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Lecture 27
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Multivariable Calculus
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- 1 Multivariable Calculus
- 2 Lecture 01: Functions of several variables
- 3 Lecture 02: Limits for multivariable functions-I
- 4 Lecture 03: Limits for multivariable functions-II
- 5 Lecture 04: Continuity of multivariable functions
- 6 Lecture 05: Partial Derivatives-I
- 7 Lecture 06: Partial Derivatives-II
- 8 Lecture 07: Differentiability-I
- 9 Lecture 08: Differentiability-II
- 10 Lecture 09: Chain rule-I
- 11 Lecture 10: Chain rule-II
- 12 Lecture 11: Change of variables
- 13 Lecture 12: Euler’s theorem for homogeneous functions
- 14 Lecture 13: Tangent planes and Normal lines
- 15 Lecture 14: Extreme values-I
- 16 Lecture 15: Extreme values-II
- 17 Lecture 16: Lagrange multipliers
- 18 Lecture 17: Taylor’s theorem
- 19 Lecture 18: Error approximation
- 20 Lecture 19: Polar-curves
- 21 Lecture 20: Multiple Integrals
- 22 Lecture 21-Change of order of Integration
- 23 Lecture 22-Change of Variables in Multiple Integral
- 24 Lecture 23-Introduction to Gamma Function
- 25 Lecture 24
- 26 Lecture 25
- 27 Lecture 26
- 28 Lecture 27
- 29 Lecture 28
- 30 Lecture 29
- 31 Lecture 30
- 32 Lecture 31
- 33 Lecture 32
- 34 Lecture 33
- 35 Lecture 34
- 36 Lecture 35
- 37 Lecture 36
- 38 Lecture 37
- 39 Lecture 38
- 40 Lecture 39
- 41 Lecture 40
