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Lecture
Absolute Value
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Related lectures (45)
Absolute Values: Equations and Inequalities
Explores absolute values in equations and inequalities, focusing on solving |f(x)| = g(x).
Hyperbolic Functions: Tangent and Cotangent
Covers the definitions and examples of hyperbolic tangent and cotangent functions.
Nonlinear Systems: Seeking Solutions
Explores the search for solutions in nonlinear systems through various methods and techniques.
Polynomial Roots: Finding Solutions and Division
Explains how to find solutions for polynomial equations and perform polynomial division.
Trigonometric Formulas
MOOC: Trigonometric, Logarithmic and Exponential Functions
Covers examples of trigonometric, logarithmic, and exponential functions, focusing on solving equations and applying trigonometric identities.
Implicit Differentiation
Explores implicit differentiation and the Implicit Function Theorem for finding unique local functions.
Complex Numbers: Examples
Covers solving complex number equations with discriminants and exploring roots.
Mathematical Exercises: Functions and Equations
Covers mathematical exercises on functions, equations, and trigonometric functions.
Limits: Understanding the Concept
Covers the concept of limits and how to determine their existence.
Resolution Sequence: Defining a Procedure
Explains the systematic procedure for solving flow sheets and stream calculations.
Mathematical Functions and Limits
Covers mathematical functions, limits, and their applications.
Integration by Parts: Taylor Series Development
Explains integration by parts and Taylor series development for finding explicit formulas and understanding term orders.
General Solution Construction: Superposition Principle
Covers the construction of general solutions for differential equations using the superposition principle and emphasizes the uniqueness of solutions.
Integrals of Paths
Covers the concept of integrals of paths with examples and applications.
Continuous Functions: Theory and Applications
Explores continuous functions, Cauchy criterion, and function extension by continuity.
Viète Relations: Polynomial Roots and Coefficients
Explores Viète's identities, relating polynomial roots and coefficients to solve equations.
Solving Cauchy Problems: Differential Equations and Solutions
Demonstrates the process of solving a Cauchy problem for a differential equation with specific initial conditions.
Linear Algebra: Identical Applications
Explores identical applications in linear algebra, discussing their representation and implications through examples and equation solving.
Implicit Functions Theorem
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Explores the Implicit Functions Theorem, demonstrating how to find solutions to equations like x²+y²=1 through implicit differentiation and function properties.
Mathematics: Basics and Applications
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Covers the basics of mathematics and its applications in architecture.
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