Канал: Jason Rose

Math 109 V12 Using Radian Measure and Radius to Find ArcLength

Math 109 V12 Using Radian Measure and Radius to Find ArcLength

Math 109 5.1 V11 Terminal Ray in Which Quadrant?

Math 109 5.1 V11 Terminal Ray in Which Quadrant?

Math 109 5.1 V10 Least Positive Coterminal Angle

Math 109 5.1 V10 Least Positive Coterminal Angle

Math 109 5.1 V9 Coterminal Angles

Math 109 5.1 V9 Coterminal Angles

Math 109 5.1 V8 Converting Radians to Degrees

Math 109 5.1 V8 Converting Radians to Degrees

Math 109 5.1 V7 Degrees-Minutes to Radians Example

Math 109 5.1 V7 Degrees-Minutes to Radians Example

Math 109 5.1 V6 Degrees to Radians

Math 109 5.1 V6 Degrees to Radians

Math 109 5.1 V5 Radian Measure

Math 109 5.1 V5 Radian Measure

Math 109 5.1 V4 DegreesMinutesSeconds to Decimal Degrees

Math 109 5.1 V4 DegreesMinutesSeconds to Decimal Degrees

Math 109 5.1 V3 Which Quadrant

Math 109 5.1 V3 Which Quadrant

Math 109 5.1 Video 2 Unit Circle Standard Position Quadrants

Math 109 5.1 Video 2 Unit Circle Standard Position Quadrants

Math 109 Section 5.1 V1 Introduction to Angles

Math 109 Section 5.1 V1 Introduction to Angles

12.5 Volume Integrals Changing the Order of Integration

12.5 Volume Integrals Changing the Order of Integration

12.5 Volume Integrals Part 2

12.5 Volume Integrals Part 2

12.5 Volume Integrals

12.5 Volume Integrals

6.2 Part 4 Problems

6.2 Part 4 Problems

6.2 Part 3 Orthonormal

6.2 Part 3 Orthonormal

6.2 Part 2 Projections

6.2 Part 2 Projections

6.2 Part 1 Orthogonal Sets

6.2 Part 1 Orthogonal Sets

9.2 Adding, Subtracting, and Scaling Matrices

9.2 Adding, Subtracting, and Scaling Matrices

Integration by Parts 3

Integration by Parts 3

Integration by Parts 2

Integration by Parts 2

Integration by Parts 1

Integration by Parts 1

12b-Inverse Sine

12b-Inverse Sine

Math 109 8.2-4 More examples of solving systems

Math 109 8.2-4 More examples of solving systems

Math 109 8.2-5 Dependent System and an application

Math 109 8.2-5 Dependent System and an application

Math 109 8.2-3 Solving a dependent system

Math 109 8.2-3 Solving a dependent system

Math 109 8.2-2 Visualizing systems of three linear equations and three unknowns

Math 109 8.2-2 Visualizing systems of three linear equations and three unknowns

Math 109 8.2-1 Finding a Parabola through 3 Given Points

Math 109 8.2-1 Finding a Parabola through 3 Given Points

6.1-1 Volume of a tetrahedron

6.1-1 Volume of a tetrahedron

5.6-5 Area between two trigonometric curves

5.6-5 Area between two trigonometric curves

5.6-4 Area between two curves

5.6-4 Area between two curves

5.6-3 Area between curves

5.6-3 Area between curves

5.6-2 Substitution Example 2

5.6-2 Substitution Example 2

5.6-1 Substitution Example 1

5.6-1 Substitution Example 1

5.4-6 Derivatives of functions defined as integrals

5.4-6 Derivatives of functions defined as integrals

5.4-5 Fundamental Theorem Part 2

5.4-5 Fundamental Theorem Part 2

5.4-4 The Fundamental Theorem Part 1

5.4-4 The Fundamental Theorem Part 1

5.3-3 Properties of Definite Integrals

5.3-3 Properties of Definite Integrals

5.3-2 Average Value of a Function

5.3-2 Average Value of a Function

5.3-1 Definition of the Definite Integral

5.3-1 Definition of the Definite Integral

5.2-6 Find area using n equal-length subintervals

5.2-6 Find area using n equal-length subintervals

5.2-5 Approximating Area using four subintervals

5.2-5 Approximating Area using four subintervals

5.2-4 Sum of squares and sum of cubes examples

5.2-4 Sum of squares and sum of cubes examples

5.2-3 Simplifying Sums and Changing Indices

5.2-3 Simplifying Sums and Changing Indices

5.2-2 Sigma Notation and Rules for Sums

5.2-2 Sigma Notation and Rules for Sums

5.2-1 Motivating Definite Integrals and Reimann Sums

5.2-1 Motivating Definite Integrals and Reimann Sums

7.3a-4 Derivatives of Inverse Sinh and Cosh

7.3a-4 Derivatives of Inverse Sinh and Cosh

7.2-9 Newton's Law of Cooling

7.2-9 Newton's Law of Cooling

7.2-8 Exponential Growth and Population Models

7.2-8 Exponential Growth and Population Models

7.2-7 Carbon 14 Dating

7.2-7 Carbon 14 Dating

7.2-6 Radioactive Decay

7.2-6 Radioactive Decay

7.2-5 Compound Interest

7.2-5 Compound Interest

7.2-4 Separable equations where the rate of change is proportional to the amount

7.2-4 Separable equations where the rate of change is proportional to the amount

7.2-3 Another Separable Equation Example

7.2-3 Another Separable Equation Example

7.2-2 Two Examples of Separable Equations

7.2-2 Two Examples of Separable Equations

7.2-1 Separable Differential Equations

7.2-1 Separable Differential Equations

7.3a-6 Inverse Hyperbolics, Antiderivatives, and Formulas

7.3a-6 Inverse Hyperbolics, Antiderivatives, and Formulas

7.3a-5 Derivatives of Sech and Csch

7.3a-5 Derivatives of Sech and Csch

7.3a-3 Derivatives of Tanh and Coth

7.3a-3 Derivatives of Tanh and Coth

7.3a-2 Derivatives of Hyperbolic Functions

7.3a-2 Derivatives of Hyperbolic Functions

7.3a-1 Introduction to Hyperbolics

7.3a-1 Introduction to Hyperbolics

7.1-2 Two more examples

7.1-2 Two more examples

7.1-1 Antiderivatives Involving Logs and Exponentials

7.1-1 Antiderivatives Involving Logs and Exponentials

4.8-6 Using antiderivatives to solve simple differential equations

4.8-6 Using antiderivatives to solve simple differential equations

4.8-5 Simple Differential Equations

4.8-5 Simple Differential Equations

4.8-4 Some Antiderivative Examples

4.8-4 Some Antiderivative Examples

4.8-3 Antiderivatives related to arc-trig functions

4.8-3 Antiderivatives related to arc-trig functions

4.8-2 Some trigonometric antiderivatives

4.8-2 Some trigonometric antiderivatives

4.8-1 Notation for Antiderivatives and some basic antiderivatives

4.8-1 Notation for Antiderivatives and some basic antiderivatives

5.5-5 Solving a simple initial value problem using a substitution

5.5-5 Solving a simple initial value problem using a substitution

5.5-4 More than one possible substitution

5.5-4 More than one possible substitution

5.5-3 Identities that can help with substitution

5.5-3 Identities that can help with substitution

5.5-2 More Substitution Examples

5.5-2 More Substitution Examples

5.5-1 Integrating by Sight and Simple Substitutions

5.5-1 Integrating by Sight and Simple Substitutions

4.2-5 Examples that use Rolle's Theorem

4.2-5 Examples that use Rolle's Theorem

4.2-4 More examples of antiderivatives

4.2-4 More examples of antiderivatives

4.2-3 Corollaries 1 and 2 and some examples

4.2-3 Corollaries 1 and 2 and some examples

4.2-2 Rolle's Theorem and the Mean Value Theorem

4.2-2 Rolle's Theorem and the Mean Value Theorem

4.2-1 Antiderivatives

4.2-1 Antiderivatives

2.5-7 Intermediate Value Theorem, Rubber Band Example

2.5-7 Intermediate Value Theorem, Rubber Band Example

2.5-6 The Intermediate Value Theorem

2.5-6 The Intermediate Value Theorem

2.5-5 Matching up pieces to make a piecewise function continuous

2.5-5 Matching up pieces to make a piecewise function continuous

2.5-4 Extending a function with a removable discontinuity

2.5-4 Extending a function with a removable discontinuity

2.5-3 Identifying where a function is continuous

2.5-3 Identifying where a function is continuous

2.5-2 Building Continuous Functions from Continuous Functions

2.5-2 Building Continuous Functions from Continuous Functions

2.5-1 Continuity: Definition and Some Examples

2.5-1 Continuity: Definition and Some Examples

4.5-6 L'Hôpital's Rule, Zero to the Zero

4.5-6 L'Hôpital's Rule, Zero to the Zero

4.5-5 L'Hôpital's Rule, Zero times Infinity

4.5-5 L'Hôpital's Rule, Zero times Infinity

4.5-4 L'Hôpital's Rule Infinity to the Zero

4.5-4 L'Hôpital's Rule Infinity to the Zero

4.5-3 L'Hôpital's Rule, Infinity - Infinity, 1 to the Infinity

4.5-3 L'Hôpital's Rule, Infinity - Infinity, 1 to the Infinity

4.5-2 L'Hôpital's Rule

4.5-2 L'Hôpital's Rule

4.5-1 L'Hôpital's Rule

4.5-1 L'Hôpital's Rule

2.6-2 More Limits at Infinity

2.6-2 More Limits at Infinity

2.6-1 Limits at Infinity

2.6-1 Limits at Infinity

2.4-2 One-sided Limits and Infinite Limits

2.4-2 One-sided Limits and Infinite Limits

2.4-1 One-sided Limits and Infinite Limits

2.4-1 One-sided Limits and Infinite Limits

4.7-2 Issues that can arise when using Newton's Method

4.7-2 Issues that can arise when using Newton's Method

4.7-1 Newton's Method and Two Examples

4.7-1 Newton's Method and Two Examples

4.6-7 Rowing versus Walking

4.6-7 Rowing versus Walking

4.6-6 Norman Window

4.6-6 Norman Window

4.6-5 Average Cost and Marginal Cost Examples

4.6-5 Average Cost and Marginal Cost Examples

4.6-4 Distance Between Two Particles

4.6-4 Distance Between Two Particles

4.6-3 Strongest Beam Cut from Cylindrical Log

4.6-3 Strongest Beam Cut from Cylindrical Log

4.6-2 Largest Volume of an Inscribed Cone

4.6-2 Largest Volume of an Inscribed Cone

4.6-1 Overview of Applied Optimization and an Example

4.6-1 Overview of Applied Optimization and an Example

4.3-2 A second example of the First Derivative Test

4.3-2 A second example of the First Derivative Test

4.4-4 Graphing Strategy Example 2

4.4-4 Graphing Strategy Example 2

4.4-3 Graphing Strategy Example 1

4.4-3 Graphing Strategy Example 1

4.4-1 Concavity and Inflection Points

4.4-1 Concavity and Inflection Points

4.4-2 The Second Derivative Test

4.4-2 The Second Derivative Test

4.4 - 5 Sketching the graph of a function from the graphs of its first and second derivatives.

4.4 - 5 Sketching the graph of a function from the graphs of its first and second derivatives.

4.3-1 Montonic Functions and The First Derivative Test

4.3-1 Montonic Functions and The First Derivative Test

4.1-6 Applied Optimization Problem

4.1-6 Applied Optimization Problem

4.1-5 Second example of finding extrema

4.1-5 Second example of finding extrema

4.1-4 Example of finding Extrema

4.1-4 Example of finding Extrema

3.11-1 Differentials and Linearizations.mp4

3.11-1 Differentials and Linearizations.mp4

4.1-3 The Extreme Value Theorem and Critical Points

4.1-3 The Extreme Value Theorem and Critical Points

3.11-3 Linearization Examples.mp4

3.11-3 Linearization Examples.mp4

3.11-2 Differentials, Error, and Relative Error.mp4

3.11-2 Differentials, Error, and Relative Error.mp4

4.1-2 Continuity and Differentiability

4.1-2 Continuity and Differentiability

4.1-1 Existance of Limits and Derivatives

4.1-1 Existance of Limits and Derivatives

4.3-4 Derivatives and Graphs.mp4

4.3-4 Derivatives and Graphs.mp4

4.3-5 Using the derivative to optimize.mp4

4.3-5 Using the derivative to optimize.mp4

3.10-4 More Related Rates Examples

3.10-4 More Related Rates Examples

3.10-3 Related Rates-More Examples

3.10-3 Related Rates-More Examples

3.10-2 Related Rates - More Examples

3.10-2 Related Rates - More Examples

3.10-1-Some Basic Related Rates Examples

3.10-1-Some Basic Related Rates Examples

3.9-2-The Chain Rule and Inverse Trig Functions

3.9-2-The Chain Rule and Inverse Trig Functions

3.9-1-Derivatives of Inverse Trig Functions

3.9-1-Derivatives of Inverse Trig Functions

3.8-3-UsingLogProperties

3.8-3-UsingLogProperties

3.8-4-Logarithmic Differentiation

3.8-4-Logarithmic Differentiation

3.8-2-Properties of Logarithms

3.8-2-Properties of Logarithms

3.8-1-Derivatives of Logarithmic Functions

3.8-1-Derivatives of Logarithmic Functions

3.7-3-Using Implicit Differentiation to Find the Second Derivative

3.7-3-Using Implicit Differentiation to Find the Second Derivative

3.7-2-Another Implicit Differentiation Example

3.7-2-Another Implicit Differentiation Example

3.7-1-Implicit Differentiation

3.7-1-Implicit Differentiation

3.6-4-Generalized Exponential Rule

3.6-4-Generalized Exponential Rule

3.6-3-Chain Rule Examples and the Generalized Power Rule

3.6-3-Chain Rule Examples and the Generalized Power Rule

3.6-2-The Chain Rule

3.6-2-The Chain Rule

3.6-1-Recognizing Compositions

3.6-1-Recognizing Compositions

3.3-4 Solution to quotient rule problem

3.3-4 Solution to quotient rule problem

3.3-3 The Quotient Rule

3.3-3 The Quotient Rule

3.3-2 More basic derivative rules

3.3-2 More basic derivative rules

3.3-1-Derivation of the Power Rule for Derivatives

3.3-1-Derivation of the Power Rule for Derivatives

2.2-2-Solution to the problem at the end of the previous video

2.2-2-Solution to the problem at the end of the previous video

2.2-1-LimitLaws

2.2-1-LimitLaws

5 - Using the derivative to optimize

5 - Using the derivative to optimize

4 - Derivatives and Graphs

4 - Derivatives and Graphs

2 - Differentials, Error, and Relative Error

2 - Differentials, Error, and Relative Error

3 - Linearization Examples

3 - Linearization Examples

1-Differentials and Linearizations

1-Differentials and Linearizations

8-Applying Several Rules Together

8-Applying Several Rules Together

7-Inverse Hyperbolic Functions and their derivatives

7-Inverse Hyperbolic Functions and their derivatives

6-Hyperbolic Functions and Their Derivatives

6-Hyperbolic Functions and Their Derivatives

5-Derivative of the arcsecant and a summary of derivatives of the arc-trig functions

5-Derivative of the arcsecant and a summary of derivatives of the arc-trig functions

4-Implicit Differentiation and Derivatives of Inverse Functions

4-Implicit Differentiation and Derivatives of Inverse Functions

3-Review of Derivatives Chain Rule

3-Review of Derivatives Chain Rule

2-Review of Derivatives and Rules, Quotients, Exponentials, and Derivatives of the Trig Functions

2-Review of Derivatives and Rules, Quotients, Exponentials, and Derivatives of the Trig Functions

1-Review of Derivatives and Rules

1-Review of Derivatives and Rules

14-Inverse Secant, Inverse Cosecant, and a Summary of Inverse Trig Functions

14-Inverse Secant, Inverse Cosecant, and a Summary of Inverse Trig Functions

13-Inverse Tangent and Inverse Cotangent

13-Inverse Tangent and Inverse Cotangent

12a-Review of Inverses

12a-Review of Inverses

11-Cofactor and Power Reducing Identities from the Pythagorean and Angle Sum-Difference Identities

11-Cofactor and Power Reducing Identities from the Pythagorean and Angle Sum-Difference Identities

10-Angle Sum and Difference Identities

10-Angle Sum and Difference Identities

9-Pythagorean and Cofactor Identities

9-Pythagorean and Cofactor Identities

8-Common Values of Tangent, Secant, Cotangent, and Cosecant

8-Common Values of Tangent, Secant, Cotangent, and Cosecant

7-Graphs of Tangent, Secant, Cotangent, and Cosecant

7-Graphs of Tangent, Secant, Cotangent, and Cosecant

6-Definitions of Tangent, Secant, Cotangent, and Cosecant

6-Definitions of Tangent, Secant, Cotangent, and Cosecant

5-Graphs of Sine and Cosine with a little more Precision

5-Graphs of Sine and Cosine with a little more Precision

4 - Quick Trick to Remember Sine and Cosine of Common Angles

4 - Quick Trick to Remember Sine and Cosine of Common Angles

3-Sine and Cosine, some special cases

3-Sine and Cosine, some special cases

2-Basics of Sine and Cosine

2-Basics of Sine and Cosine

1-Angles and Angle Measure

1-Angles and Angle Measure

SI-9- Stokes Example 3 - Curl must be defined throughout the surface

SI-9- Stokes Example 3 - Curl must be defined throughout the surface

SI-9 Stokes' Theorem Example finding flux of the curl from circulation

SI-9 Stokes' Theorem Example finding flux of the curl from circulation

SI-9 Example of Stokes' Theorem, circulation from the flux of the curl

SI-9 Example of Stokes' Theorem, circulation from the flux of the curl

SI-8-Overview of Stokes' Theorem

SI-8-Overview of Stokes' Theorem

SI-7- A Flux Integral for a Parametric Surface

SI-7- A Flux Integral for a Parametric Surface

SI-7- A Flux Integral with the surface given as the graph of a function

SI-7- A Flux Integral with the surface given as the graph of a function

SI-7- A Flux Integral with the surface given as a LevelSet

SI-7- A Flux Integral with the surface given as a LevelSet

SI-6-Summary of the Three cases

SI-6-Summary of the Three cases

SI-5 Flux when the Surface is the Graph of a Function

SI-5 Flux when the Surface is the Graph of a Function

SI-3 - Flux through a Parametric Surface

SI-3 - Flux through a Parametric Surface

SI-4 Surface Integral, Surface as Level Set, Overview

SI-4 Surface Integral, Surface as Level Set, Overview

SI-2 Surface Integrals for Parametric Surfaces

SI-2 Surface Integrals for Parametric Surfaces

SI-1-SurfaceIntegralsOverview

SI-1-SurfaceIntegralsOverview

Green's Theorem - Flux Form

Green's Theorem - Flux Form

Green's Theorem, Circulation Form

Green's Theorem, Circulation Form

Transformations, one linear, one nonlinear

Transformations, one linear, one nonlinear

Transformations - Straightening Out a Parallelogram

Transformations - Straightening Out a Parallelogram

Converting to Polar - An Example that reduces to the area of a Fan Shaped Region

Converting to Polar - An Example that reduces to the area of a Fan Shaped Region

Converting to Polar - Two Examples

Converting to Polar - Two Examples

Mass, Moments, Center of Mass, and Radius of Gyration Example

Mass, Moments, Center of Mass, and Radius of Gyration Example

Mass, Moments, Center of Mass, Centroids, and Moment of Inertia for Planar Regions

Mass, Moments, Center of Mass, Centroids, and Moment of Inertia for Planar Regions

DI3: Volume of a Solid

DI3: Volume of a Solid

RI1: Reversing the order of integration

RI1: Reversing the order of integration

DI2: Integral over a more general region

DI2: Integral over a more general region

DI1: Integral over a rectangle

DI1: Integral over a rectangle

TR3: Transformations of the Plane - Jacobian Examples

TR3: Transformations of the Plane - Jacobian Examples