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Gauhati University Question Papers for Mathematics 2nd Semester

Gauhati University Question Papers for Mathematics 2nd Semester

Question Paper from 2010 available

    


    More than 50 question papers every semester


Please check your syllabus before downloading the question paper.

If syllabus does not match then don't download the question paper.

Year
Paper 101
 Paper 102
2010
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This is the downloading page for Mathematics 2nd semester but if 

you want to explore the world of mathematics than go to the main 

page for Mathematics major. Find the all the help form the world of 

education so please comment. 



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 More than 50 question papers every semester



The Syllabus for the Subject is not available so please comment if you need the syllabus urgently.

Revised Syllabus of Mathematics

For Three year Degree Course ( Major Course) 

Paper-M204

Co-Ordinate Geometry 

Unit 1:,.Transformation of coordinate axes, pair of straight lines.                       

Unit 2:Parabola, parametric coordinates, tangent and normal, ellipse and its conjugate diameters with properties, hyperbola and its asymptotes, general conics: tangent, condition of tangency, pole and polar, centre of a conic, equation of pair of tangents, reduction to standard forms, central conics, equation of the axes, and length of the axes, polar equation of a conic, tangent and normal and properties.                         
Unit 3; Plane, straight lines and shortest distance.                                        

Unit 4: Sphere, cone and cylinder, central conicoids, ellipsoid, hyperboloid of one and two sheets, diametral planes, tangent lines, director sphere, polar plane, section with a given centre, enveloping cone and cylinder.                                                  






                                                      2nd Semester
Revised Syllabus of Mathematics

For Three year Degree Course ( Major Course) 

Paper-M205

Differential  Equation 

Unit1: Origin of ordinary differential equations, degree and order of ordinary differential equations, equations of 1st order and 1st degree, 1st order  and higher degree differential equations, method of solving higher degree equations solvable for x,y and p.Clairaut’s form and singular solutions, orthogonal trajectories.    


                                        
Unit 2: Linear ordinary differential equations with constant coefficients, Exact ordinary Differential equations, homogeneous linear ordinary differential equations and Bernoulli’s equations.                                                                                          
Unit 3: Linear differential equations of 2nd order with variable coefficients, standard
methods, transformation of the equation by changing the dependent variable, independent

variable, method of variation of parameters.                                                        
Unit 4: Simultaneous linear differential equations, total differential equations.  


Unit 5: ( Partial differential equation): Partial differential equations of 1st order, Lagrange’s solutions, some special types of equations which can be solved by methods other than he general method, Charpit’s general method of solution.                 








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