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Lecture
Discussion of Function f
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Related lectures (33)
Rolle's Theorem: Applications and Examples
Explores the practical applications of Rolle's Theorem in finding points where the derivative is zero.
Derivability of Reciprocal Function
MOOC: Analysis I
MOOC: Analysis I (part 5): Continuous and derivable functions, the derivative function
Covers the derivative of the reciprocal function and its properties.
Closed Intervals: Definitions and Remarks
MOOC: Analysis I
MOOC: Analysis I (part 5): Continuous and derivable functions, the derivative function
Explains definitions and remarks about closed intervals in functions.
Rolle's Theorem
MOOC: Analysis I
MOOC: Analysis I (part 5): Continuous and derivable functions, the derivative function
Explores Rolle's Theorem for continuous and differentiable functions on closed intervals.
Surjectivity of Derivative Application
MOOC: Analysis I
MOOC: Analysis I (part 7) : Indefinite and definite integrals, integration (selected chapters)
Covers the surjectivity of the derivative application for continuous functions on closed intervals.
Theorem of Generalized Mean Value: Study of Functions
MOOC: Analysis I
MOOC: Analysis I (part 6) : Study of functions, limited developments
Explores the conditions for continuity and differentiability of functions on a closed interval.
Derivatives and Reciprocal Functions
Covers derivatives, reciprocal functions, Rolle's theorem, and extremum local concepts.
Mapping Functions and Surjections
Explores mapping functions, surjections, injective and surjective functions, and bijective functions.
Inverse Function Identity
MOOC: Analysis I
MOOC: Analysis I (part 5): Continuous and derivable functions, the derivative function
Explains the inverse function identity and provides examples with ln(x), sin(x), and cos(x).
Intermediate Value Theorem
Covers the Intermediate Value Theorem and its applications in finding solutions of equations and understanding the properties of continuous functions.
Algebraic Identities and Trigonometry
Covers algebraic identities, trigonometry, and real functions, including injective, surjective, bijective, and reciprocal functions.
Holomorphic Functions: Taylor Series Expansion
Covers the basic properties of holomorphic maps and Taylor series expansions in complex analysis.
Mathematical Exercises: Functions and Equations
Covers mathematical exercises on functions, equations, and trigonometric functions.
Tangent to Graph of a Function
Explores finding the equation of the tangent line to a function's graph at a point.
Rolle's Theorem and Mean Value Theorem
Covers Rolle's Theorem and the Mean Value Theorem, demonstrating their applications through examples.
Taylor Series: Expansion and Properties
Explores Taylor series expansion, derivatives, uniqueness, and applications in function approximation.
Functions Reciprocal and Monotone: Advanced Analysis II
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Explores reciprocal functions, strict monotonicity, and continuity in advanced analysis.
Derivatives Rules: Notation, Extrema
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Covers the rules of derivatives, O-notation, and extrema in the context of theorem 6.5 and examples.
Differentiability and Derivatives
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Revisits the definition of differentiability and the existence of derivatives for functions in open intervals.
Computing Derivatives: Derivatives and Algebraic Operations
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Covers the computation of derivatives and the properties of differentiable functions.
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