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Karnataka State Open University B Tech Electrical Syllabus
Hi I need the B.Tech electrical 3rd SEM syllabus for the Karnataka State Open University KSOU so if you are having the same please provide me so I can have an idea??

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Re: Karnataka State Open University B Tech Electrical Syllabus
Karnataka State Open University is a distance learning university founded in 1996, located in Mysore, Karnataka, India. Well below I have given you the B.Tech electrical syllabus for the Karnataka State Open University KSOU you can have a look B.Tech electrical 3rd SEM Syllabus BSE1 : MATHEMATICS III 1 PARTIAL DIFFERENTIATION AND PARTIAL DIFFERENTIAL EQUATION Introduction, Limit , Partial derivatives , Partial derivatives of Higher orders, Which variable is to be treated as constant, Homogeneous function, Euler’s Theorem on Homogeneous Functions, Introduction, Total Differential Coefficient, Important Deductions, Typical cases, Geometrical Interpretation of , , Tangent plane to a surface, Error determination, Jacobians, Properties of Jacobians, Jacobians of Implicit Functions, Partial Derivatives of Implicit Functions by Jacobian, Taylor’s series, Conditions for F(x,y) to be of two variables maximum or minimum, Lagrange’s method of undermined Multipliers. 2 PARTIAL DIFFERENTIAL EQUATIONS Partial Differential Equations, Order, Method of Forming Partial Differential Equations, Solution of Equation by direct Integration, Lagrange’s Linear equation, Working Rule, Method of Multipliers, Partial Differential Equations non Linear in p,q , Linear Homogeneous Partial Diff. Eqn., Rules for finding the complimentary function, Rules for finding the particular Integral, Introduction, Method of Separation of Variables, Equation of Vibrating Strain, Solution of Wave Equation, One Dimensional Heat Flow, Two dimensional Heat Flow. 3 FOURIER SERIES Periodic Functions, Fourier Series, Dirichlet’s Conditions, Advantages of Fourier Series, Useful Integrals, Determination of Fourier constants (Euler’s Formulae), Functions defined in two or more sub spaces, Even Functions, Half Range’s series, Change of Interval, Parseval’s Formula, Fourier series in Complex Form, Practical Harmonic Analysis. 4 LAPLACE TRANSFORMATION Introduction, Laplace Transform, Important Formulae, Properties of Laplace Transforms, Laplace Transform of the Derivative of f (t), Laplace Transform of Derivative of order n, Laplace Transform of Integral of f (t), Laplace Transform of t.f (t) (Multiplication by t), Laplace Transform of f(t) (Diversion by t), Unit step function, second shifting theorem, Theorem, Impulse Function, Periodic Functions, Convolution Theorem, Laplace Transform of Bessel function, Evaluation of Integral, Formulae of Laplace Transform, properties of Laplace Transform, Inverse of Laplace Transform, Important formulae, Multiplication by s, Division of s (Multiplication by 1/s), First shifting properties, second shifting Address: Karnataka State Open University Mukhtagangotri, Mysuru, Karnataka 570006 Phone: 0821 251 9952
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