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Lectures Mathematics - I
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Lecture 18 (Triple Integrals, Finding volume by double integrals)
48:58
Lecture 18 (Triple Integrals, Finding volume by double integrals)
Lecture 17 (Changing cartesian to polar, Triple integrals)
48:05
Lecture 17 (Changing cartesian to polar, Triple integrals)
Lecture 16 (Double Integrals in polar coordinates)
54:47
Lecture 16 (Double Integrals in polar coordinates)
Lecture 15 (Graphing in polar coordinates, part 2)
46:49
Lecture 15 (Graphing in polar coordinates, part 2)
Lecture 14 (Graphing in Polar coordinates)
47:57
Lecture 14 (Graphing in Polar coordinates)
Lecture 13 (Basics of Polar coordinates)
46:41
Lecture 13 (Basics of Polar coordinates)
Lecture 12 (Finding limits of integration of the double integral from region of integration)
50:47
Lecture 12 (Finding limits of integration of the double integral from region of integration)
Lecture 11 (Double integral of f(x, y) in cartesian coordinates over region in plane)
49:23
Lecture 11 (Double integral of f(x, y) in cartesian coordinates over region in plane)
Lecture 10 (Absolute Extreme values of f(x, y) over closed and bounded region)
45:11
Lecture 10 (Absolute Extreme values of f(x, y) over closed and bounded region)
Lecture 9 (Extreme values, saddle points continued, Absolute values over closed and bounded region)
44:43
Lecture 9 (Extreme values, saddle points continued, Absolute values over closed and bounded region)
Lecture 8 (Extreme values and saddle point of f(x, y))
46:51
Lecture 8 (Extreme values and saddle point of f(x, y))
Lecture 7 (Geometrical interpretation of the directional derivative)
27:53
Lecture 7 (Geometrical interpretation of the directional derivative)
Lecture 6 (Properties of Directional derivative)
48:50
Lecture 6 (Properties of Directional derivative)
Lecture 5 (Directional derivative)
39:52
Lecture 5 (Directional derivative)
Lecture 4 (Some more examples of chain rule and implicit differentiation)
45:49
Lecture 4 (Some more examples of chain rule and implicit differentiation)
Lecture 3 (Euler mixed derivative theorem, Chain Rule)
45:23
Lecture 3 (Euler mixed derivative theorem, Chain Rule)
Lecture 2 (Two path test & Partial Derivatives)
42:42
Lecture 2 (Two path test & Partial Derivatives)
Lecture 1 (Limit and continuity of f(x, y), Two path test for the non existence of the limit)
48:41
Lecture 1 (Limit and continuity of f(x, y), Two path test for the non existence of the limit)
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