Mathematics II (MA201BS)

label_important 1. First Order ODE

label_important2. Ordinary Differential Equations of Higher Order

label_important 3. Multivariable Calculus (Integration)

label_important 4. Vector Differentiation

label_important 5. Vector Integration

label_important 1.1 Exact Differential Equation

label_important1.2 Linear Differential Equation

label_important 1.3 Bernoullis Equation

label_important 1.4 Newton's Law of cooling

label_important 1.5 Law of Natural Growth

label_important 1.6 Non-Linear Differential Equation

label_important 1.7 Equation Solvable for Y

label_important 1.8 Equation Solvable for X

label_important 1.9 Clairaut's Equation

label_important 2.1 Linear Differential Equations of Higher Order

label_important2.2 General solution of f(D)y = e^ax

label_important 2.3 General solution of f(D)y = cos ax or sin ax

label_important 2.4 General solution of f(D)y = x^m

label_important 2.5 General solution of f(D)y = e^ax . f(x)

label_important 2.6 General solution of f(D)y = x^m . f(x)

label_important 2.7 Method of variation of parameters

label_important 2.8 Cauchy's Differential Equations

label_important 2.9 Legendre Differential Equations

label_important 3.1 Double Integral

label_important3.2 Triple Integral

label_important 3.3 Change of Order of Integration

label_important 3.4 Change of Variables (Double Integral)

label_important 3.5 Change of Variables (Triple Integral)

label_important 3.6 Application of Double Integral (Area)

label_important 3.7 Application of Triple Integral (Volume)

label_important 4.1 Gradient

label_important4.2 Directional derivatives

label_important 4.3 Curl and Divergence

label_important 4.4 Solenoidal & Irrotational

label_important 5.1 Line Integral

label_important5.2 Surface Integral

label_important 5.3 Volume Integral

label_important 5.4 Greens Theorem

label_important 5.5 Gauss divergence Theorem

label_important 5.6 Stokes Theorem