
Higher Ratio Test (Rabbe's Test), Logarithmic ratio Test 0 0h
Integral Test 1 0h
Leibnitz Test, Absolute Convergent, Conditionally Convergent 1 0h
Interval and Radius of Convergence of Power Series 1 1h
Vector Calculus
Vector Derivatives 2 2h
Vector Integration 1 0h
Gradient, Divergence and Curl 2 2h
Multiple Integration
Double Integration 5 2h
Triple Integral 3 1h
Area & Volume by using double Integration 3 1h
Volume by using Triple Integration 1 0h
Calculus of two and more variables
Limit and Continuity 1 0h
Partial Derivatives 5 4h
Jacobian Matrix and Determinant 1 0h
Extrema of function of two variables 3 2h
Extrema of function of 3 variables 2 0h
Lagrange's Method of Multiplier 4 2h
Laplace Transform
Laplace Transform 3 2h
Inverse Laplace Transform 3 2h
Convolution Theorem 2 1h
Unit Step (Heaviside) Function | 2nd Shifting Theorem 2 1h
Application of Laplace Transform 3 1h
Vector Algebra
Scalar Triple Product 1 0h
Vector Triple Product 1 0h
Scalar & Vector Product of 4 Vectors 2 1h
Vector Calculus
Derivative of Vector 3 2h
Gradient, Divergence and Curl 2 1h
Line Integral 2 1h
Green's Theorem 2 1h
Surface Integral and Flux 3 1h
Stoke's Theorem 2 2h
Gauss Divergence Theorem 1 1h
Matrices
Rank and Consistency and Solution 3 1h
Linearly Dependent & Independent Vectors 1 0h
Eigen Values, Vectors & Cayley Hamilton Theorem 1 0h
Diagonalization of a Matrix 1 0h
Quadratic & Canonical Form 1 1h
Multiple Integral
Exercise-2.1 2 1h
Change of Order 2 1h
Change to Polar form 1 0h
Area Volume Using Double Integration 1 0h
Centroid and Moment of Inertia Using Double Integration 0 0h
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