18.01SC - Single Variable Calculus - MIT VIDEO LECTURES
Course Description - This calculus course covers differentiation and integration of functions of one variable, and concludes with a brief discussion of infinite series. Calculus is fundamental to many scientific disciplines including physics, engineering, and economics.
TOTAL LECTURES - 39
Download Link :
> DOWNLOAD "18.01SC - Single Variable Calculus - MIT LECTURE NOTES" <
Course Description - This calculus course covers differentiation and integration of functions of one variable, and concludes with a brief discussion of infinite series. Calculus is fundamental to many scientific disciplines including physics, engineering, and economics.
TOTAL LECTURES - 39
Download Link :
> DOWNLOAD "18.01SC - Single Variable Calculus - MIT LECTURE NOTES" <
Video Lecture Files | MPEG4 | Ogg Video |
---|---|---|
Lecture 01: Derivatives, slope, velocity, rate of change |
112.0 MB
|
212.6 MB
|
Lecture 02: Limits, continuity; Trigonometric limits |
114.9 MB
|
212.5 MB
|
Lecture 03: Derivatives of products, quotients, sine, cosine |
108.5 MB
|
199.1 MB
|
Lecture 04: Chain rule; Higher derivatives |
100.4 MB
|
158.4 MB
|
Lecture 05: Implicit differentiation, inverses |
106.8 MB
|
196.1 MB
|
Lecture 06: Exponential and log; Logarithmic differentiation; hyperbolic functions |
104.4 MB
|
186.9 MB
|
Lecture 07: Hyperbolic functions and exam 1 review |
111.1 MB
|
195.2 MB
|
Lecture 09: Linear and quadratic approximations |
101.4 MB
|
190.6 MB
|
Lecture 10: Curve sketching |
112.3 MB
|
215.1 MB
|
Lecture 11: Max-min problems |
108.9 MB
|
176.2 MB
|
Lecture 12: Related rates |
108.3 MB
|
207.4 MB
|
Lecture 13: Newton's method and other applications |
116.1 MB
|
221.0 MB
|
Lecture 14: Mean value theorem; Inequalities |
108.1 MB
|
205.4 MB
|
Lecture 15: Differentials, antiderivatives |
106.4 MB
|
201.0 MB
|
Lecture 16: Differential equations, separation of variables |
98.8 MB
|
187.7 MB
|
Lecture 18: Definite integrals |
102.7 MB
|
195.1 MB
|
Lecture 19: First fundamental theorem of calculus |
104.8 MB
|
200.8 MB
|
Lecture 20: Second fundamental theorem |
107.7 MB
|
204.2 MB
|
Lecture 21: Applications to logarithms and geometry |
109.5 MB
|
206.0 MB
|
Lecture 22: Volumes by disks and shells |
108.6 MB
|
206.0 MB
|
Lecture 23: Work, average value, probability |
105.7 MB
|
200.9 MB
|
Lecture 24: Numerical integration |
109.8 MB
|
209.5 MB
|
Lecture 25: Exam 3 review |
107.5 MB
|
199.6 MB
|
Lecture 27: Trigonometric integrals and substitution |
101.7 MB
|
192.3 MB
|
Lecture 28: Integration by inverse substitution; completing the square |
105.4 MB
|
200.0 MB
|
Lecture 29: Partial fractions |
105.7 MB
|
201.7 MB
|
Lecture 30: Integration by parts, reduction formulae |
111.8 MB
|
211.8 MB
|
Lecture 31: Parametric equations, arclength, surface area |
98.7 MB
|
188.8 MB
|
Lecture 32: Polar coordinates; area in polar coordinates |
107.3 MB
|
205.0 MB
|
Lecture 33: Exam 4 review |
106.9 MB
|
199.0 MB
|
Lecture 35: Indeterminate forms - L'Hôspital's rule |
105.9 MB
|
198.2 MB
|
Lecture 36: Improper integrals |
107.7 MB
|
200.5 MB
|
Lecture 37: Infinite series and convergence tests |
109.2 MB
|
209.2 MB
|
Lecture 38: Taylor's series |
103.4 MB
|
194.2 MB
|
Lecture 39: Final review |
85.4 MB
|
156.8 MB
|
Prof. David Jerison, 18.01SC, Single Variable Calculus.
(Massachusetts Institute of Technology: MIT OpenCouseWare), http://ocw.mit.edu (Accessed September 27, 2013).
License: Creative Commons BY-NC-SA
Our website abides by the Creative Commons BY-NC-SA as set by MIT.
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