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 | Graphing a Cotangent Function, EX 2 | 5:10 | 5 641 | 1 liste |
 | Graphing a Cosecant Function , EX 2 | 2:37 | 2 133 | 1 liste |
 | Graphing a Cosecant Function , EX 1 | 2:35 | 7 470 | 2 listes |
 | Zeros of a Cosine Function: 1/2 cos(2x) | 2:44 | 1 929 | 1 liste |
 | Zeros of a Sine Function: 1/4 sin((1/2)x) | 3:36 | 2 981 | 1 liste |
 | Graphing a Cotangent Function, EX 3 | 2:19 | 2 554 | 1 liste |
 | Graphing a Tangent Function - EX 2 | 2:52 | 16 633 | 1 liste |
 | Graphing a Tangent Function - EX 1 | 3:30 | 33 237 | 1 liste |
 | Graphing a Cotangent Function, EX 1 | 2:20 | 12 229 | 2 listes |
 | Graphing a Cosine Function EX 5 | 3:27 | 2 209 | 2 listes |
 | Graphing a Cosine Function EX 4 | 9:52 | 2 659 | 2 listes |
 | Graphing a Sine Function EX 4 | 8:50 | 3 714 | 2 listes |
 | Finding Amplitude, Period, Horizontal and Vertical Shifts of a Trig Function EX 1 | 2:22 | 58 412 | 2 listes |
 | Graphing a Sine Function EX 3 | 5:60 | 3 231 | 2 listes |
 | Graphing a Cosine Function EX 3 | 7:10 | 3 237 | 2 listes |
 | Graphing a Cosine Function EX 2 | 3:41 | 3 133 | 2 listes |
 | Graphing a Sine Function EX 2 | 5:57 | 5 267 | 2 listes |
 | Graphing a Cosine Function EX 1 | 2:80 | 5 954 | 2 listes |
 | Graphing a Sine Function EX 1 | 3:20 | 10 069 | 2 listes |
 | All the Trigonometric Values Given a Right Triangle | 3:25 | 5 274 | 1 liste |
 | Finding the Trigonometric Values Given a Point in the Plane | 3:00 | 5 151 | 1 liste |
 | A Proof of the Logarithm Properties | 10:50 | 12 359 | 1 liste |
 | The Cantor Set and Geometric Series | 15:32 | 9 839 | |
 | What Integration Technique Do I Use ? Example 2 | 14:40 | 21 096 | 1 liste |
 | What Integration Technique Do I Use? Example 1 | 9:11 | 85 768 | 1 liste |
 | Direct Comparison Test for ( Improper ) Integrals | 8:15 | 70 382 | 1 liste |
 | Linear Programming Example | 6:55 | 31 191 | 1 liste |
 | Using Matrix Inverse to Solve a System of 2 Linear Equations | 5:34 | 30 105 | 1 liste |
 | Linear Regression - Least Squares Criterion Part 2 | 20:40 | 63 594 | 1 liste |
 | Linear Regression - Least Squares Criterion Part 1 | 6:56 | 116 426 | 1 liste |
 | Bayes' Theorem and Cancer Screening | 9:55 | 51 529 | 1 liste |
 | Bayes ' Theorem / Law , Part 2 | 6:47 | 38 012 | 1 liste |
 | Bayes' Theorem / Law , Part 1 | 9:30 | 88 480 | 1 liste |
 | Visual Estimate for the Correlation Coeffecient | 5:44 | 4 121 | 1 liste |
 | Integrating a Vector Function to Find Position | 3:23 | 8 128 | 1 liste |
 | Calculus : Is a Curve Smooth? Example 2 | 4:19 | 2 308 | 1 liste |
 | Calculus : Is a Curve Smooth? Example 1 | 2:26 | 4 501 | 1 liste |
 | Find Arc Length of a Curve Given Parametric Equations , x(t) , y(t) , Ex 2 | 5:23 | 13 149 | 1 liste |
 | Find Arc Length of a Curve Given Parametric Equations , x(t) , y(t) , Ex 1 | 1:50 | 8 163 | 1 liste |
 | Integrating Trig Functions , More Examples #3 | 1:58 | 7 861 | 1 liste |
 | Integrating Trig Functions , More Examples #2 | 1:59 | 5 256 | 1 liste |
 | Integrating Trig Functions , More Examples #1 : Integral of tan(x) | 2:23 | 22 664 | 1 liste |
 | Eliminating the Parameter , A Few Examples | 2:56 | 3 803 | 1 liste |
 | Intro to Parametric Curves, Another Example | 4:12 | 7 835 | 1 liste |
 | Integration / Integrating Using a Power Series | 4:20 | 4 442 | 1 liste |
 | Power Series Representation Using Integration | 3:37 | 6 496 | 1 liste |
 | Derivative of an Inverse Function , Ex 2 | 2:36 | 29 348 | 1 liste |
 | Derivative of an Inverse Function , Ex 1 | 2:48 | 78 633 | 1 liste |
 | Integration Using Inverse Trig Function , Ex 2 | 4:18 | 8 327 | 1 liste |
 | Integration Using Inverse Trig Function , Ex 1 | 4:24 | 7 720 | 1 liste |
 | Power Series Involving Natural Logarithm, ln[(1-x)/(1+x)] | 9:40 | 16 093 | 1 liste |
 | Basic Conditional Probability Example | 2:19 | 12 949 | 1 liste |
 | Finding a Power Series Using a Known Power Series | 4:51 | 2 145 | 1 liste |
 | Squeeze / Absolute Value Theorem for Sequence : Ex 3 | 2:36 | 2 528 | 1 liste |
 | Squeeze / Absolute Value Theorem for Sequence : Ex 2 | 3:33 | 2 850 | 1 liste |
 | Squeeze / Absolute Value Theorem for Sequence : Ex 1 | 3:50 | 4 641 | 1 liste |
 | Average Value of a Function on an Interval Using Calculus | 3:55 | 67 827 | |
 | Integral Test for Series: Why It Works | 14:47 | 9 607 | 1 liste |
 | Variation of Parameters to Solve a Differential Equation (Second Order) , Ex 2 | 12:70 | 78 511 | 1 liste |
 | Variation of Parameters to Solve a Differential Equation (Second Order) | 11:30 | 118 041 | 1 liste |
 | Laplace Transform to Solve a Differential Equation, Ex 1, Part 2/2 | 7:41 | 58 183 | 1 liste |
 | Laplace Transform to Solve a Differential Equation, Ex 1, Part 1/2 | 13:39 | 151 954 | 1 liste |
 | The Laplace Transform - The Basic Idea of How We Use It | 1:33 | 7 890 | 1 liste |
 | Laplace Transform : The Derivative Theorem | 5:50 | 25 387 | 1 liste |
 | Compute Fourier Series Representation of a Function | 20:33 | 127 374 | 2 listes |
 | Want to See PatrickJMT on KhanAcademy? Go Suggest It!!! | 1:10 | 5 825 | 1 liste |
 | Power Series Solutions of Differential Equations, Ex 2 | 17:10 | 76 971 | 1 liste |
 | Visit PatrickJMTPhysics to see my new physics channel! | 0:53 | 7 719 | 1 liste |
 | Weight of an Object in Equilibrium Given Tension | 6:51 | 7 950 | 1 liste |
 | Fourier Series Coefficients: Representation of a Function by a Series of Orthogonal Functions | 10:30 | 29 071 | 2 listes |
 | Orthogonal Set of Functions ( Fourier Series ) | 11:10 | 29 788 | 2 listes |
 | Inner Product and Orthogonal Functions , Quick Example | 3:29 | 37 646 | 2 listes |
 | Reduction of Order, Basic Example | 12:27 | 75 574 | 1 liste |
 | Integrating Factor to Solve a Differential Equation | 3:30 | 52 270 | 1 liste |
 | Differential Equation : What Does It Mean to Be a Solution | 3:47 | 4 775 | 1 liste |
 | Polar Curves : Area Bounded by Two Curves | 5:15 | 7 210 | 1 liste |
 | Reduction of Order - Why It Works | 13:28 | 17 263 | 1 liste |
 | Multiplication / Multiplying Integers | 1:46 | 1 864 | 1 liste |
 | Dividing / Division of Integers | 1:34 | 1 817 | 1 liste |
 | Subtraction / Subtracting Integers - Word Problem | 2:80 | 1 973 | 1 liste |
 | Subtracting / Subtraction of Integers - How I Thought About It as a Kid (and an Adult!) | 2:24 | 1 489 | 1 liste |
 | Subtracting / Subtraction of Integers | 1:39 | 642 | 1 liste |
 | Addition of Integers | 4:45 | 1 480 | 1 liste |
 | Addition / Adding Integers by Using a Number Line | 1:10 | 797 | 1 liste |
 | Using a Number Line to Write an Addition of Integer Statement | 2:60 | 2 446 | 1 liste |
 | Integers : Arranging Integers from Smallest to Largest on Number Line | 1:20 | 1 927 | 1 liste |
 | Limit Problems with Trig , Part 3 | 12:29 | 33 898 | 1 liste |
 | Limit Problems with Trig , Part 2 | 13:60 | 58 403 | 1 liste |
 | Limit Problems with Trig , Part 1 | 4:43 | 95 840 | 1 liste |
 | Integrate Rational Function of Sine and Cosine ; t = tan(x/2) , Part 1 | 9:43 | 12 794 | |
 | Inverse Trigonometric Functions , Part 4 (Simplify Expression Using Right Triangle) | 6:00 | 34 717 | 1 liste |
 | Inverse Trigonometric Functions , Part 3 | 13:15 | 50 475 | 2 listes |
 | Supplementary Angles : Finding the Measure of Two Angles Algebraically | 4:52 | 9 825 | 1 liste |
 | Rays : Identify Opposite Rays ( Geometry ) | 1:46 | 8 807 | 1 liste |
 | Inverse Trigonometric Functions , Part 2 ( Evaluating Inverse Trig Functions ) | 11:00 | 90 857 | 2 listes |
 | Inverse Trigonometric Functions , Part 1 ( Basic Introduction ) | 10:47 | 187 571 | 2 listes |
 | Continuity : Making a Piecewise Function Continuous | 3:15 | 32 974 | 1 liste |
 | Game Theory , Part 8 ( Recessive Rows and Columns ) | 5:80 | 5 294 | 1 liste |
 | Game Theory , Part 7 ( Solution to 2x2 Matrix Games ) | 8:33 | 11 300 | 1 liste |
 | Game Theory , Part 6 ( Fundamental Theorem of Game Theory ) | 7:35 | 4 536 | 1 liste |
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