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Lecture 01: General Information about Functions (, )
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Lecture 02: Operations on Functions (, , )
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Lecture 03: Elementary Functions. Part 1 (, )
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Lecture 04: Elementary Functions. Part 2 (, )
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Lecture 05: Elementary Functions. Part 3 (, , )
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Lecture 06: Limit and Continuity (, )
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Lecture 07: Calculation of Limits (, , )
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Lecture 08: Infinite Limits (, )
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Lecture 09: Limits at Infinity (, , )
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Lecture 10: The Derivative. Part 1 (, )
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Lecture 11: The Derivative. Part 2 (, , )
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Lecture 12: Differentiation Rules. Part 1 (, )
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Lecture 13: Differentiation Rules. Part 2 (, , )
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Lecture 14: Derivatives of Trigonometric Functions (, )
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Lecture 15: Derivatives of Inverse Functions (, , )
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Lecture 16: Linearization (, )
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Lecture 17: Maxima and Minima (, )
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Lecture 18: Mean Value Theorem (, , )
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Lecture 19: First Derivative Test (, )
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Lecture 20: The Second Derivative Test (, , )
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Lecture 21: Implicit Differentiation (, )
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Lecture 22: Indeterminate Forms and L’Hôpital’s rule (, , )
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Lecture 23: Related Rates (, , )
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Lecture 24: Optimization Problems (, , )
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Lecture 25: Antiderivative and Indefinite Integral (, )
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Lecture 26: Elementary Integration (, , )
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Lecture 27: Areas of Plane Figures (, )
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Lecture 28: The Definite Integral (, , )
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Lecture 29: Riemann Sums. Part 1 (, )
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Lecture 30: Riemann Sums. Part 2 (, , )
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Lecture 31: The Fundamental Theorem of Calculus (, )
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Lecture 32: Applications of The Fundamental Theorem (, , )
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Lecture 33: Integration by Substitution (, , )