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( MATHEMATICS ) DIFFERENTIAL EQUATIONS-I HARYANA B.SC THIRD SEMESTER
This book covers the fundamental concepts of Differential Equations-I as per the Haryana B.Sc. third semester syllabus. It includes first-order and higher-order differential equations, methods of solving them, and their applications in science and engineering, providing clear explanations and examples for better understanding.
AUTHORS: Dr. Kuldeep , Prof. Manish Kumar
ISBN : 978-93-6180-171-6
This book covers the fundamental concepts of Differential Equations-I as per the Haryana B.Sc. third semester syllabus. It includes first-order and higher-order differential equations, methods of solving them, and their applications in science and engineering, providing clear explanations and examples for better understanding.
AUTHORS: Dr. Kuldeep , Prof. Manish Kumar
ISBN : 978-93-6180-171-6
₹220.00
Tax excluded
Syllabus
Mathematics
Differential Equations-1
Course Code: B23-MAT-301
|
Unit
|
Topics
|
Contact Hours
|
|
I
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Basic concepts and genesis of ordinary differential equations, Order and degree of a differential equation, Solutions of differential equations of first order and first degree, Exact differential equations, Integrating factor, First order higher degree equations solvable for x, y and p, Lagrange’s equations, Clairaut’s form and singular solutions. Orthogonal trajectories of one-parameter families of curves in a plane. |
12
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II
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Solutions of linear ordinary differential equations with constant coefficients, linear non-homogeneous differential equations. Linear differential equation of second order with variable coefficients. Method of reduction of order, method of undetermined coefficients, method of variation of parameters. Cauchy-Euler equation. |
12
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III
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Solution of simultaneous differential equations, total differential equations. Genesis of Partial differential equations (PDE), Concept of linear and non linear PDEs. Complete solution, general solution and singular solution of a PDE. Linear PDE of first order. Lagrange’s method for PDEs of the form: P(x ,y, z) p + Q(x, y, z) q = R(x, y, z), where p=∂z/∂x and q=∂z/∂y. |
12
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IV
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Integral surfaces passing through a given curve. Surfaces orthogonal to a given system of surfaces. Compatible systems of first order equations. Charpit’s method, Special types of first order PDEs, Jacobi’s method. Second Order Partial Differential Equations with Constant Coefficients. |
12
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KUK/CRSU NEP2020/B.Sc(English)/3/01
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