Calculus

/

Calculus One Intro Video.webm

/pdfs/

arccosine.pdf

cosine.pdf

hallway-corner.pdf

log-table.pdf

Mooculus - Calculus (Printable).pdf

Mooculus - Calculus.pdf

quartersquares.pdf

sliderule.pdf

water-bowl-experiment.pdf

water-bowl-radius.pdf

water-bowl-volume.pdf

/.../Week 01 - Functions and limits/

1 - 1 - 1.00 Who will help me [146].mp4

1 - 10 - 1.09 Morally what is the limit of a sum [614].mp4

1 - 11 - 1.10 What is the limit of a product [213].mp4

1 - 12 - 1.11 What is the limit of a quotient [917].mp4

1 - 13 - 1.12 How fast does a ball move [1642].mp4

1 - 2 - 1.01 What is a function [1119].mp4

1 - 3 - 1.02 When are two functions the same [557].mp4

1 - 4 - 1.03 How can more functions be made [325].mp4

1 - 5 - 1.04 What are some real-world examples of functions [656].mp4

1 - 6 - 1.05 What is the domain of square root [1556].mp4

1 - 7 - 1.06 What is the limit of (x2 - 1)-(x-1) [848].mp4

1 - 8 - 1.07 What is the limit of (sin x)-x [610].mp4

1 - 9 - 1.08 What is the limit of sin (1-x) [817].mp4

/.../Week 01 - Functions and limits/subtitles/

1 - 1 - 1_177.00 Who will help me.srt

1 - 10 - 1_186.09 Morally, what is the limit of a sum.srt

1 - 11 - 1_187.10 What is the limit of a product.srt

1 - 12 - 1_188.11 What is the limit of a quotient.srt

1 - 13 - 1_189.12 How fast does a ball move.srt

1 - 2 - 1_178.01 What is a function.srt

1 - 3 - 1_179.02 When are two functions the same.srt

1 - 4 - 1_180.03 How can more functions be made.srt

1 - 5 - 1_181.04 What are some real-world examples of functions.srt

1 - 6 - 1_182.05 What is the domain of square root.srt

1 - 7 - 1_183.06 What is the limit of (x^2 - 1)-(x-1).srt

1 - 8 - 1_184.07 What is the limit of (sin x)-x.srt

1 - 9 - 1_185.08 What is the limit of sin (1-x).srt

/.../Week 01 - Functions and limits/transcripts/

1 - 1 - 1_177.00 Who will help me.txt

1 - 10 - 1_186.09 Morally, what is the limit of a sum.txt

1 - 11 - 1_187.10 What is the limit of a product.txt

1 - 12 - 1_188.11 What is the limit of a quotient.txt

1 - 13 - 1_189.12 How fast does a ball move.txt

1 - 2 - 1_178.01 What is a function.txt

1 - 3 - 1_179.02 When are two functions the same.txt

1 - 4 - 1_180.03 How can more functions be made.txt

1 - 5 - 1_181.04 What are some real-world examples of functions.txt

1 - 6 - 1_182.05 What is the domain of square root.txt

1 - 7 - 1_183.06 What is the limit of (x^2 - 1)-(x-1).txt

1 - 8 - 1_184.07 What is the limit of (sin x)-x.txt

1 - 9 - 1_185.08 What is the limit of sin (1-x).txt

/.../Week 02 - Infinity and continuity/

2 - 1 - 2.00 Where are we in the course [122].mp4

2 - 10 - 2.09 What is the difference between potential and actual infinity [249].mp4

2 - 11 - 2.10 What is the slope of a staircase [650].mp4

2 - 12 - 2.11 How fast does water drip from a faucet [521].mp4

2 - 13 - 2.12 BONUS What is the official definition of limit [334].mp4

2 - 14 - 2.13 BONUS Why is the limit of x2 as x approaches 2 equal to 4 [459].mp4

2 - 15 - 2.14 BONUS Why is the limit of 2x as x approaches 10 equal to 20 [217].mp4

2 - 2 - 2.01 What is a one-sided limit [345].mp4

2 - 3 - 2.02 What does continuous mean [501].mp4

2 - 4 - 2.03 What is the intermediate value theorem [223].mp4

2 - 5 - 2.04 How can I approximate root two [1020].mp4

2 - 6 - 2.05 Why is there an x so that f(x) x [512].mp4

2 - 7 - 2.06 What does lim f(x) infinity mean [524].mp4

2 - 8 - 2.07 What is the limit f(x) as x approaches infinity [443].mp4

2 - 9 - 2.08 Why is infinity not a number [621].mp4

/.../Week 02 - Infinity and continuity/subtitles/

2 - 1 - 2_162.00 Where are we in the course.srt

2 - 10 - 2_171.09 What is the difference between potential and actual infinity.srt

2 - 11 - 2_172.10 What is the slope of a staircase.srt

2 - 12 - 2_173.11 How fast does water drip from a faucet.srt

2 - 13 - 2_174.12 BONUS What is the official definition of limit.srt

2 - 14 - 2_175.13 BONUS Why is the limit of x^2 as x approaches 2 equal to 4.srt

2 - 15 - 2_176.14 BONUS Why is the limit of 2x as x approaches 10 equal to 20.srt

2 - 2 - 2_163.01 What is a one-sided limit.srt

2 - 3 - 2_164.02 What does _continuous_ mean.srt

2 - 4 - 2_165.03 What is the intermediate value theorem.srt

2 - 5 - 2_166.04 How can I approximate root two.srt

2 - 6 - 2_167.05 Why is there an x so that f(x) = x.srt

2 - 7 - 2_168.06 What does lim f(x) = infinity mean.srt

2 - 8 - 2_169.07 What is the limit f(x) as x approaches infinity.srt

2 - 9 - 2_170.08 Why is infinity not a number.srt

/.../Week 02 - Infinity and continuity/transcripts/

2 - 1 - 2_162.00 Where are we in the course.txt

2 - 10 - 2_171.09 What is the difference between potential and actual infinity.txt

2 - 11 - 2_172.10 What is the slope of a staircase.txt

2 - 12 - 2_173.11 How fast does water drip from a faucet.txt

2 - 13 - 2_174.12 BONUS What is the official definition of limit.txt

2 - 14 - 2_175.13 BONUS Why is the limit of x^2 as x approaches 2 equal to 4.txt

2 - 15 - 2_176.14 BONUS Why is the limit of 2x as x approaches 10 equal to 20.txt

2 - 2 - 2_163.01 What is a one-sided limit.txt

2 - 3 - 2_164.02 What does _continuous_ mean.txt

2 - 4 - 2_165.03 What is the intermediate value theorem.txt

2 - 5 - 2_166.04 How can I approximate root two.txt

2 - 6 - 2_167.05 Why is there an x so that f(x) = x.txt

2 - 7 - 2_168.06 What does lim f(x) = infinity mean.txt

2 - 8 - 2_169.07 What is the limit f(x) as x approaches infinity.txt

2 - 9 - 2_170.08 Why is infinity not a number.txt

/.../Week 03 - Derivatives/

3 - 1 - 3.00 What comes next Derivatives [137].mp4

3 - 10 - 3.09 Why is the derivative of x2 equal to 2x [1221].mp4

3 - 11 - 3.10 What is the derivative of xn [731].mp4

3 - 12 - 3.11 What is the derivative of x3 x2 [507].mp4

3 - 13 - 3.12 Why is the derivative of a sum the sum of derivatives [448].mp4

3 - 2 - 3.01 What is the definition of derivative [634].mp4

3 - 3 - 3.02 What is a tangent line [328].mp4

3 - 4 - 3.03 Why is the absolute value function not differentiable [238].mp4

3 - 5 - 3.04 How does wiggling x affect f(x) [329].mp4

3 - 6 - 3.05 Why is sqrt(9999) so close to 99.995 [543].mp4

3 - 7 - 3.06 What information is recorded in the sign of the derivative [413].mp4

3 - 8 - 3.07 Why is a differentiable function necessarily continuous [601] .mp4

3 - 9 - 3.08 What is the derivative of a constant multiple of f(x) [453].mp4

/.../Week 03 - Derivatives/subtitles/

3 - 1 - 3_149.00 What comes next.srt

3 - 10 - 3_158.09 Why is the derivative of x^2 equal to 2x.srt

3 - 11 - 3_159.10 What is the derivative of x^n.srt

3 - 12 - 3_160.11 What is the derivative of x^3 + x^2.srt

3 - 13 - 3_161.12 Why is the derivative of a sum the sum of derivatives.srt

3 - 2 - 3_150.01 What is the definition of derivative.srt

3 - 3 - 3_151.02 What is a tangent line.srt

3 - 4 - 3_152.03 Why is the absolute value function not differentiable.srt

3 - 5 - 3_153.04 How does wiggling x affect f(x).srt

3 - 6 - 3.05 Why is sqrt(9999) so close to 99_154.995.srt

3 - 7 - 3_155.06 What information is recorded in the sign of the derivative.srt

3 - 8 - 3_156.07 Why is a differentiable function necessarily continuous.srt

3 - 9 - 3_157.08 What is the derivative of a constant multiple of f(x).srt

/.../Week 03 - Derivatives/transcripts/

3 - 1 - 3_149.00 What comes next.txt

3 - 10 - 3_158.09 Why is the derivative of x^2 equal to 2x.txt

3 - 11 - 3_159.10 What is the derivative of x^n.txt

3 - 12 - 3_160.11 What is the derivative of x^3 + x^2.txt

3 - 13 - 3_161.12 Why is the derivative of a sum the sum of derivatives.txt

3 - 2 - 3_150.01 What is the definition of derivative.txt

3 - 3 - 3_151.02 What is a tangent line.txt

3 - 4 - 3_152.03 Why is the absolute value function not differentiable.txt

3 - 5 - 3_153.04 How does wiggling x affect f(x).txt

3 - 6 - 3.05 Why is sqrt(9999) so close to 99_154.995.txt

3 - 7 - 3_155.06 What information is recorded in the sign of the derivative.txt

3 - 8 - 3_156.07 Why is a differentiable function necessarily continuous.txt

3 - 9 - 3_157.08 What is the derivative of a constant multiple of f(x).txt

/.../Week 04 - Techniques of differentiation/

4 - 1 - 4.00 What will Week 4 bring us [121].mp4

4 - 10 - 4.09 What are extreme values [722].mp4

4 - 11 - 4.10 How can I find extreme values [954].mp4

4 - 12 - 4.11 Do all local minimums look basically the same when you zoom in [355].mp4

4 - 13 - 4.12 How can I sketch a graph by hand [728].mp4

4 - 14 - 4.13 What is a function which is its own derivative [901].mp4

4 - 2 - 4.01 What is the derivative of f(x) g(x) [646].mp4

4 - 3 - 4.02 Morally why is the product rule true [615].mp4

4 - 4 - 4.03 How does one justify the product rule [610].mp4

4 - 5 - 4.04 What is the quotient rule [409].mp4

4 - 6 - 4.05 How can I remember the quotient rule [557].mp4

4 - 7 - 4.06 What is the meaning of the derivative of the derivative [1103].mp4

4 - 8 - 4.07 What does the sign of the second derivative encode [426].mp4

4 - 9 - 4.08 What does d-dx mean by itself [405].mp4

/.../Week 04 - Techniques of differentiation/subtitles/

4 - 1 - 4_135.00 What will Week 4 bring us.srt

4 - 10 - 4_144.09 What are extreme values.srt

4 - 11 - 4_145.10 How can I find extreme values.srt

4 - 12 - 4_146.11 Do all local minimums look basically the same when you zoom in.srt

4 - 13 - 4_147.12 How can I sketch a graph by hand.srt

4 - 14 - 4_148.13 What is a function which is its own derivative.srt

4 - 2 - 4_136.01 What is the derivative of f(x) g(x).srt

4 - 3 - 4_137.02 Morally, why is the product rule true.srt

4 - 4 - 4_138.03 How does one justify the product rule.srt

4 - 5 - 4_139.04 What is the quotient rule.srt

4 - 6 - 4_140.05 How can I remember the quotient rule.srt

4 - 7 - 4_141.06 What is the meaning of the derivative of the derivative.srt

4 - 8 - 4_142.07 What does the sign of the second derivative encode.srt

4 - 9 - 4_143.08 What does d-dx mean by itself.srt

/.../Week 04 - Techniques of differentiation/transcripts/

4 - 1 - 4_135.00 What will Week 4 bring us.txt

4 - 10 - 4_144.09 What are extreme values.txt

4 - 11 - 4_145.10 How can I find extreme values.txt

4 - 12 - 4_146.11 Do all local minimums look basically the same when you zoom in.txt

4 - 13 - 4_147.12 How can I sketch a graph by hand.txt

4 - 14 - 4_148.13 What is a function which is its own derivative.txt

4 - 2 - 4_136.01 What is the derivative of f(x) g(x).txt

4 - 3 - 4_137.02 Morally, why is the product rule true.txt

4 - 4 - 4_138.03 How does one justify the product rule.txt

4 - 5 - 4_139.04 What is the quotient rule.txt

4 - 6 - 4_140.05 How can I remember the quotient rule.txt

4 - 7 - 4_141.06 What is the meaning of the derivative of the derivative.txt

4 - 8 - 4_142.07 What does the sign of the second derivative encode.txt

4 - 9 - 4_143.08 What does d-dx mean by itself.txt

/.../Week 05 - Chain Rule/

5 - 1 - 5.00 Is there anything more to learn about derivatives [100].mp4

5 - 10 - 5.09 How do we justify the power rule [1117].mp4

5 - 11 - 5.10 How can logarithms help to prove the product rule [328].mp4

5 - 12 - 5.11 How do we prove the quotient rule [501].mp4

5 - 13 - 5.12 BONUS How does one prove the chain rule [648].mp4

5 - 2 - 5.01 What is the chain rule [1032].mp4

5 - 3 - 5.02 What is the derivative of (12x)5 and sqrt(x2 0.0001) [704].mp4

5 - 4 - 5.03 What is implicit differentiation [534].mp4

5 - 5 - 5.04 What is the folium of Descartes [440].mp4

5 - 6 - 5.05 How does the derivative of the inverse function relate to the derivative of the original function [1020].mp4

5 - 7 - 5.06 What is the derivative of log [655].mp4

5 - 8 - 5.07 What is logarithmic differentiation [424].mp4

5 - 9 - 5.08 How can we multiply quickly [848].mp4

/.../Week 05 - Chain Rule/subtitles/

5 - 1 - 5_122.00 Is there anything more to learn about derivatives.srt

5 - 10 - 5_131.09 How do we justify the power rule.srt

5 - 11 - 5_132.10 How can logarithms help to prove the product rule.srt

5 - 12 - 5_133.11 How do we prove the quotient rule.srt

5 - 13 - 5_134.12 BONUS How does one prove the chain rule.srt

5 - 2 - 5_123.01 What is the chain rule.srt

5 - 3 - 5.02 What is the derivative of (1+2x)^5 and sqrt(x^2 + 0_124.0001).srt

5 - 4 - 5_125.03 What is implicit differentiation.srt

5 - 5 - 5_126.04 What is the folium of Descartes.srt

5 - 6 - 5_127.05 How does the derivative of the inverse function relate to the derivative of the original function.srt

5 - 7 - 5_128.06 What is the derivative of log.srt

5 - 8 - 5_129.07 What is logarithmic differentiation.srt

5 - 9 - 5_130.08 How can we multiply quickly.srt

/.../Week 05 - Chain Rule/transcripts/

5 - 1 - 5_122.00 Is there anything more to learn about derivatives.txt

5 - 10 - 5_131.09 How do we justify the power rule.txt

5 - 11 - 5_132.10 How can logarithms help to prove the product rule.txt

5 - 12 - 5_133.11 How do we prove the quotient rule.txt

5 - 13 - 5_134.12 BONUS How does one prove the chain rule.txt

5 - 2 - 5_123.01 What is the chain rule.txt

5 - 3 - 5.02 What is the derivative of (1+2x)^5 and sqrt(x^2 + 0_124.0001).txt

5 - 4 - 5_125.03 What is implicit differentiation.txt

5 - 5 - 5_126.04 What is the folium of Descartes.txt

5 - 6 - 5_127.05 How does the derivative of the inverse function relate to the derivative of the original function.txt

5 - 7 - 5_128.06 What is the derivative of log.txt

5 - 8 - 5_129.07 What is logarithmic differentiation.txt

5 - 9 - 5_130.08 How can we multiply quickly.txt

/.../Week 06 - Derivatives of transcendental functions/

6 - 1 - 6.00 What are transcendental functions [203].mp4

6 - 10 - 6.09 Why do sine and cosine oscillate [439].mp4

6 - 11 - 6.10 How can we get a formula for sin(ab) [415].mp4

6 - 12 - 6.11 How can I approximate sin 1 [325].mp4

6 - 13 - 6.12 How can we multiply numbers with trigonometry [411].mp4

6 - 2 - 6.01 Why does trigonometry work [312].mp4

6 - 3 - 6.02 Why are there these other trigonometric functions [448].mp4

6 - 4 - 6.03 What is the derivative of sine and cosine [1004].mp4

6 - 5 - 6.04 What is the derivative of tan x [925].mp4

6 - 6 - 6.05 What are the derivatives of the other trigonometric functions [535].mp4

6 - 7 - 6.06 What is the derivative of sin(x2) [436].mp4

6 - 8 - 6.07 What are inverse trigonometric functions [432].mp4

6 - 9 - 6.08 What are the derivatives of inverse trig functions [1026].mp4

/.../Week 06 - Derivatives of transcendental functions/subtitles/

6 - 1 - 6_109.00 What are transcendental functions.srt

6 - 10 - 6_118.09 Why do sine and cosine oscillate.srt

6 - 11 - 6_119.10 How can we get a formula for sin(a+b).srt

6 - 12 - 6_120.11 How can I approximate sin 1.srt

6 - 13 - 6_121.12 How can we multiply numbers with trigonometry.srt

6 - 2 - 6_110.01 Why does trigonometry work.srt

6 - 3 - 6_111.02 Why are there these other trigonometric functions.srt

6 - 4 - 6_112.03 What is the derivative of sine and cosine.srt

6 - 5 - 6_113.04 What is the derivative of tan x.srt

6 - 6 - 6_114.05 What are the derivatives of the other trigonometric functions.srt

6 - 7 - 6_115.06 What is the derivative of sin(x^2).srt

6 - 8 - 6_116.07 What are inverse trigonometric functions.srt

6 - 9 - 6_117.08 What are the derivatives of inverse trig functions.srt

/.../Week 06 - Derivatives of transcendental functions/transcripts/

6 - 1 - 6_109.00 What are transcendental functions.txt

6 - 10 - 6_118.09 Why do sine and cosine oscillate.txt

6 - 11 - 6_119.10 How can we get a formula for sin(a+b).txt

6 - 12 - 6_120.11 How can I approximate sin 1.txt

6 - 13 - 6_121.12 How can we multiply numbers with trigonometry.txt

6 - 2 - 6_110.01 Why does trigonometry work.txt

6 - 3 - 6_111.02 Why are there these other trigonometric functions.txt

6 - 4 - 6_112.03 What is the derivative of sine and cosine.txt

6 - 5 - 6_113.04 What is the derivative of tan x.txt

6 - 6 - 6_114.05 What are the derivatives of the other trigonometric functions.txt

6 - 7 - 6_115.06 What is the derivative of sin(x^2).txt

6 - 8 - 6_116.07 What are inverse trigonometric functions.txt

6 - 9 - 6_117.08 What are the derivatives of inverse trig functions.txt

/.../Week 07 - Applications of differentiation/

7 - 1 - 7.00 What applications of the derivative will we do this week [122].mp4

7 - 10 - 7.09 How quickly does the water level rise in a cone [700].mp4

7 - 11 - 7.10 How quickly does a balloon fill with air [345].mp4

7 - 2 - 7.01 How can derivatives help us to compute limits [926].mp4

7 - 3 - 7.02 How can lHopital help with limits not of the form 0-0 [1443].mp4

7 - 4 - 7.03 Why shouldnt I fall in love with lHopital [814].mp4

7 - 5 - 7.04 How long until the gray goo destroys Earth [346].mp4

7 - 6 - 7.05 What does a car sound like as it drives past [357].mp4

7 - 7 - 7.06 How fast does the shadow move [511].mp4

7 - 8 - 7.07 How fast does the ladder slide down the building [350].mp4

7 - 9 - 7.08 How quickly does a bowl fill with green water [407].mp4

/.../Week 07 - Applications of differentiation/subtitles/

7 - 1 - 7_098.00 What applications of the derivative will we do this week.srt

7 - 10 - 7_107.09 How quickly does the water level rise in a cone.srt

7 - 11 - 7_108.10 How quickly does a balloon fill with air.srt

7 - 2 - 7_099.01 How can derivatives help us to compute limits.srt

7 - 3 - 7_100.02 How can l'Hopital help with limits not of the form 0-0.srt

7 - 4 - 7_101.03 Why shouldn't I fall in love with l'Hopital.srt

7 - 5 - 7_102.04 How long until the gray goo destroys Earth.srt

7 - 6 - 7_103.05 What does a car sound like as it drives past.srt

7 - 7 - 7_104.06 How fast does the shadow move.srt

7 - 8 - 7_105.07 How fast does the ladder slide down the building.srt

7 - 9 - 7_106.08 How quickly does a bowl fill with green water.srt

/.../Week 07 - Applications of differentiation/transcripts/

7 - 1 - 7_098.00 What applications of the derivative will we do this week.txt

7 - 10 - 7_107.09 How quickly does the water level rise in a cone.txt

7 - 11 - 7_108.10 How quickly does a balloon fill with air.txt

7 - 2 - 7_099.01 How can derivatives help us to compute limits.txt

7 - 3 - 7_100.02 How can l'Hopital help with limits not of the form 0-0.txt

7 - 4 - 7_101.03 Why shouldn't I fall in love with l'Hopital.txt

7 - 5 - 7_102.04 How long until the gray goo destroys Earth.txt

7 - 6 - 7_103.05 What does a car sound like as it drives past.txt

7 - 7 - 7_104.06 How fast does the shadow move.txt

7 - 8 - 7_105.07 How fast does the ladder slide down the building.txt

7 - 9 - 7_106.08 How quickly does a bowl fill with green water.txt

/.../Week 08 - Optimization/

8 - 1 - 8.00 What sorts of optimization problems will calculus help us solve [138].mp4

8 - 10 - 8.09 How large of an object can you carry around a corner [1032].mp4

8 - 11 - 8.10 How short of a ladder will clear a fence [403].mp4

8 - 2 - 8.01 What is the extreme value theorem [856].mp4

8 - 3 - 8.02 How do I find the maximum and minimum values of f on a given domain [906].mp4

8 - 4 - 8.03 Why do we have to bother checking the endpoints [415].mp4

8 - 5 - 8.04 Why bother considering points where the function is not differentiable [717].mp4

8 - 6 - 8.05 How can you build the best fence for your sheep [849].mp4

8 - 7 - 8.06 How large can xy be if x y 24 [542].mp4

8 - 8 - 8.07 How do you design the best soup can [1032].mp4

8 - 9 - 8.08 Where do three bubbles meet [1245].mp4

/.../Week 08 - Optimization/subtitles/

8 - 1 - 8_087.00 What sorts of optimization problems will calculus help us solve.srt

8 - 10 - 8_096.09 How large of an object can you carry around a corner.srt

8 - 11 - 8_097.10 How short of a ladder will clear a fence.srt

8 - 2 - 8_088.01 What is the extreme value theorem.srt

8 - 3 - 8_089.02 How do I find the maximum and minimum values of f on a given domain.srt

8 - 4 - 8_090.03 Why do we have to bother checking the endpoints.srt

8 - 5 - 8_091.04 Why bother considering points where the function is not differentiable.srt

8 - 6 - 8_092.05 How can you build the best fence for your sheep.srt

8 - 7 - 8_093.06 How large can xy be if x + y = 24.srt

8 - 8 - 8_094.07 How do you design the best soup can.srt

8 - 9 - 8_095.08 Where do three bubbles meet.srt

/.../Week 08 - Optimization/transcripts/

8 - 1 - 8_087.00 What sorts of optimization problems will calculus help us solve.txt

8 - 10 - 8_096.09 How large of an object can you carry around a corner.txt

8 - 11 - 8_097.10 How short of a ladder will clear a fence.txt

8 - 2 - 8_088.01 What is the extreme value theorem.txt

8 - 3 - 8_089.02 How do I find the maximum and minimum values of f on a given domain.txt

8 - 4 - 8_090.03 Why do we have to bother checking the endpoints.txt

8 - 5 - 8_091.04 Why bother considering points where the function is not differentiable.txt

8 - 6 - 8_092.05 How can you build the best fence for your sheep.txt

8 - 7 - 8_093.06 How large can xy be if x + y = 24.txt

8 - 8 - 8_094.07 How do you design the best soup can.txt

8 - 9 - 8_095.08 Where do three bubbles meet.txt

/.../Week 09 - Linear approximation/

9 - 1 - 9.00 What is up with all the numerical analysis this week [134].mp4

9 - 10 - 9.09 What is the mean value theorem [651].mp4

9 - 11 - 9.10 Why does f(x) 0 imply that f is increasing [510].mp4

9 - 12 - 9.11 Should I bother to find the point c in the mean value theorem [427].mp4

9 - 2 - 9.01 Where does f(xh) f(x) h f(x) come from [559].mp4

9 - 3 - 9.02 What is the volume of an orange rind [640].mp4

9 - 4 - 9.03 What happens if I repeat linear approximation [1033].mp4

9 - 5 - 9.04 Why is log 3 base 2 approximately 19-12 [1021].mp4

9 - 6 - 9.05 What does dx mean by itself [538].mp4

9 - 7 - 9.06 What is Newtons method [955].mp4

9 - 8 - 9.07 What is a root of the polynomial x5 x2 - 1 [655].mp4

9 - 9 - 9.08 How can Newtons method help me to divide quickly [724].mp4

/.../Week 09 - Linear approximation/subtitles/

9 - 1 - 9_075.00 What is up with all the numerical analysis this week.srt

9 - 10 - 9_084.09 What is the mean value theorem.srt

9 - 11 - 9_085.10 Why does f'(x) _ 0 imply that f is increasing.srt

9 - 12 - 9_086.11 Should I bother to find the point c in the mean value theorem.srt

9 - 2 - 9_076.01 Where does f(x+h) = f(x) + h f'(x) come from.srt

9 - 3 - 9_077.02 What is the volume of an orange rind.srt

9 - 4 - 9_078.03 What happens if I repeat linear approximation.srt

9 - 5 - 9_079.04 Why is log 3 base 2 approximately 19-12.srt

9 - 6 - 9_080.05 What does dx mean by itself.srt

9 - 7 - 9_081.06 What is Newton's method.srt

9 - 8 - 9_082.07 What is a root of the polynomial x^5 + x^2 - 1.srt

9 - 9 - 9_083.08 How can Newton's method help me to divide quickly.srt

/.../Week 09 - Linear approximation/transcripts/

9 - 1 - 9_075.00 What is up with all the numerical analysis this week.txt

9 - 10 - 9_084.09 What is the mean value theorem.txt

9 - 11 - 9_085.10 Why does f'(x) _ 0 imply that f is increasing.txt

9 - 12 - 9_086.11 Should I bother to find the point c in the mean value theorem.txt

9 - 2 - 9_076.01 Where does f(x+h) = f(x) + h f'(x) come from.txt

9 - 3 - 9_077.02 What is the volume of an orange rind.txt

9 - 4 - 9_078.03 What happens if I repeat linear approximation.txt

9 - 5 - 9_079.04 Why is log 3 base 2 approximately 19-12.txt

9 - 6 - 9_080.05 What does dx mean by itself.txt

9 - 7 - 9_081.06 What is Newton's method.txt

9 - 8 - 9_082.07 What is a root of the polynomial x^5 + x^2 - 1.txt

9 - 9 - 9_083.08 How can Newton's method help me to divide quickly.txt

/.../Week 10 - Antiderivatives/

10 - 1 - 10.00 What does it mean to antidifferentiate [220].mp4

10 - 10 - 10.09 What is the antiderivative of f(mxb) [518].mp4

10 - 11 - 10.10 Knowing my velocity what is my position [316].mp4

10 - 12 - 10.11 Knowing my acceleration what is my position [424].mp4

10 - 13 - 10.12 What is the antiderivative of sine squared [318].mp4

10 - 14 - 10.13 What is a slope field [456].mp4

10 - 2 - 10.01 How do we handle the fact that there are many antiderivatives [526].mp4

10 - 3 - 10.02 What is the antiderivative of a sum [342].mp4

10 - 4 - 10.03 What is an antiderivative for xn [736].mp4

10 - 5 - 10.04 What is the most general antiderivative of 1-x [414].mp4

10 - 6 - 10.05 What are antiderivatives of trigonometric functions [544].mp4

10 - 7 - 10.06 What are antiderivatives of ex and natural log [244].mp4

10 - 8 - 10.07 How difficult is factoring compared to multiplying [530].mp4

10 - 9 - 10.08 What is an antiderivative for e(-x2) [449].mp4

/.../Week 10 - Antiderivatives/subtitles/

10 - 1 - 10_061.00 What does it mean to antidifferentiate.srt

10 - 10 - 10_070.09 What is the antiderivative of f(mx+b).srt

10 - 11 - 10_071.10 Knowing my velocity, what is my position.srt

10 - 12 - 10_072.11 Knowing my acceleration, what is my position.srt

10 - 13 - 10_073.12 What is the antiderivative of sine squared.srt

10 - 14 - 10_074.13 What is a slope field.srt

10 - 2 - 10_062.01 How do we handle the fact that there are many antiderivatives.srt

10 - 3 - 10_063.02 What is the antiderivative of a sum.srt

10 - 4 - 10_064.03 What is an antiderivative for x^n.srt

10 - 5 - 10_065.04 What is the most general antiderivative of 1-x.srt

10 - 6 - 10_066.05 What are antiderivatives of trigonometric functions.srt

10 - 7 - 10_067.06 What are antiderivatives of e^x and natural log.srt

10 - 8 - 10_068.07 How difficult is factoring compared to multiplying.srt

10 - 9 - 10_069.08 What is an antiderivative for e^(-x^2).srt

/.../Week 10 - Antiderivatives/transcripts/

10 - 1 - 10_061.00 What does it mean to antidifferentiate.txt

10 - 10 - 10_070.09 What is the antiderivative of f(mx+b).txt

10 - 11 - 10_071.10 Knowing my velocity, what is my position.txt

10 - 12 - 10_072.11 Knowing my acceleration, what is my position.txt

10 - 13 - 10_073.12 What is the antiderivative of sine squared.txt

10 - 14 - 10_074.13 What is a slope field.txt

10 - 2 - 10_062.01 How do we handle the fact that there are many antiderivatives.txt

10 - 3 - 10_063.02 What is the antiderivative of a sum.txt

10 - 4 - 10_064.03 What is an antiderivative for x^n.txt

10 - 5 - 10_065.04 What is the most general antiderivative of 1-x.txt

10 - 6 - 10_066.05 What are antiderivatives of trigonometric functions.txt

10 - 7 - 10_067.06 What are antiderivatives of e^x and natural log.txt

10 - 8 - 10_068.07 How difficult is factoring compared to multiplying.txt

10 - 9 - 10_069.08 What is an antiderivative for e^(-x^2).txt

/.../Week 11 - Integrals/

11 - 1 - 11.00 If we are not differentiating what are we going to do [257].mp4

11 - 10 - 11.09 What is the integral of x2 from x 0 to 1 [808].mp4

11 - 11 - 11.10 What is the integral of x3 from x 1 to 2 [835].mp4

11 - 12 - 11.11 When is the accumulation function increasing Decreasing [444].mp4

11 - 13 - 11.12 What sorts of properties does the integral satisfy [442].mp4

11 - 14 - 11.13 What is the integral of sin x dx from -1 to 1 [315].mp4

11 - 2 - 11.01 How can I write sums using a big Sigma [510].mp4

11 - 3 - 11.02 What is the sum 1 2 ... k [611].mp4

11 - 4 - 11.03 What is the sum of the first k odd numbers [415].mp4

11 - 5 - 11.04 What is the sum of the first k perfect squares [647].mp4

11 - 6 - 11.05 What is the sum of the first k perfect cubes [557].mp4

11 - 7 - 11.06 What does area even mean [709].mp4

11 - 8 - 11.07 How can I approximate the area of a curved region [957].mp4

11 - 9 - 11.08 What is the definition of the integral of f(x) from x a to b [548].mp4

/.../Week 11 - Integrals/subtitles/

11 - 1 - 11_047.00 If we are not differentiating, what are we going to do.srt

11 - 10 - 11_056.09 What is the integral of x^2 from x = 0 to 1.srt

11 - 11 - 11_057.10 What is the integral of x^3 from x = 1 to 2.srt

11 - 12 - 11_058.11 When is the accumulation function increasing.srt

11 - 13 - 11_059.12 What sorts of properties does the integral satisfy.srt

11 - 14 - 11_060.13 What is the integral of sin x dx from -1 to 1.srt

11 - 2 - 11_048.01 How can I write sums using a big Sigma.srt

11 - 3 - 11.02 What is the sum 1 + 2 + .._049. + k.srt

11 - 4 - 11_050.03 What is the sum of the first k odd numbers.srt

11 - 5 - 11_051.04 What is the sum of the first k perfect squares.srt

11 - 6 - 11_052.05 What is the sum of the first k perfect cubes.srt

11 - 7 - 11_053.06 What does area even mean.srt

11 - 8 - 11_054.07 How can I approximate the area of a curved region.srt

11 - 9 - 11_055.08 What is the definition of the integral of f(x) from x = a to b.srt

/.../Week 11 - Integrals/transcripts/

11 - 1 - 11_047.00 If we are not differentiating, what are we going to do.txt

11 - 10 - 11_056.09 What is the integral of x^2 from x = 0 to 1.txt

11 - 11 - 11_057.10 What is the integral of x^3 from x = 1 to 2.txt

11 - 12 - 11_058.11 When is the accumulation function increasing.txt

11 - 13 - 11_059.12 What sorts of properties does the integral satisfy.txt

11 - 14 - 11_060.13 What is the integral of sin x dx from -1 to 1.txt

11 - 2 - 11_048.01 How can I write sums using a big Sigma.txt

11 - 3 - 11.02 What is the sum 1 + 2 + .._049. + k.txt

11 - 4 - 11_050.03 What is the sum of the first k odd numbers.txt

11 - 5 - 11_051.04 What is the sum of the first k perfect squares.txt

11 - 6 - 11_052.05 What is the sum of the first k perfect cubes.txt

11 - 7 - 11_053.06 What does area even mean.txt

11 - 8 - 11_054.07 How can I approximate the area of a curved region.txt

11 - 9 - 11_055.08 What is the definition of the integral of f(x) from x = a to b.txt

/.../Week 12 - Fundamental theorem of calculus/

12 - 1 - 12.00 What is the big deal about the fundamental theorem of calculus [213] .mp4

12 - 10 - 12.09 In what way is summation like integration [231].mp4

12 - 11 - 12.10 What is the sum of n4 for n 1 to n k [924] .mp4

12 - 12 - 12.11 Physically why is the fundamental theorem of calculus true [400].mp4

12 - 13 - 12.12 What is d-da integral f(x) dx from x a to x b [506].mp4

12 - 2 - 12.01 What is the fundamental theorem of calculus [532] .mp4

12 - 3 - 12.02 How can I use the fundamental theorem of calculus to evaluate integrals [606].mp4

12 - 4 - 12.03 What is the integral of sin x dx from x 0 to x pi [332].mp4

12 - 5 - 12.04 What is the integral of x4 dx from x 0 to x 1 [415].mp4

12 - 6 - 12.05 What is the area between the graphs of y sqrt(x) and y x2 [626].mp4

12 - 7 - 12.06 What is the area between the graphs of y x2 and y 1 - x2 [630].mp4

12 - 8 - 12.07 What is the accumulation function for sqrt(1-x2) [839].mp4

12 - 9 - 12.08 Why does the Euler method resemble a Riemann sum [429].mp4

/.../Week 12 - Fundamental theorem of calculus/subtitles/

12 - 1 - 12_034.00 What is the big deal about the fundamental theorem of calculus.srt

12 - 10 - 12_043.09 In what way is summation like integration.srt

12 - 11 - 12_044.10 What is the sum of n^4 for n = 1 to n = k.srt

12 - 12 - 12_045.11 Physically, why is the fundamental theorem of calculus true.srt

12 - 13 - 12_046.12 What is d-da integral f(x) dx from x = a to x = b.srt

12 - 2 - 12_035.01 What is the fundamental theorem of calculus.srt

12 - 3 - 12_036.02 How can I use the fundamental theorem of calculus to evaluate integrals.srt

12 - 4 - 12_037.03 What is the integral of sin x dx from x = 0 to x = pi.srt

12 - 5 - 12_038.04 What is the integral of x^4 dx from x = 0 to x = 1.srt

12 - 6 - 12_039.05 What is the area between the graphs of y = sqrt(x) and y = x^2.srt

12 - 7 - 12_040.06 What is the area between the graphs of y = x^2 and y = 1 - x^2.srt

12 - 8 - 12_041.07 What is the accumulation function for sqrt(1-x^2).srt

12 - 9 - 12_042.08 Why does the Euler method resemble a Riemann sum.srt

/.../Week 12 - Fundamental theorem of calculus/transcripts/

12 - 1 - 12_034.00 What is the big deal about the fundamental theorem of calculus.txt

12 - 10 - 12_043.09 In what way is summation like integration.txt

12 - 11 - 12_044.10 What is the sum of n^4 for n = 1 to n = k.txt

12 - 12 - 12_045.11 Physically, why is the fundamental theorem of calculus true.txt

12 - 13 - 12_046.12 What is d-da integral f(x) dx from x = a to x = b.txt

12 - 2 - 12_035.01 What is the fundamental theorem of calculus.txt

12 - 3 - 12_036.02 How can I use the fundamental theorem of calculus to evaluate integrals.txt

12 - 4 - 12_037.03 What is the integral of sin x dx from x = 0 to x = pi.txt

12 - 5 - 12_038.04 What is the integral of x^4 dx from x = 0 to x = 1.txt

12 - 6 - 12_039.05 What is the area between the graphs of y = sqrt(x) and y = x^2.txt

12 - 7 - 12_040.06 What is the area between the graphs of y = x^2 and y = 1 - x^2.txt

12 - 8 - 12_041.07 What is the accumulation function for sqrt(1-x^2).txt

12 - 9 - 12_042.08 Why does the Euler method resemble a Riemann sum.txt

/.../Week 13 - Substitution rule/

13 - 1 - 13.00 How is this course structured.mp4

13 - 10 - 13.09 What is d_dx integral sin t dt from t 0 to t x2 [351].mp4

13 - 11 - 13.10 Formally why is the fundamental theorem of calculus true [631].mp4

13 - 12 - 13.11 Without resorting to the fundamental theorem why does substitution work [347].mp4

13 - 2 - 13.01 How does the chain rule help with antidifferentiation [531].mp4

13 - 3 - 13.02 When I do u-substitution what should u be [709].mp4

13 - 4 - 13.03 How should I handle the endpoints when doing u-substitution [513].mp4

13 - 5 - 13.04 Might I want to do u-substitution more than once [422].mp4

13 - 6 - 13.05 What is the integral of dx _ (x2 4x 7) [904].mp4

13 - 7 - 13.06 What is the integral of (x10)(x-1)10 dx from x 0 to x 1 [536].mp4

13 - 8 - 13.07 What is the integral of x _ (x1)(1_3) dx [354].mp4

13 - 9 - 13.08 What is the integral of dx _ (1 cos x) [416].mp4

/.../Week 13 - Substitution rule/subtitles/

13 - 1 - 13_022.00 How is this course structured.srt

13 - 10 - 13_031.09 What is d-dx integral sin t dt from t = 0 to t = x^2.srt

13 - 11 - 13_032.10 Formally, why is the fundamental theorem of calculus true.srt

13 - 12 - 13_033.11 Without resorting to the fundamental theorem, why does substitution work.srt

13 - 2 - 13_023.01 How does the chain rule help with antidifferentiation.srt

13 - 3 - 13_024.02 When I do u-substitution, what should u be.srt

13 - 4 - 13_025.03 How should I handle the endpoints when doing u-substitution.srt

13 - 5 - 13_026.04 Might I want to do u-substitution more than once.srt

13 - 6 - 13_027.05 What is the integral of dx - (x^2 + 4x + 7).srt

13 - 7 - 13_028.06 What is the integral of (x+10)(x-1)^10 dx from x = 0 to x = 1.srt

13 - 8 - 13_029.07 What is the integral of x - (x+1)^(1-3) dx.srt

13 - 9 - 13_030.08 What is the integral of dx - (1 + cos x).srt

/.../Week 13 - Substitution rule/transcripts/

13 - 1 - 13_022.00 How is this course structured.txt

13 - 10 - 13_031.09 What is d-dx integral sin t dt from t = 0 to t = x^2.txt

13 - 11 - 13_032.10 Formally, why is the fundamental theorem of calculus true.txt

13 - 12 - 13_033.11 Without resorting to the fundamental theorem, why does substitution work.txt

13 - 2 - 13_023.01 How does the chain rule help with antidifferentiation.txt

13 - 3 - 13_024.02 When I do u-substitution, what should u be.txt

13 - 4 - 13_025.03 How should I handle the endpoints when doing u-substitution.txt

13 - 5 - 13_026.04 Might I want to do u-substitution more than once.txt

13 - 6 - 13_027.05 What is the integral of dx - (x^2 + 4x + 7).txt

13 - 7 - 13_028.06 What is the integral of (x+10)(x-1)^10 dx from x = 0 to x = 1.txt

13 - 8 - 13_029.07 What is the integral of x - (x+1)^(1-3) dx.txt

13 - 9 - 13_030.08 What is the integral of dx - (1 + cos x).txt

/.../Week 14 - Techniques of integration/

14 - 1 - 14.00 What remains to be done [129].mp4

14 - 10 - 14.09 Why is pi 22_7 [825].mp4

14 - 2 - 14.01 What antidifferentiation rule corresponds to the product rule in reverse [504].mp4

14 - 3 - 14.02 What is an antiderivative of x ex [413].mp4

14 - 4 - 14.03 How does parts help when antidifferentiating log x [202].mp4

14 - 5 - 14.04 What is an antiderivative of ex cos x [612].mp4

14 - 6 - 14.05 What is an antiderivative of e(sqrt(x)) [324].mp4

14 - 7 - 14.06 What is an antiderivative of sin(2n1) x cos(2n) x dx [550].mp4

14 - 8 - 14.07 What is the integral of sin(2n) x dx from x 0 to x pi [801].mp4

14 - 9 - 14.08 What is the integral of sinn x dx in terms of sin(n-2) x dx [1133].mp4

/.../Week 14 - Techniques of integration/subtitles/

14 - 1 - 14_012.00 What remains to be done.srt

14 - 10 - 14_021.09 Why is pi _ 22-7.srt

14 - 2 - 14_013.01 What antidifferentiation rule corresponds to the product rule in reverse.srt

14 - 3 - 14_014.02 What is an antiderivative of x e^x.srt

14 - 4 - 14_015.03 How does parts help when antidifferentiating log x.srt

14 - 5 - 14_016.04 What is an antiderivative of e^x cos x.srt

14 - 6 - 14_017.05 What is an antiderivative of e^(sqrt(x)).srt

14 - 7 - 14_018.06 What is an antiderivative of sin^(2n+1) x cos^(2n) x dx.srt

14 - 8 - 14_019.07 What is the integral of sin^(2n) x dx from x = 0 to x = pi.srt

14 - 9 - 14_020.08 What is the integral of sin^n x dx in terms of sin^(n-2) x dx.srt

/.../Week 14 - Techniques of integration/transcripts/

14 - 1 - 14_012.00 What remains to be done.txt

14 - 10 - 14_021.09 Why is pi _ 22-7.txt

14 - 2 - 14_013.01 What antidifferentiation rule corresponds to the product rule in reverse.txt

14 - 3 - 14_014.02 What is an antiderivative of x e^x.txt

14 - 4 - 14_015.03 How does parts help when antidifferentiating log x.txt

14 - 5 - 14_016.04 What is an antiderivative of e^x cos x.txt

14 - 6 - 14_017.05 What is an antiderivative of e^(sqrt(x)).txt

14 - 7 - 14_018.06 What is an antiderivative of sin^(2n+1) x cos^(2n) x dx.txt

14 - 8 - 14_019.07 What is the integral of sin^(2n) x dx from x = 0 to x = pi.txt

14 - 9 - 14_020.08 What is the integral of sin^n x dx in terms of sin^(n-2) x dx.txt

/.../Week 15 - Applications of integration/

15 - 1 - 15.00 What application of integration will we consider [145].mp4

15 - 10 - 15.09 On the graph of y2 x3 what is the length of a certain arc [414].mp4

15 - 11 - 15.10 This title is missing a question mark. [115].mp4

15 - 2 - 15.01 What happens when I use thin horizontal rectangles to compute area [637].mp4

15 - 3 - 15.02 When should I use horizontal as opposed to vertical pieces [545].mp4

15 - 4 - 15.03 What does volume even mean [447].mp4

15 - 5 - 15.04 What is the volume of a sphere [603].mp4

15 - 6 - 15.05 How do washers help to compute the volume of a solid of revolution [519].mp4

15 - 7 - 15.06 What is the volume of a thin shell [748].mp4

15 - 8 - 15.07 What is the volume of a sphere with a hole drilled in it [737].mp4

15 - 9 - 15.08 What does length even mean [416].mp4

/.../Week 15 - Applications of integration/subtitles/

15 - 1 - 15_001.00 What application of integration will we consider.srt

15 - 10 - 15_010.09 On the graph of y^2 = x^3, what is the length of a certain arc.srt

15 - 11 - 15.10 This title is missing a question mark. [1_15]_011.srt

15 - 2 - 15_002.01 What happens when I use thin horizontal rectangles to compute area.srt

15 - 3 - 15_003.02 When should I use horizontal as opposed to vertical pieces.srt

15 - 4 - 15_004.03 What does _volume_ even mean.srt

15 - 5 - 15_005.04 What is the volume of a sphere.srt

15 - 6 - 15_006.05 How do washers help to compute the volume of a solid of revolution.srt

15 - 7 - 15_007.06 What is the volume of a thin shell.srt

15 - 8 - 15_008.07 What is the volume of a sphere with a hole drilled in it.srt

15 - 9 - 15_009.08 What does _length_ even mean.srt

/.../Week 15 - Applications of integration/transcripts/

15 - 1 - 15_001.00 What application of integration will we consider.txt

15 - 10 - 15_010.09 On the graph of y^2 = x^3, what is the length of a certain arc.txt

15 - 11 - 15.10 This title is missing a question mark. [1_15]_011.txt

15 - 2 - 15_002.01 What happens when I use thin horizontal rectangles to compute area.txt

15 - 3 - 15_003.02 When should I use horizontal as opposed to vertical pieces.txt

15 - 4 - 15_004.03 What does _volume_ even mean.txt

15 - 5 - 15_005.04 What is the volume of a sphere.txt

15 - 6 - 15_006.05 How do washers help to compute the volume of a solid of revolution.txt

15 - 7 - 15_007.06 What is the volume of a thin shell.txt

15 - 8 - 15_008.07 What is the volume of a sphere with a hole drilled in it.txt

15 - 9 - 15_009.08 What does _length_ even mean.txt

Total files 579