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Engineering Mathematics-II

Brand: chaimob
MPN: com.infoland.engineering_mathematics_2
Category: App (Education)
Price: $0.00
Availability: Available instantly on compatible devices
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Features

  • It is swipe based designed for engineering & applied science student to learn Mathematics-II. It almost cover all topics of Mathematics-2 which are given below
  • Chapter 1 Fourier Series
  • 1. Introduction of Fourier series
  • 2. Fourier series for Discontinuous functions
  • 3. Convergence of Fourier series
  • 4. Fourier series for even function
  • 5. Fourier Series for Odd Functions
  • 6. Half range series
  • 7. Fourier Transform
  • 8. Sine and Cosine transform
  • Chapter 2 Laplace Transform
  • 1. Introduction of Laplace Transform
  • 2. Laplace Transform of elementary functions
  • 3. properties of Laplace Transform
  • 4. Change of scale property
  • 5. second shifting property
  • 6. Laplace transform of the derivative
  • 7. Inverse Laplace transform & its properties
  • 8. Convolution theorem
  • 9. Applications of L.T. to solve the ordinary differential equations
  • Chapter 3 Second Order linear differential equation with variable coefficients
  • 1. Methods one integral is known
  • 2. removal of first derivative
  • 3. changing of independent variable and variation of parameter
  • 4. Solution by Series Method
  • Chapter 4 Linear and Non Linear partial differential equation of first order
  • 1. Formulation of partial differential equations
  • 2. solution of equation by direct integration
  • 3. Lagrange's Linear equation
  • 4. charpit's method
  • 5. Linear partial differential equation of second and higher order
  • 6. Linear homogeneous and Non homogeneous partial diff
  • 7. equation of nth order with constant coefficients
  • 8. Separation of variable method for the solution of wave and heat equations
  • Chapter 5 Vector Calculus
  • 1. Differentiation of vectors
  • 2. scalar and vector point function
  • 3. geometrical meaning of Gradient
  • 4. unit normal vector and directional derivative
  • 5. physical interpretation of divergence and Curl
  • 6. Line integral
  • 7. surface integral and volume integral
  • 8. Green's Theorem
  • 9. Stoke's and Gauss divergence theorem

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