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MIT OCW Single Variable Calculus [Mp4 Eng] [TNT Village]
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MIT OCW Single Variable Calculus [Mp4 Eng] [TNT Village]
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.:: Scheda Originale ::.
MIT OCW Single Variable Calculus [Mp4 Eng] [TNT Village]
This introductory calculus course covers differentiation and integration of functions of one variable, with applications.
01. Derivatives, slope, velocity, rate of change 02. Limits, continuity Trigonometric limits 03. Derivatives of products, quotients, sine, cosine 04. Chain rule Higher derivatives 05. Implicit differentiation, inverses 06. Exponential and log Logarithmic differentiation; hyperbolic functions 07. Hyperbolic functions (cont.) and exam 1 review 08. Exam 1 09. Linear and quadratic approximations 10. Approximations (cont.); curve sketching 11. Max-min problems 12. Related rates 13. Newtons method and other applications 14. Mean value theorem; Inequalities 15. Differentials, antiderivatives 16. Differential equations, separation of variables 17. Exam 2 18. Definite integrals 19. First fundamental theorem of calculus 20. Second fundamental theorem 21. Applications to logarithms and geometry 22. Volumes by disks and shells 23. Work, average value, probability 24. Numerical integration 25. Exam 3 review 26. Exam 3 27. Trigonometric integrals and substitution 28. Integration by inverse substitution 29. Partial fractions 30. Integration by parts, reduction formulae 31. Parametric equations, arclength, surface area 32. Polar coordinates; area in polar coordinates 33. Exam 4 review 34. Exam 4 35. Indeterminate forms - L Hospitals rule 36. Improper integrals 37. Infinite series and convergence tests 38. Taylors series 39. Final review |
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Other/Tutorials
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7.4 GB |
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02 Limits, continuity Trigonometric limits.mp4 (236.8 MB)
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10 Approximations (cont.); curve sketching.mp4 (235.2 MB)
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01 Derivatives, slope, velocity, rate of change.mp4 (234.3 MB)
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24 Numerical integration.mp4 (229.6 MB)
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37 Infinite series and convergence tests.mp4 (228.2 MB)
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20 Second fundamental theorem.mp4 (227.6 MB)
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07 Hyperbolic functions (cont.) and exam 1 review.mp4 (227.5 MB)
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32 Polar coordinates; area in polar coordinates.mp4 (224.5 MB)
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03 Derivatives of products, quotients, sine, cosine.mp4 (224.4 MB)
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13 Newtons method and other applications.mp4 (223.8 MB)
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12 Related rates.mp4 (223.8 MB)
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11 Max-min problems.mp4 (222.9 MB)
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14 Mean value theorem; Inequalities.mp4 (222.2 MB)
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29 Partial fractions.mp4 (221.1 MB)
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28 Integration by inverse substitution.mp4 (220.4 MB)
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05 Implicit differentiation, inverses.mp4 (220.1 MB)
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19 First fundamental theorem of calculus.mp4 (219.4 MB)
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18 Definite integrals.mp4 (219.2 MB)
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15 Differentials, antiderivatives.mp4 (218.0 MB)
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06 Exponential and log Logarithmic differentiation; hyperbolic functions.mp4 (215.7 MB)
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30 Integration by parts, reduction formulae.mp4 (215.7 MB)
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21 Applications to logarithms and geometry.mp4 (215.2 MB)
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27 Trigonometric integrals and substitution.mp4 (212.5 MB)
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09 Linear and quadratic approximations.mp4 (209.7 MB)
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22 Volumes by disks and shells.mp4 (208.2 MB)
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16 Differential equations, separation of variables.mp4 (206.5 MB)
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31 Parametric equations, arclength, surface area.mp4 (206.4 MB)
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04 Chain rule Higher derivatives.mp4 (206.4 MB)
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25 Exam 3 review.mp4 (205.5 MB)
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36 Improper integrals.mp4 (204.3 MB)
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33 Exam 4 review.mp4 (204.0 MB)
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23 Work, average value, probability.mp4 (202.9 MB)
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35 Indeterminate forms - L Hospitals rule.mp4 (201.6 MB)
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38 Taylors series.mp4 (200.1 MB)
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39 Final review.mp4 (159.5 MB)
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2010-06-21 17:15:26 |
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