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• Win7dl.com Downloads » Other » Khan Academy - Calculus

Khan Academy - Calculus
H264 | English | 1280x720 | MP4+FLV | 13.18 fps 384 kbps | AAC 44100 Hz | 2.86 GB
Genre: eLearning
All videos from the Khan Academy website (khanacademy.com) on Calculus.
Updated till Nov. 2011.
001 Introduction to Limits (HD)
002 Introduction to Limits
003 Limit Examples (part 1)
004 Limit Examples (part 2)
005 Limit Examples (part3)
006 Limit Examples w_ brain malfunction on first prob (part 4)
007 Squeeze Theorem
008 Proof_ lim (sin x)_x
009 More Limits
010 Epsilon Delta Limit Definition 1
011 Epsilon Delta Limit Definition 2
012 Calculus_ Derivatives 1 (new HD version)
013 Calculus_ Derivatives 2 (new HD version)
014 Calculus_ Derivatives 2.5 (new HD version)
015 Derivative Intuition Module
016 Calculus_ Derivatives 1
017 Calculus_ Derivatives 2
018 Calculus_ Derivatives 3
019 The Chain Rule
020 Chain Rule Examples
021 Even More Chain Rule
022 Product Rule
023 Quotient Rule
024 Derivatives (part 9)
025 Proof_ d_dx(x_n)
026 Proof_ d_dx(sqrt(x))
027 Proof_ d_dx(ln x) _ 1_x
028 Proof_ d_dx(e_x) _ e_x
029 Proofs of Derivatives of Ln(x) and e_x
030 Extreme Derivative Word Problem (advanced)
031 Implicit Differentiation
032 Implicit Differentiation (part 2)
033 More implicit differentiation
034 More chain rule and implicit differentiation intuition
035 Trig Implicit Differentiation Example
036 Calculus_ Derivative of x_(x_x)
037 Introduction to L'Hopital's Rule
038 L'Hopital's Rule Example 1
039 L'Hopital's Rule Example 2
040 L'Hopital's Rule Example 3
041 Maxima Minima Slope Intuition
042 Inflection Points and Concavity Intuition
043 Monotonicity Theorem
044 Calculus_ Maximum and minimum values on an interval
045 Calculus_ Graphing Using Derivatives
046 Calculus Graphing with Derivatives Example
047 Graphing with Calculus
048 Optimization with Calculus 1
049 Optimization with Calculus 2
050 Optimization with Calculus 3
051 Optimization Example 4
052 Introduction to rate-of-change problems
053 Equation of a tangent line
054 Rates-of-change (part 2)
055 Ladder rate-of-change problem
056 Mean Value Theorem
057 The Indefinite Integral or Anti-derivative
058 Indefinite integrals (part II)
059 Indefinite Integration (part III)
060 Indefinite Integration (part IV)
061 Indefinite Integration (part V)
062 Integration by Parts (part 6 of Indefinite Integration)
063 Indefinite Integration (part 7)
064 Another u-subsitution example
065 Introduction to definite integrals
066 Definite integrals (part II)
067 Definite Integrals (area under a curve) (part III)
068 Definite Integrals (part 4)
069 Definite Integrals (part 5)
070 Definite integral with substitution
071 Integrals_ Trig Substitution 1
072 Integrals_ Trig Substitution 2
073 Integrals_ Trig Substitution 3 (long problem)
074 Periodic Definite Integral
075 Simple Differential Equations
076 Solid of Revolution (part 1)
077 Solid of Revolution (part 2)
078 Solid of Revolution (part 3)
079 Solid of Revolution (part 4)
080 Solid of Revolution (part 5)
081 Solid of Revolution (part 6)
082 Solid of Revolution (part 7)
083 Solid of Revolution (part 8)
084 Sequences and Series (part 1)
085 Sequences and series (part 2)
086 Maclauren and Taylor Series Intuition
087 Cosine Taylor Series at 0 (Maclaurin)
088 Sine Taylor Series at 0 (Maclaurin)
089 Taylor Series at 0 (Maclaurin) for e to the x
090 Euler's Formula and Euler's Identity
091 Visualizing Taylor Series Approximations
092 Generalized Taylor Series Approximation
093 Visualizing Taylor Series for e_x
094 Polynomial approximation of functions (part 1)
095 Polynomial approximation of functions (part 2)
096 Approximating functions with polynomials (part 3)
097 Polynomial approximation of functions (part 4)
098 Polynomial approximations of functions (part 5)
099 Polynomial approximation of functions (part 6)
100 Polynomial approximation of functions (part 7)
101 Taylor Polynomials
102 Exponential Growth
103 AP Calculus BC Exams_ 2008 1 a
104 AP Calculus BC Exams_ 2008 1 b_c
105 AP Calculus BC Exams_ 2008 1 c_d
106 AP Calculus BC Exams_ 2008 1 d
107 Calculus BC 2008 2 a
108 Calculus BC 2008 2 b _c
109 Calculus BC 2008 2d
110 Partial Derivatives
111 Partial Derivatives 2
112 Gradient 1
113 Gradient of a scalar field
114 Divergence 1
115 Divergence 2
116 Divergence 3
117 Curl 1
118 Curl 2
119 Curl 3
120 Double Integral 1
121 Double Integrals 2
122 Double Integrals 3
123 Double Integrals 4
124 Double Integrals 5
125 Double Integrals 6
126 Triple Integrals 1
127 Triple Integrals 2
128 Triple Integrals 3
129 (2_ln x)_x Antiderivative Example
130 Introduction to the Line Integral
131 Line Integral Example 1
132 Line Integral Example 2 (part 1)
133 Line Integral Example 2 (part 2)
134 Position Vector Valued Functions
135 Derivative of a position vector valued function
136 Differential of a vector valued function
137 Vector valued function derivative example
138 Line Integrals and Vector Fields
139 Using a line integral to find the work done by a vector field example
140 Parametrization of a Reverse Path
141 Scalar Field Line Integral Independent of Path Direction
142 Vector Field Line Integrals Dependent on Path Direction
143 Path Independence for Line Integrals
144 Closed Curve Line Integrals of Conservative Vector Fields
145 Example of Closed Line Integral of Conservative Field
146 Second Example of Line Integral of Conservative Vector Field
147 Green's Theorem Proof Part 1
148 Green's Theorem Proof (part 2)
149 Green's Theorem Example 1
150 Green's Theorem Example 2
151 Introduction to Parametrizing a Surface with Two Parameters
152 Determining a Position Vector-Valued Function for a Parametrization of Two Parameters
153 Partial Derivatives of Vector-Valued Functions
154 Introduction to the Surface Integral
155 Example of calculating a surface integral part 1
156 Example of calculating a surface integral part 2
157 Example of calculating a surface integral part 3
158 2011 Calculus AB Free Response #1a
159 2011 Calculus AB Free Response #1 parts b c d
160 2011 Calculus AB Free Response #2 (a _ b)
161 2011 Calculus AB Free Response #2 (c _ d)
162 2011 Calculus AB Free Response #3 (a _ b)
163 2011 Calculus AB Free Response #3 (c)
164 2011 Calculus AB Free Response #4a
165 2011 Calculus AB Free Response #4b
166 2011 Calculus AB Free Response #4c
167 2011 Calculus AB Free Response #4d
168 2011 Calculus AB Free Response #5a
169 2011 Calculus AB Free Response #5b
170 2011 Calculus AB Free Response #5c.
171 2011 Calculus AB Free Response #6a
172 2011 Calculus AB Free Response #6b
173 2011 Calculus AB Free Response #6c
174 2011 Calculus BC Free Response #1a
175 2011 Calculus BC Free Response #1 (b _ c)
176 2011 Calculus BC Free Response #1d
177 2011 Calculus BC Free Response #3a
178 2011 Calculus BC Free Response #3 (b _ c)
179 2011 Calculus BC Free Response #6a
180 2011 Calculus BC Free Response #6b
181 2011 Calculus BC Free Response #6c
182 Error or Remainder of a Taylor Polynomial Approximation
183 Proof_ Bounding the Error or Remainder of a Taylor Polynomial Approximation
184 2011 Calculus BC Free Response #6d

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Khan Academy - Calculus

Khan Academy - Calculus
H264 | English | 1280x720 | MP4+FLV | 13.18 fps 384 kbps | AAC 44100 Hz | 2.86 GB
Genre: eLearning
All videos from the Khan Academy website (khanacademy.com) on Calculus.
Updated till Nov. 2011.
001 Introduction to Limits (HD)
002 Introduction to Limits
003 Limit Examples (part 1)
004 Limit Examples (part 2)
005 Limit Examples (part3)
006 Limit Examples w_ brain malfunction on first prob (part 4)
007 Squeeze Theorem
008 Proof_ lim (sin x)_x
009 More Limits
010 Epsilon Delta Limit Definition 1
011 Epsilon Delta Limit Definition 2
012 Calculus_ Derivatives 1 (new HD version)
013 Calculus_ Derivatives 2 (new HD version)
014 Calculus_ Derivatives 2.5 (new HD version)
015 Derivative Intuition Module
016 Calculus_ Derivatives 1
017 Calculus_ Derivatives 2
018 Calculus_ Derivatives 3
019 The Chain Rule
020 Chain Rule Examples
021 Even More Chain Rule
022 Product Rule
023 Quotient Rule
024 Derivatives (part 9)
025 Proof_ d_dx(x_n)
026 Proof_ d_dx(sqrt(x))
027 Proof_ d_dx(ln x) _ 1_x
028 Proof_ d_dx(e_x) _ e_x
029 Proofs of Derivatives of Ln(x) and e_x
030 Extreme Derivative Word Problem (advanced)
031 Implicit Differentiation
032 Implicit Differentiation (part 2)
033 More implicit differentiation
034 More chain rule and implicit differentiation intuition
035 Trig Implicit Differentiation Example
036 Calculus_ Derivative of x_(x_x)
037 Introduction to L'Hopital's Rule
038 L'Hopital's Rule Example 1
039 L'Hopital's Rule Example 2
040 L'Hopital's Rule Example 3
041 Maxima Minima Slope Intuition
042 Inflection Points and Concavity Intuition
043 Monotonicity Theorem
044 Calculus_ Maximum and minimum values on an interval
045 Calculus_ Graphing Using Derivatives
046 Calculus Graphing with Derivatives Example
047 Graphing with Calculus
048 Optimization with Calculus 1
049 Optimization with Calculus 2
050 Optimization with Calculus 3
051 Optimization Example 4
052 Introduction to rate-of-change problems
053 Equation of a tangent line
054 Rates-of-change (part 2)
055 Ladder rate-of-change problem
056 Mean Value Theorem
057 The Indefinite Integral or Anti-derivative
058 Indefinite integrals (part II)
059 Indefinite Integration (part III)
060 Indefinite Integration (part IV)
061 Indefinite Integration (part V)
062 Integration by Parts (part 6 of Indefinite Integration)
063 Indefinite Integration (part 7)
064 Another u-subsitution example
065 Introduction to definite integrals
066 Definite integrals (part II)
067 Definite Integrals (area under a curve) (part III)
068 Definite Integrals (part 4)
069 Definite Integrals (part 5)
070 Definite integral with substitution
071 Integrals_ Trig Substitution 1
072 Integrals_ Trig Substitution 2
073 Integrals_ Trig Substitution 3 (long problem)
074 Periodic Definite Integral
075 Simple Differential Equations
076 Solid of Revolution (part 1)
077 Solid of Revolution (part 2)
078 Solid of Revolution (part 3)
079 Solid of Revolution (part 4)
080 Solid of Revolution (part 5)
081 Solid of Revolution (part 6)
082 Solid of Revolution (part 7)
083 Solid of Revolution (part 8)
084 Sequences and Series (part 1)
085 Sequences and series (part 2)
086 Maclauren and Taylor Series Intuition
087 Cosine Taylor Series at 0 (Maclaurin)
088 Sine Taylor Series at 0 (Maclaurin)
089 Taylor Series at 0 (Maclaurin) for e to the x
090 Euler's Formula and Euler's Identity
091 Visualizing Taylor Series Approximations
092 Generalized Taylor Series Approximation
093 Visualizing Taylor Series for e_x
094 Polynomial approximation of functions (part 1)
095 Polynomial approximation of functions (part 2)
096 Approximating functions with polynomials (part 3)
097 Polynomial approximation of functions (part 4)
098 Polynomial approximations of functions (part 5)
099 Polynomial approximation of functions (part 6)
100 Polynomial approximation of functions (part 7)
101 Taylor Polynomials
102 Exponential Growth
103 AP Calculus BC Exams_ 2008 1 a
104 AP Calculus BC Exams_ 2008 1 b_c
105 AP Calculus BC Exams_ 2008 1 c_d
106 AP Calculus BC Exams_ 2008 1 d
107 Calculus BC 2008 2 a
108 Calculus BC 2008 2 b _c
109 Calculus BC 2008 2d
110 Partial Derivatives
111 Partial Derivatives 2
112 Gradient 1
113 Gradient of a scalar field
114 Divergence 1
115 Divergence 2
116 Divergence 3
117 Curl 1
118 Curl 2
119 Curl 3
120 Double Integral 1
121 Double Integrals 2
122 Double Integrals 3
123 Double Integrals 4
124 Double Integrals 5
125 Double Integrals 6
126 Triple Integrals 1
127 Triple Integrals 2
128 Triple Integrals 3
129 (2_ln x)_x Antiderivative Example
130 Introduction to the Line Integral
131 Line Integral Example 1
132 Line Integral Example 2 (part 1)
133 Line Integral Example 2 (part 2)
134 Position Vector Valued Functions
135 Derivative of a position vector valued function
136 Differential of a vector valued function
137 Vector valued function derivative example
138 Line Integrals and Vector Fields
139 Using a line integral to find the work done by a vector field example
140 Parametrization of a Reverse Path
141 Scalar Field Line Integral Independent of Path Direction
142 Vector Field Line Integrals Dependent on Path Direction
143 Path Independence for Line Integrals
144 Closed Curve Line Integrals of Conservative Vector Fields
145 Example of Closed Line Integral of Conservative Field
146 Second Example of Line Integral of Conservative Vector Field
147 Green's Theorem Proof Part 1
148 Green's Theorem Proof (part 2)
149 Green's Theorem Example 1
150 Green's Theorem Example 2
151 Introduction to Parametrizing a Surface with Two Parameters
152 Determining a Position Vector-Valued Function for a Parametrization of Two Parameters
153 Partial Derivatives of Vector-Valued Functions
154 Introduction to the Surface Integral
155 Example of calculating a surface integral part 1
156 Example of calculating a surface integral part 2
157 Example of calculating a surface integral part 3
158 2011 Calculus AB Free Response #1a
159 2011 Calculus AB Free Response #1 parts b c d
160 2011 Calculus AB Free Response #2 (a _ b)
161 2011 Calculus AB Free Response #2 (c _ d)
162 2011 Calculus AB Free Response #3 (a _ b)
163 2011 Calculus AB Free Response #3 (c)
164 2011 Calculus AB Free Response #4a
165 2011 Calculus AB Free Response #4b
166 2011 Calculus AB Free Response #4c
167 2011 Calculus AB Free Response #4d
168 2011 Calculus AB Free Response #5a
169 2011 Calculus AB Free Response #5b
170 2011 Calculus AB Free Response #5c.
171 2011 Calculus AB Free Response #6a
172 2011 Calculus AB Free Response #6b
173 2011 Calculus AB Free Response #6c
174 2011 Calculus BC Free Response #1a
175 2011 Calculus BC Free Response #1 (b _ c)
176 2011 Calculus BC Free Response #1d
177 2011 Calculus BC Free Response #3a
178 2011 Calculus BC Free Response #3 (b _ c)
179 2011 Calculus BC Free Response #6a
180 2011 Calculus BC Free Response #6b
181 2011 Calculus BC Free Response #6c
182 Error or Remainder of a Taylor Polynomial Approximation
183 Proof_ Bounding the Error or Remainder of a Taylor Polynomial Approximation
184 2011 Calculus BC Free Response #6d
Screenshot:

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Category: Other | Date: 18-01-2012, 05:23 | Author: minhhieukarate | Comments (0)
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