Taylor and Lagrange Formulas

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Related lectures (31)

Derivatives and Convexity Log in to Mediaspace to watch this video

Explores derivatives, local extrema, and convexity in functions, including Taylor's formula and function compositions.

Partial Derivatives and Functions Log in to Mediaspace to watch this video

Covers partial derivatives for functions of one and two variables, emphasizing their importance and calculation.

Partial Derivatives and Gradient Log in to Mediaspace to watch this video

Covers partial derivatives, gradient, and second partial derivatives with their applications.

Derivatives and Tangent Planes Log in to Mediaspace to watch this video

Covers derivatives, differentiability, and tangent planes for functions of one and two variables.

Taylor Development: Higher Derivatives Log in to Mediaspace to watch this video

Covers the calculation of Taylor polynomials, higher derivatives, and Taylor series using examples.

Partial Derivatives: Definitions and Applications Log in to Mediaspace to watch this video

Explores the definitions and applications of partial derivatives in functions of several variables, emphasizing the importance of specifying the choice of variables.

Introduction to Derivatives Log in to Mediaspace to watch this video

Introduces derivatives, forward contracts, options, and their financial uses.

Advanced Analysis II: Differentiability and Continuity Log in to Mediaspace to watch this video

Explores differentiability and continuity in advanced analysis with examples and counterexamples.

Differentiability and Tangent Planes in Multivariable Functions Log in to Mediaspace to watch this video

Explains differentiability in multivariable functions and the geometric interpretation of tangent planes.

Existence and Uniqueness of Local Solutions Log in to Mediaspace to watch this video

Explores the proof of existence and uniqueness of local solutions for a Cauchy problem with separable variables.

Derivatives and Convergence Log in to Mediaspace to watch this video

Covers derivatives, convergence, and geometric interpretations, including absolute convergence and D'Alembert's and Cauchy's methods.

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