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Calculus Videos

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Introduction to Antiderivatives and Indefinite Integration (No Trig)

Introduction to Antiderivatives and Indefinite Integration (No Trig)

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Ex 4: Approximate the Area Under a Curve with 8 Right Sided Rectangles

Ex 4: Approximate the Area Under a Curve with 8 Right Sided Rectangles

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Ex 3: Approximate the Area Under a Curve with 8 Left Sided Rectangles

Ex 3: Approximate the Area Under a Curve with 8 Left Sided Rectangles

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Ex 2: Approximate the Area Under a Curve with 4 Right Sided Rectangles

Ex 2: Approximate the Area Under a Curve with 4 Right Sided Rectangles

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Ex 1: Approximate the Area Under a Curve with 4 Left Sided Rectangles

Ex 1: Approximate the Area Under a Curve with 4 Left Sided Rectangles

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Approximating Area Under a Graph Using Rectangles

Approximating Area Under a Graph Using Rectangles

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Area Under a Graph Using Rectangles - Application

Area Under a Graph Using Rectangles - Application

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Ex: Approximate the Area Under a Curve Using Rectangles (Midpoint Using Graph)

Ex: Approximate the Area Under a Curve Using Rectangles (Midpoint Using Graph)

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Ex: Approximate the Area Under a Curve Using Rectangles (Right Using Graph)

Ex: Approximate the Area Under a Curve Using Rectangles (Right Using Graph)

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Ex: Approximate the Area Under a Curve Using Rectangles (Left Using Graph)

Ex: Approximate the Area Under a Curve Using Rectangles (Left Using Graph)

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Ex 3: Reimann Sum Using a Quadratic Function (Right Endpoints and Above/Below  x-axis)

Ex 3: Reimann Sum Using a Quadratic Function (Right Endpoints and Above/Below  x-axis)

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Ex 2: Riemann Sum Using an Exponential Function (Left Endpoints and Above x-axis)

Ex 2: Riemann Sum Using an Exponential Function (Left Endpoints and Above x-axis)

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Ex 1: Riemann Sum Using a Quadratic Function (Right Endpoints and Above x-axis)

Ex 1: Riemann Sum Using a Quadratic Function (Right Endpoints and Above x-axis)

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Ex: Application of Area Under a Function Using Geometric Formulas - Distance

Ex: Application of Area Under a Function Using Geometric Formulas - Distance

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Ex: Accumulation of Area Under a Function Using Geometric Formulas

Ex: Accumulation of Area Under a Function Using Geometric Formulas

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Ex: Evaluate a Definite Integral Using a Geometric Formula (Semicircle)

Ex: Evaluate a Definite Integral Using a Geometric Formula (Semicircle)

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Ex: Definite Integration of an Absolute Value Function Using Geometric Formula

Ex: Definite Integration of an Absolute Value Function Using Geometric Formula

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Ex: Definite Integration Using Geometric Formula (Line Above and Below X-Axis)

Ex: Definite Integration Using Geometric Formula (Line Above and Below X-Axis)

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Ex: Evaluate a Definite Integral Using Area from a Graph

Ex: Evaluate a Definite Integral Using Area from a Graph

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Determining Area Under Graphs Using Geometric Formulas

Determining Area Under Graphs Using Geometric Formulas

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Ex 3: Find the Area Under a Curve Using a Geometric Formula (Trapezoid)

Ex 3: Find the Area Under a Curve Using a Geometric Formula (Trapezoid)

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Ex 2: Find the Area Under a Curve Using a Geometric Formula (Triangle)

Ex 2: Find the Area Under a Curve Using a Geometric Formula (Triangle)

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Ex 1: Find the Area Under a Curve Using a Geometric Formula (Rectangle)

Ex 1: Find the Area Under a Curve Using a Geometric Formula (Rectangle)

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Ex: Approximate Distance Traveled From a Table Using Area

Ex: Approximate Distance Traveled From a Table Using Area

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Area Under a Graph

Area Under a Graph

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Ex: Area of a Trapezoid on the Coordinate Plane

Ex: Area of a Trapezoid on the Coordinate Plane

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Ex: Area of a Parallelogram on the Coordinate Plane

Ex: Area of a Parallelogram on the Coordinate Plane

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Sigma Notation / Summation Notation

Sigma Notation / Summation Notation

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Introduction to Sigma Notation

Introduction to Sigma Notation

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Lagrange Multipliers: Find the Max and Min of a Function of Two Variables

Lagrange Multipliers: Find the Max and Min of a Function of Two Variables

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Minimize a Cost Function of Two Variable Under a Constraint Using Lagrange Multipliers

Minimize a Cost Function of Two Variable Under a Constraint Using Lagrange Multipliers

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Maximize a Function of Two Variable Under a Constraint Using Lagrange Multipliers - f(x,y)=x^2y

Maximize a Function of Two Variable Under a Constraint Using Lagrange Multipliers - f(x,y)=x^2y

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Maximize a Cobb Douglas Production Function Using Lagrange Multipliers

Maximize a Cobb Douglas Production Function Using Lagrange Multipliers

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Absolute Extrema of a Function of Two Variable Over Bounded Region (Circle / Lagrange)

Absolute Extrema of a Function of Two Variable Over Bounded Region (Circle / Lagrange)

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Lagrange Multipliers - Part 2

Lagrange Multipliers - Part 2

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Lagrange Multipliers - Part 1

Lagrange Multipliers - Part 1

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Find the Minimum Distance Between a Cone and a Point

Find the Minimum Distance Between a Cone and a Point

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Ex: Minimize Cost to Make Open Top Box - Function of Two Variables

Ex: Minimize Cost to Make Open Top Box - Function of Two Variables

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Ex: Determine the Quantity to Maximize Revenue - Function of Two Variables

Ex: Determine the Quantity to Maximize Revenue - Function of Two Variables

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Applications of Extrema of Functions of Two Variables III

Applications of Extrema of Functions of Two Variables III

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Applications of Extrema of Functions of Two Variables II

Applications of Extrema of Functions of Two Variables II

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Applications of Extrema of Functions of Two Variables I

Applications of Extrema of Functions of Two Variables I

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Absolute Extrema of a Function of Two Variable Over Bounded Region (Circle)

Absolute Extrema of a Function of Two Variable Over Bounded Region (Circle)

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Absolute Extrema of a Function of Two Variable Over Bounded Region (Rectangle)

Absolute Extrema of a Function of Two Variable Over Bounded Region (Rectangle)

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Absolute Extrema of a Function of Two Variable Over Bounded Region (Basic)

Absolute Extrema of a Function of Two Variable Over Bounded Region (Basic)

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Absolute Extrema of Functions of Two Variables

Absolute Extrema of Functions of Two Variables

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Ex: Determine Relative Extrema for a Function of Two Variables

Ex: Determine Relative Extrema for a Function of Two Variables

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Ex 2: Classify Critical Points as Extrema or Saddle Points - Function of Two Variables

Ex 2: Classify Critical Points as Extrema or Saddle Points - Function of Two Variables

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Ex 1: Classify Critical Points as Extrema or Saddle Points - Function of Two Variables

Ex 1: Classify Critical Points as Extrema or Saddle Points - Function of Two Variables

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Determining the Relative Extrema of a Function of Two Variables

Determining the Relative Extrema of a Function of Two Variables

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Determine the Critical Points of a Function of Two Variables

Determine the Critical Points of a Function of Two Variables

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Determine the Critical Points of a Function of Two Variables (Basic)

Determine the Critical Points of a Function of Two Variables (Basic)

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Find a Linear Approximation to a Function of Two Variables and Estimate a Function Value

Find a Linear Approximation to a Function of Two Variables and Estimate a Function Value

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Ex 3: Find the Equation of a Tangent Plane to a Surface (Trigonometric)

Ex 3: Find the Equation of a Tangent Plane to a Surface (Trigonometric)

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Ex 2: Find the Equation of a Tangent Plane to a Surface (Exponential)

Ex 2: Find the Equation of a Tangent Plane to a Surface (Exponential)

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Ex 1: Find the Equation of a Tangent Plane to a Surface

Ex 1: Find the Equation of a Tangent Plane to a Surface

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Determining the Equation of a Tangent Plane

Determining the Equation of a Tangent Plane

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Verifying the Equation of a Tangent Plane to a Surface

Verifying the Equation of a Tangent Plane to a Surface

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Determining a Unit Normal Vector to a Surface

Determining a Unit Normal Vector to a Surface

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Ex 3: Find a Value of a Directional Derivative - f(x,y)=ln(x^2+y^2)

Ex 3: Find a Value of a Directional Derivative - f(x,y)=ln(x^2+y^2)

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Ex 2: Find a Value of a Directional Derivative - f(x,y)=x^n*y^m

Ex 2: Find a Value of a Directional Derivative - f(x,y)=x^n*y^m

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Ex 1: Find a Value of a Directional Derivative - f(x,y)=xy

Ex 1: Find a Value of a Directional Derivative - f(x,y)=xy

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Ex: Use the Gradient to Find the Maximum Rate of Increase of f(x,y)=(4y^5)/x from a Point

Ex: Use the Gradient to Find the Maximum Rate of Increase of f(x,y)=(4y^5)/x from a Point

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Find the Gradient Vector Field of f(x,y)=ln(2x+5y)

Find the Gradient Vector Field of f(x,y)=ln(2x+5y)

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Find the Gradient Vector Field of f(x,y)=x^3y^5

Find the Gradient Vector Field of f(x,y)=x^3y^5

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Ex: Find the Gradient of the Function f(x,y)=5xsin(xy)

Ex: Find the Gradient of the Function f(x,y)=5xsin(xy)

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Ex: Find the Gradient of the Function f(x,y)=e^(2x)sin(3y)

Ex: Find the Gradient of the Function f(x,y)=e^(2x)sin(3y)

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Ex: Find the Gradient of the Function f(x,y)=xy

Ex: Find the Gradient of the Function f(x,y)=xy

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Show the Gradient to a Surface Using 3D Calc Plotter

Show the Gradient to a Surface Using 3D Calc Plotter

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The Gradient

The Gradient

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Show Tangent Lines to a Surface Using 3D Calc Plotter - Directional Derivative

Show Tangent Lines to a Surface Using 3D Calc Plotter - Directional Derivative

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Directional Derivatives

Directional Derivatives

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Partial Implicit Differentiation

Partial Implicit Differentiation

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Implicit Differentiation of Functions in One Variable using Partial Derivatives

Implicit Differentiation of Functions in One Variable using Partial Derivatives

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Application of Chain Rule of a Function of Two Variables - Change of Volume

Application of Chain Rule of a Function of Two Variables - Change of Volume

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Ex: Chain Rule - Function of Two Variables with Three Independent Variable

Ex: Chain Rule - Function of Two Variables with Three Independent Variable

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Ex: Chain Rule - Function of Two Variables with Two Independent Variable

Ex: Chain Rule - Function of Two Variables with Two Independent Variable

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Ex: Chain Rule - Function of Two Variables with One Independent Variable

Ex: Chain Rule - Function of Two Variables with One Independent Variable

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The Chain Rule for Functions of Two Variables With Two Independent Variable

The Chain Rule for Functions of Two Variables With Two Independent Variable

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The Chain Rule for Functions of Two Variables With One Independent Variable

The Chain Rule for Functions of Two Variables With One Independent Variable

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Linear Approximation for a Function Value (Function of Two Variables)

Linear Approximation for a Function Value (Function of Two Variables)

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Applications of Differentials of Functions of Several Variables

Applications of Differentials of Functions of Several Variables

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Differentials of Functions of Two Variables

Differentials of Functions of Two Variables

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Ex: Determine Second Order Partial Derivatives

Ex: Determine Second Order Partial Derivatives

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Ex: Find First and Second Order Partial Derivatives

Ex: Find First and Second Order Partial Derivatives

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Second Order Partial Derivatives

Second Order Partial Derivatives

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Ex: Application of First Order Partial Derivative (Change in Production)

Ex: Application of First Order Partial Derivative (Change in Production)

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Ex: Find the Partial Derivative of a Function of Three Variables (Square Root)

Ex: Find the Partial Derivative of a Function of Three Variables (Square Root)

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Ex: Find the Partial Derivatives of the Cobb Douglas Production Function

Ex: Find the Partial Derivatives of the Cobb Douglas Production Function

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Ex: Find Partial Derivative Values for a Square Root Function of Two Variables

Ex: Find Partial Derivative Values for a Square Root Function of Two Variables

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Ex: Find Partial Derivative Values for a Polynomial Function of Two Variables

Ex: Find Partial Derivative Values for a Polynomial Function of Two Variables

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Ex: Determine a Partial Derivative Function of an Polynomial Function of Two Variables

Ex: Determine a Partial Derivative Function of an Polynomial Function of Two Variables

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Ex: Determine a Partial Derivative Function of an Exponential Function of Two Variables

Ex: Determine a Partial Derivative Function of an Exponential Function of Two Variables

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Ex: Estimate the Value of a Partial Derivative Using a Contour Map

Ex: Estimate the Value of a Partial Derivative Using a Contour Map

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First Order Partial Derivatives

First Order Partial Derivatives

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Ex: Limit of a Function of Two Variables (Not Origin - DNE)

Ex: Limit of a Function of Two Variables (Not Origin - DNE)

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Ex: Limit of a Function of Two Variables (Not Origin - Exist - Direct Substitution)

Ex: Limit of a Function of Two Variables (Not Origin - Exist - Direct Substitution)

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Ex: Limit of a Function of Two Variables (Origin - Exist)

Ex: Limit of a Function of Two Variables (Origin - Exist)

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Ex: Limit of a Function of Two Variables (Origin - DNE)

Ex: Limit of a Function of Two Variables (Origin - DNE)

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Limits of Functions of Two Variables

Limits of Functions of Two Variables

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