Homework Help for Single Variable Calculus

Video Lectures

Displaying all 87 video lectures.
Lecture 1
Recitation Introduction
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Recitation Introduction
Lecture 2
Definition of Derivative
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Definition of Derivative
Lecture 3
Graphing a Derivative Function
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Graphing a Derivative Function
Lecture 4
Smoothing a Piece-wise Function
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Smoothing a Piece-wise Function
Lecture 5
Constant Multiple Rule
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Constant Multiple Rule
Lecture 6
Tangent Line to a Polynomial
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Tangent Line to a Polynomial
Lecture 7
Derivatives of Sine and Cosine
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Derivatives of Sine and Cosine
Lecture 8
Product Rule
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Product Rule
Lecture 9
Quotient Rule
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Quotient Rule
Lecture 10
Chain Rule
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Chain Rule
Lecture 11
Implicit Differentiation
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Implicit Differentiation
Lecture 12
Graphing the Arctan Function
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Graphing the Arctan Function
Lecture 13
Arccos
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Arccos
Lecture 14
Log and Exponent Derivatives
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Log and Exponent Derivatives
Lecture 15
Rules of Logs
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Rules of Logs
Lecture 16
Hyperbolic Trig Functions
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Hyperbolic Trig Functions
Lecture 17
Implicit Differentiation and Linear Approximation
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Implicit Differentiation and Linear Approximation
Lecture 18
Quadratic Approximation
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Quadratic Approximation
Lecture 19
Quadratic Approximation of a Product
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Quadratic Approximation of a Product
Lecture 20
Sketching a Curve
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Sketching a Curve
Lecture 21
Closest Point to the Origin
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Closest Point to the Origin
Lecture 22
Minimum Triangle Area
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Minimum Triangle Area
Lecture 23
Maximum Surface Area
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Maximum Surface Area
Lecture 24
Related Rates (Part I)
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Related Rates (Part I)
Lecture 25
Related Rates (Part II)
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Related Rates (Part II)
Lecture 26
Using Newton's Method
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Using Newton's Method
Lecture 27
Mean Value Theorem (Part I)
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Mean Value Theorem (Part I)
Lecture 28
Mean Value Theorem (Part II)
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Mean Value Theorem (Part II)
Lecture 29
Antidiff. With Discontinuity
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Antidiff. With Discontinuity
Lecture 30
Computing Differentials
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Computing Differentials
Lecture 31
Linear Approximation With Differentials
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Linear Approximation With Differentials
Lecture 32
Computing Antiderivatives
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Computing Antiderivatives
Lecture 33
Anti-differentiation by Substitution
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Anti-differentiation by Substitution
Lecture 34
Differential Equation
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Differential Equation
Lecture 35
Differential Equation With Graph
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Differential Equation With Graph
Lecture 36
Summation Notation Practice
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Summation Notation Practice
Lecture 37
Riemann Sum
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Riemann Sum
Lecture 38
Computing the Volume of a Paraboloid
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Computing the Volume of a Paraboloid
Lecture 39
Diffusion of a Chemical
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Diffusion of a Chemical
Lecture 40
Definite Integrals of tan(x)
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Definite Integrals of tan(x)
Lecture 41
Definite Integral by Substitution
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Definite Integral by Substitution
Lecture 42
Applying the Second Fundamental Theorem
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Applying the Second Fundamental Theorem
Lecture 43
Second Fundamental Theorem and Chain Rule
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Second Fundamental Theorem and Chain Rule
Lecture 44
Second Fundamental Theorem and Quadratic Approximation
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Second Fundamental Theorem and Quadratic Approximation
Lecture 45
Area Between the Graphs of Sine and Cosine
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Area Between the Graphs of Sine and Cosine
Lecture 46
Area Between y=x^3 and y=3x-2
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Area Between y=x^3 and y=3x-2
Lecture 47
Volume of a Paraboloid via Disks
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Volume of a Paraboloid via Disks
Lecture 48
Volume of Revolution via Shells
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Volume of Revolution via Shells
Lecture 49
Average Velocity
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Average Velocity
Lecture 50
Average x-Coordinate in a Region
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Average x-Coordinate in a Region
Lecture 51
Explanation of Simpson's Rule
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Explanation of Simpson's Rule
Lecture 52
Using the Trapezoid and Simpson's Rules
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Using the Trapezoid and Simpson's Rules
Lecture 53
Trig Integral Practice
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Trig Integral Practice
Lecture 54
Trig Integrals and a Volume of Revolution
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Trig Integrals and a Volume of Revolution
Lecture 55
Integral of tan^4 (theta)
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Integral of tan^4 (theta)
Lecture 56
Hyperbolic Trig Sub
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Hyperbolic Trig Sub
Lecture 57
Integration by Completing the Square
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Integration by Completing the Square
Lecture 58
Partial Fractions Decomposition
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Partial Fractions Decomposition
Lecture 59
Finding u and v' When Integrating by Parts
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Finding u and v' When Integrating by Parts
Lecture 60
Integrating sin^n(x) Using Reduction
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Integrating sin^n(x) Using Reduction
Lecture 61
Arc Length of y=x^(2/3)
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Arc Length of y=x^(2/3)
Lecture 62
Surface Area of a Torus
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Surface Area of a Torus
Lecture 63
Parametric Arclength
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Parametric Arclength
Lecture 64
Polar to Cartesian
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Polar to Cartesian
Lecture 65
Graph of r = 1 + cos(theta/2)
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Graph of r = 1 + cos(theta/2)
Lecture 66
Integration Practice I
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Integration Practice I
Lecture 67
Integration Practice II
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Integration Practice II
Lecture 68
Integration Practice III
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Integration Practice III
Lecture 69
Integration Practice IV
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Integration Practice IV
Lecture 70
L'Hospital Practice
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L'Hospital Practice
Lecture 71
Failure of L'Hospital's Rule
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Failure of L'Hospital's Rule
Lecture 72
Indeterminate Forms
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Indeterminate Forms
Lecture 73
A Solid With Finite Volume and Infinite Cross Section
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A Solid With Finite Volume and Infinite Cross Section
Lecture 74
Improper Integrals
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Improper Integrals
Lecture 75
Integral of x^n e^(-x)
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Integral of x^n e^(-x)
Lecture 76
Limit of a Series
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Limit of a Series
Lecture 77
Comparison Tests
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Comparison Tests
Lecture 78
Ratio Test for Convergence
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Ratio Test for Convergence
Lecture 79
Integral Test
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Integral Test
Lecture 80
Integral Test as Estimation
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Integral Test as Estimation
Lecture 81
Ratio Test: Radius of Convergence
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Ratio Test: Radius of Convergence
Lecture 82
Power Series Practice
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Power Series Practice
Lecture 83
Finding Taylor's Series
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Finding Taylor's Series
Lecture 84
Taylor's Series of a Polynomial
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Taylor's Series of a Polynomial
Lecture 85
Taylor's Series for sec(x)
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Taylor's Series for sec(x)
Lecture 86
Integration of Taylor's Series
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Integration of Taylor's Series
Lecture 87
Series Calculation Using a Riemann Sum
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Series Calculation Using a Riemann Sum