Advanced Calculus and Partial Differential Equations | As per NEP, BSC Second year Mathematics Handwritten Notes PDF Download

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These notes are purely based on BSC and B.Tech.
these are Descriptive notes I myself used these notes for Examination preparation and SCORED A+ Marks in Institute Examinations.
Bsc Second year Mathematics | As per NEP Handwritten Notes PDF

Language-English
Subject- Mathematics
Total page- 400
Type – PDF
Total MB- 62( Higher Quality )

NOTES in Good Handwriting and Clear Scanning

Hope you will find it useful😊.

Description

Chapters and Topics Included on PDF

Module-I

  • Field structure and ordered structure of R, intervals, bounded and unbounded sets, supremum and infimum, completeness in R, absolute value of a real number.
  • Sequence of real numbers
  • Limit of a sequence
  • Bounded and monotonic sequences
  • Cauchy’s general principle of convergence
  • Algebra of sequence and some important theorems

Module – II

  • Series of non-negative terms
  • Convergence of positive term series
  • Alternating series and Leibnitz’s test
  • Absolute and Conditional Convergence of Series of real terms
  • Uniform continuity
  • Chain rule of differentiability
  • Mean value theorems and their geometrical interpretations

Module – III

  • Limit and continuity of functions of two variables
  • Change of variables
  • Euler’s theorem on homogeneous functions
  • Taylor’s theorem for functions of two variables
  • Jacobians
  • Maxima and Minima of functions of two variables
  • Lagrange’s multiplier method

Module – IV

  • Partial differential equations of the first order
  • Lagrange’s solution
  • Some special types of equations which can be solved easily by methods other than the general method
  • Charpit’s general method
  • Partial differential equations of second and higher orders

Module – V

  • Classification of partial differential equations of second order
  • Homogeneous and non-homogeneous partial differential equations of constant coefficients
  • Partial differential equations reducible to equations with constant coefficients

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