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Lecture 1 Exact Differential Equations
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Lecture 2-Equations Reducible to Exact Form-I
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Lecture 3-Equations Reducible to Exact Form-II
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Lecture 4-Equations of First Order and Higher Degree
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Lecture 5-Clairaut Equation
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Lecture 6-Revision of Unit-1 and MCQ Practice
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Lecture 7-Linear Differential Equations-I
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Lecture 8-Linear Differential Equations-II
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Lecture 9Solution of 2nd order Homogeneous LDE with Constant coefficients I
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Lecture 10Solution of 2nd order Homogeneous LDE with Constant coefficients II
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Lecture 11Solution of Higher order Homogeneous LDE with Constant coefficients I
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Lecture 12-Solution of Higher order Homogeneous LDE with Constant coefficients -II
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Lecture 13Solution of NonHomogeneous LDE with Constant coefficients Using Operaor MethodI
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Lecture 14Solution of NonHomogeneous LDE with Constant coefficients Using Operaor MethodII
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Lecture 15 Method of Variation of Parameters
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Lecture 16 Method of Undeterminant Coefficients
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Lecture 18Partial Differential Equations
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Lecture 19Separation of Variables Solution of PDE
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Lecture 20Solution of Wave Equation
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Lecture 21Solution of Heat Equation
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Lecture 22Solution of Laplace Equation
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Lecture 23Revision of Unit4 and MCQ Practice
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Lecture 24Level Surfaces and Parametric Equation of a Straight Line
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Lecture 25Length of Space Curve and Parametric Equation of Tangent Line
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Lecture 26Gradient of a scalar field
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Lecture 27Directional Derivatives
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Lecture 28Divergence and Curl of a Vector Field
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Lecture 29Revision of Unit5 and MCQ Practice
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Lecture 30Line Integral
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Lecture 31Greens Theorem
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Lecture 32Surface Area and Surface Integral
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Lecture 33Stokes Theorem
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Lecture 34 Gausss Divergence Theorem
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Lecture 34 Line Integral
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Lecture 35 Greens Theorem
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Lecture 35Revision of Unit6 and MCQ Practice
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Lecture 36Surface area and surface integral
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Lecture 37 Stokes Theorem
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Lecture 38 StokesTheorem... Continued
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Lecture 39 Gausss Divergence Theorem
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Lecture 40 Gausss Divergence Theorem
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