LECTURER NOTES FOR MATHEMATICS :
- Lecturer notes-1 Real Numbers, Functions and Sequences Click here
- Lecturer notes-2 Limits and Continuity of Functions Click here
- Lecturer notes-3:Differentiation and Mean Value Theorems Click here
- Lecturer notes-4 : Local / Global Maximum / Minimum and Curve Sketching Click here
- Lecture Notes 5 : Linear and Quadratic Approximations, Error Estimates, Taylor's Theorem, Newton and Picard Methods Click here
- Lecture notes-6 :Definition of Integral Click here
- Lecture notes 7 : Applications of Integration - I Click here
- Lecture notes 8 : Applications of Integration - II Click here
- Lecture notes 9 : Infinite Series, Tests of Convergence, Absolute and Conditional Convergence, Taylor and Maclaurin Series Click here
- Lecturer notes 10 : Scaler fields, Limit Click here
- Lecturer notes 11: Partial derivatives, Chain rules, Implicit differentiation, Gradient, Directional derivatives Click here
- Lecture notes12: Total differential, Tangent planes and normals Click here
- Lecture notes 13: Maxima, Minima and Saddle Points, Constrained maxima and minima Click here
- Lecture notes14 : Double Integrals, Applilcations to Areas and Volumes Change of variables Click here
- Lecture notes 15:Vector fields, Gradient, Divergence and Curl Click here
- Lecture notes16 : Line Integrals, Conservative fields Green's Theorem and applications Click here
- Lecturer notes 17 : Surfaces, Surface Area, Surface integrals, Divergence Theorem and applications Click here
- Lecture notes18 : Stokes's theorem and applications Click here
In which book can I find chapter wise previous year questions of csir net mathematics?
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