Learn Calculus 2 & 3 from scratch to Advanced

Calculus 2 & 3 through animation,explanations,plenty of solved examples to help you in exam

What you'll learn:

• DIFFERENTIATION: Introduction, Partial equations,Maxima Minima,Separable equations,Linear equations,Homo Nonhomogeneous differentiation, Bernoulli's equations
• INTEGRATION: What is Integral equations, Integral equations,Integration by Parts, Definite & Indefinite Integral equations, Integral equations U-substitution
• MULTI VARIABLE CALCULUS: Vector, Scalar, Vector Differentiation, Curl, Directional Derivative, Divergence, Gradient, Irrotational, Solenoidal
• MULTI VARIABLE CALCULUS: Multi integral functions, Line Integral, Surface Integral, Green's theorem, Stoke's theorem 1, Gauss-Divergence Theorem
• DIFFERENCE METHODS: Newton’s Difference Interpolation, Newton’s Forward Interpolation, Newton's backward interpolation, Newton’s Stirling Central Interpolation,
• NEWTON'S METHODS: Newton's Raphson Method, Runge-Kutta Method
• SERIES: Taylor's Series, Maclaurin Series, Fourier series
• TRANSFORMS: Laplace Transform, Inverse Laplace Transform
• APPLICATIONS of Calculus in daily life

Learn Calculus2 & 3 throughanimation. The course includes videos explanation with plenty of relevant solved examples and. The lectures are appealing, fancy (graphic designing), fast and take less time to walk youthroughthe whole lecture. A prefect choice for students who feel boredom watching long lectures.Sojoin me here and do it in a quick and easy way. This coursecovers the below list of topics:

• Introduction to integration

• Important formulas of integration

• Definite integral equations

• Indefinite integral equations

• U-substitution method

• Integration by parts

• Introduction to differentiation

• Linear differential equations

• Bernoulli's differential equations

• Homogeneous differential equations

• Non homogeneous differential equations

• Mixima & Minima differential equations

• Separable differential equations

• Partial differential equations

• Scalar

• Vector

• Unit normal vector

• Gradient

• Divergence

• Directional derivative

• Solenoidal

• Curl

• Irrotational

• Line integral

• Surface integral

• Green's Theorem

• Stoke's Theorem

• Gauss-Divergence Theorem

• Langrange's Mean Value Theorem

• Newton Raphson Method

• Newton's Difference Interpolation Method [Finite-Difference Calculus]

• Newton's Forward Difference Interpolation Method

• Newton's Backward Difference Interpolation Method

• Newton's Central Difference Interpolation Method

• Runge-Kutta Method

• Taylor Series

• Maclaurin Series

• Fourier Series

• Laplace Transform

• Inverse Laplace Transform

• Application of Calculus

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