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The Antiderivative of an Exponential Function and an Exponent of -1.
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This video explains how to find an antiderivative of a function with base e and an exponent of -1.
Ex: Indefinite Integration with a Negative Exponent
The Antiderivative of an Exponential Function and an Exponent of -1.
Ex: Basic Indefinite Integration (Polynomial, Exponential, Quotient)
Ex: Indefinite Integral Using Substitution with Exponential and Sine
Basic Antiderivatives of Trigonometric Functions
Determine Indefinite Integrals Using U-substitution: Rational with Denominators Raised to Powers
Ex: Improper Integral Involving Function with Rational Exponent to Find Area Under Curve
Definite Integration Using Substitution - Int(e^(1/x^n)/x^(n+1))
Examples Part 1: Integrate using the Six Basic Trig Integral Formulas
Ex: Integral Using Substitution with an Odd Power of Sine
Examples Part 2: Integrate using the Six Basic Trig Integral Formulas
Ex: Definite Integral Involving a Basic Rational Function
Derivative of an Function with an Exponential Term (Base e) and Slope of Tangent (no chain rule)
Integration Using Substitution - Part 2 of 2
Ex: Definite Integral Involving a Basic Linear Function
Definite Integration Using Integration by Parts: axe^(bx) (with chain rule)
Evaluate a Double Integral Over a General Region with Substitution - f(x,y)=e^(x/y)
Integration by Parts - Additional Examples
Definite Integration Using Integration by Parts Twice: (x^2-8)^2*e^(-x) (with chain rule)
Integration by Parts (After Integration by Parts Basics)
Definite Integration Using Integration by Parts Twice: (ln x)^2/x^3 (with chain rule)
Ex 2: Area Under a Linear Function Using Definite Integration
Ex: Definite Integral of Marginal Cost to find Total Cost
Evaluate a Definite Integral: Square Root Function
Evaluate a Definite Integral: Quadratic Function
Future and Present Value - Part 2 of 2
Determinar integrales indefinidas mediante la sustitución en U: Base e/Trig con Sqrt
Integración definitiva mediante la integración por partes: axe^ (bx) (con regla de cadena)
(6.1.2) The Existence and Uniqueness of a Laplace Transform
Concavity - Additional Examples
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