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Calculus Videos

Stop wasting time on Youtube. Browse our curated collection of amazing Calculus videos. We did all the work for you!
What does the second derivative actually do in math and physics?

What does the second derivative actually do in math and physics?

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Complex number and its squared | By Magic PI - math animations

Complex number and its squared | By Magic PI - math animations

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An Integration Conundrum - Numberphile

An Integration Conundrum - Numberphile

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Multivariable Calculus - Part 1 - Introduction

Multivariable Calculus - Part 1 - Introduction

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How Imaginary Numbers Were Invented

How Imaginary Numbers Were Invented

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Three paradoxes explained with Calculus.

Three paradoxes explained with Calculus.

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PI emerging from collisions

PI emerging from collisions

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Feynman's lost lecture -3b1b

Feynman's lost lecture -3b1b

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A different perspective to derivatives rather than slopes-3b1b

A different perspective to derivatives rather than slopes-3b1b

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The brachistochrone problem

The brachistochrone problem

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Fourier series visualized by drawing circles

Fourier series visualized by drawing circles

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Evaluate a Derivative of an Implicit Equation on the TI-89 - YouTube

Evaluate a Derivative of an Implicit Equation on the TI-89 - YouTube

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Determine Antiderivatives (Indefinite Integrals) on the TI-89 - YouTube

Determine Antiderivatives (Indefinite Integrals) on the TI-89 - YouTube

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Evaluate Definite Integrals on the TI-89 - YouTube

Evaluate Definite Integrals on the TI-89 - YouTube

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Graph and Evaluate a Definite Integral on the TI-89 - YouTube

Graph and Evaluate a Definite Integral on the TI-89 - YouTube

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Determine Arc Length on the TI-89 - YouTube

Determine Arc Length on the TI-89 - YouTube

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Solve First Order Differential Equations on the TI-89 - YouTube

Solve First Order Differential Equations on the TI-89 - YouTube

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Solve First Order Initial Value Problems on the TI-89 - YouTube

Solve First Order Initial Value Problems on the TI-89 - YouTube

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Perform Implicit Differentiation on the TI-89 - YouTube

Perform Implicit Differentiation on the TI-89 - YouTube

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Graph an Implicit Equation on the TI-89 - YouTube

Graph an Implicit Equation on the TI-89 - YouTube

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Determine the Point of Inflection of a Function on the TI-89 - YouTube

Determine the Point of Inflection of a Function on the TI-89 - YouTube

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Determine Higher Order Derivatives on the TI-89 - YouTube

Determine Higher Order Derivatives on the TI-89 - YouTube

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Determine Equations of Tangent Lines on the TI-89 - YouTube

Determine Equations of Tangent Lines on the TI-89 - YouTube

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Determine Derivative Function Values on the TI-89 - YouTube

Determine Derivative Function Values on the TI-89 - YouTube

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Perform Partial Fraction Decomposition on the TI-89 - YouTube

Perform Partial Fraction Decomposition on the TI-89 - YouTube

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Determine Derivatives on the TI-89 - YouTube

Determine Derivatives on the TI-89 - YouTube

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Determining One-Sided Limits on the TI-89 - YouTube

Determining One-Sided Limits on the TI-89 - YouTube

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Determine Limits at Infinity on the TI-89 - YouTube

Determine Limits at Infinity on the TI-89 - YouTube

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Determining Limits on the TI-89 - YouTube

Determining Limits on the TI-89 - YouTube

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Calculus, what is it good for? - YouTube

Calculus, what is it good for? - YouTube

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Partial Proof of L'Hopital's Rule (Only Form 0/0)

Partial Proof of L'Hopital's Rule (Only Form 0/0)

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L'Hopital's Rule - Justification Using Tangent Lines (Form 0/0)

L'Hopital's Rule - Justification Using Tangent Lines (Form 0/0)

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Proof of the Mean Value Theorem

Proof of the Mean Value Theorem

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The Mean Value Theorem

The Mean Value Theorem

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Proof of Rolle's Theorem

Proof of Rolle's Theorem

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Proof - The Derivative of f(x)=arccsc(x): d/dx[arccsc(x)]

Proof - The Derivative of f(x)=arccsc(x): d/dx[arccsc(x)]

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Proof - The Derivative of f(x)=arccot(x): d/dx[arccot(x)]

Proof - The Derivative of f(x)=arccot(x): d/dx[arccot(x)]

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Proof - The Derivative of f(x)=arctan(x): d/dx[arctan(x)]

Proof - The Derivative of f(x)=arctan(x): d/dx[arctan(x)]

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Proof - The Derivative of f(x)=arccos(x): d/dx[arccos(x)]

Proof - The Derivative of f(x)=arccos(x): d/dx[arccos(x)]

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Proof - The Derivative of f(x)=arcsin(x): d/dx[arcsin(x)]

Proof - The Derivative of f(x)=arcsin(x): d/dx[arcsin(x)]

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Proof - The Derivative of Cosecant d/dx[csc(x)]

Proof - The Derivative of Cosecant d/dx[csc(x)]

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Proof - The Derivative of Secant: d/dx[sec(x)]

Proof - The Derivative of Secant: d/dx[sec(x)]

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Proof - The Derivative of Cotangent: d/dx[cot(x)]

Proof - The Derivative of Cotangent: d/dx[cot(x)]

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Proof - The Derivative of Tangent: d/dx[tan(x)]

Proof - The Derivative of Tangent: d/dx[tan(x)]

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Proof - The Derivative of f(x)=a^x: d/dx[a^x]=(ln a)a^x (Using Logs)

Proof - The Derivative of f(x)=a^x: d/dx[a^x]=(ln a)a^x (Using Logs)

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Proof - The Derivative of f(x)=a^x: d/dx[a^x]=(ln a)a^x (Definition)

Proof - The Derivative of f(x)=a^x: d/dx[a^x]=(ln a)a^x (Definition)

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Proof - The Derivative of f(x)=log_a(x): d/dx[log_a(x)]=1/((ln a)x)

Proof - The Derivative of f(x)=log_a(x): d/dx[log_a(x)]=1/((ln a)x)

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Proof - The Derivative of f(x)=ln(x): d/dx[ln(x)]=1/x (Implicit Diff)

Proof - The Derivative of f(x)=ln(x): d/dx[ln(x)]=1/x (Implicit Diff)

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Proof - The Derivative of f(x) = e^x: d/dx[e^x]=e^x (Implicit Differentiation)

Proof - The Derivative of f(x) = e^x: d/dx[e^x]=e^x (Implicit Differentiation)

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Proof - The Derivative of f(x) = e^x: d/dx[e^x]=e^x (Limit Definition)

Proof - The Derivative of f(x) = e^x: d/dx[e^x]=e^x (Limit Definition)

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Proof - The Chain Rule of Differentiation

Proof - The Chain Rule of Differentiation

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Proof - The Quotient Rule of Differentiation

Proof - The Quotient Rule of Differentiation

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Proof - The Product Rule of Differentiation

Proof - The Product Rule of Differentiation

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Proof - The Power Rule of Differentiation

Proof - The Power Rule of Differentiation

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Proof - The Derivative of Cosine: d/dx[cos(x)]

Proof - The Derivative of Cosine: d/dx[cos(x)]

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Proof - The Derivative of Sine: d/dx[sin(x)]

Proof - The Derivative of Sine: d/dx[sin(x)]

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Proof - the Derivative of Sum and Difference of Functions: d/dx[f(x)+g(x)]

Proof - the Derivative of Sum and Difference of Functions: d/dx[f(x)+g(x)]

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Proof - the Derivative of a Constant Times a Function: d/dx[cf(x)]

Proof - the Derivative of a Constant Times a Function: d/dx[cf(x)]

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Prove the Derivative of a Constant: d/dx[c]

Prove the Derivative of a Constant: d/dx[c]

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Prove the Limit as x Approaches 0 of (e^x-1)/x

Prove the Limit as x Approaches 0 of (e^x-1)/x

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Prove the Limit as x Approaches 0 of (1-cos(x))/x

Prove the Limit as x Approaches 0 of (1-cos(x))/x

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Prove the Limit as x Approaches 0 of sin(x)/x

Prove the Limit as x Approaches 0 of sin(x)/x

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The Squeeze Theorem

The Squeeze Theorem

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Ex 2: Use L'Hopital's Rule to Determine a Limit Approaching Zero with Trig Function

Ex 2: Use L'Hopital's Rule to Determine a Limit Approaching Zero with Trig Function

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Ex 1: Use L'Hopital's Rule to Determine a Limit Approaching Zero with Trig Function

Ex 1: Use L'Hopital's Rule to Determine a Limit Approaching Zero with Trig Function

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Ex: Use L'Hopital's Rule to Determine a Limit Approaching Zero

Ex: Use L'Hopital's Rule to Determine a Limit Approaching Zero

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Ex: Use L'Hopital's Rule to Determine a Limit Approaching Infinity

Ex: Use L'Hopital's Rule to Determine a Limit Approaching Infinity

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Ex 3: L'Hopitals Rule Involving Exponential Functions

Ex 3: L'Hopitals Rule Involving Exponential Functions

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Ex 2: L'Hopitals Rule Involving Trig Functions

Ex 2: L'Hopitals Rule Involving Trig Functions

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Ex 1: L'Hopitals Rule Involving Trig Functions

Ex 1: L'Hopitals Rule Involving Trig Functions

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Partial Proof of L'Hopital's Rule (Only Form 0/0)

Partial Proof of L'Hopital's Rule (Only Form 0/0)

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L'Hopital's Rule - Justification Using Tangent Lines (Form 0/0)

L'Hopital's Rule - Justification Using Tangent Lines (Form 0/0)

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Determine if L'Hopital's Rule Can Be Applied to a Limit (Ex 3)

Determine if L'Hopital's Rule Can Be Applied to a Limit (Ex 3)

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Determine if L'Hopital's Rule Can Be Applied to a Limit (Ex 2)

Determine if L'Hopital's Rule Can Be Applied to a Limit (Ex 2)

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Determine if L'Hopital's Rule Can Be Applied to a Limit (Ex 1)

Determine if L'Hopital's Rule Can Be Applied to a Limit (Ex 1)

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L’Hopital’s Rule: Part 2

L’Hopital’s Rule: Part 2

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L’Hopital’s Rule: Part 1

L’Hopital’s Rule: Part 1

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Ex: Newton’s Method to Approximate Zeros – 2 Iterations

Ex: Newton’s Method to Approximate Zeros – 2 Iterations

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Newton’s Method

Newton’s Method

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Ex: Related Rates - Find the Rate of Change of Revenue (Quotient Rule)

Ex: Related Rates - Find the Rate of Change of Revenue (Quotient Rule)

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Ex: Related Rates - Find the Rate of Change of Revenue

Ex: Related Rates - Find the Rate of Change of Revenue

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Ex: Related Rates Problem -- Rate of Change of Distance Between Ships

Ex: Related Rates Problem -- Rate of Change of Distance Between Ships

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Ex 2: Related Rates Problem -- Rate of Change of a Shadow from a Light Pole

Ex 2: Related Rates Problem -- Rate of Change of a Shadow from a Light Pole

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Ex: Related Rates Problem – Rate of Change of a Shadow from a Light Pole

Ex: Related Rates Problem – Rate of Change of a Shadow from a Light Pole

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Ex: Related Rates - Air Volume and Pressure

Ex: Related Rates - Air Volume and Pressure

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Ex: Related Rates - Volume of a Melting Snowball

Ex: Related Rates - Volume of a Melting Snowball

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Ex: Related Rates - Rotating Light Projecting on a Wall

Ex: Related Rates - Rotating Light Projecting on a Wall

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Ex: Related Rates - Right Circular Cone

Ex: Related Rates - Right Circular Cone

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Ex: Related Rates - Area of Triangle

Ex: Related Rates - Area of Triangle

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Ex 4: Related Rates: Ladder Problem

Ex 4: Related Rates: Ladder Problem

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Ex 3: Related Rates: Determine the Rate of Change of Volume with Respect to Time

Ex 3: Related Rates: Determine the Rate of Change of Volume with Respect to Time

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Ex 2: Related Rates: Determine the Rate of Change of the Area of a Circle With Respect to Time

Ex 2: Related Rates: Determine the Rate of Change of the Area of a Circle With Respect to Time

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Ex 1: Related Rates: Determine the Rate of Change of Profit with Respect to Time

Ex 1: Related Rates: Determine the Rate of Change of Profit with Respect to Time

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Related Rates

Related Rates

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Ex: Find dy/dx Using Implicit Differentation and the Product Rule - ax-bxy-cy^n=d

Ex: Find dy/dx Using Implicit Differentation and the Product Rule - ax-bxy-cy^n=d

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Ex: Find dy/dx Using Implicit Differentation and the Product Rule - e^(2xy)=y^n

Ex: Find dy/dx Using Implicit Differentation and the Product Rule - e^(2xy)=y^n

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Ex: Perform Implicit Differentiation and Find the Equation of a Tangent Line

Ex: Perform Implicit Differentiation and Find the Equation of a Tangent Line

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Ex: Implicit Differentiation to Determine a Second Derivative

Ex: Implicit Differentiation to Determine a Second Derivative

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Ex: Implicit Differentiation Involving a Trig Function

Ex: Implicit Differentiation Involving a Trig Function

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Ex: Implicit Differentiation - Equation of Tangent Line

Ex: Implicit Differentiation - Equation of Tangent Line

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