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 | | durée | vues | |
 | Factoring Perfect Square Trinomials - Ex1 | 4:20 | 85 752 | 1 liste |
 | Factoring Trinomials : Factor by Grouping - ex 3 | 5:80 | 49 712 | 1 liste |
 | Factoring Trinomials: Factor by Grouping - ex 2 | 4:30 | 35 679 | 1 liste |
 | Factoring Trinomials: Factor by Grouping - ex 1 | 5:20 | 176 784 | 1 liste |
 | Factoring Trinomials by Trial and Error - Ex 2 | 4:43 | 29 768 | 1 liste |
 | Factoring Trinomials (A quadratic Trinomial) by Trial and Error | 7:36 | 90 188 | 1 liste |
 | Factoring By Grouping - Ex 2 | 3:27 | 14 944 | 1 liste |
 | Factoring by Grouping - Ex 1 | 4:34 | 69 240 | 1 liste |
 | Factoring Using the Great Common Factor, GCF - Example 2 - Factoring Out Binomials | 5:30 | 38 473 | 1 liste |
 | Factoring Using the Great Common Factor, GCF - Example 1 | 5:43 | 97 385 | 1 liste |
 | Multiplying Polynomials - Slightly Harder Examples #6 | 3:58 | 5 816 | |
 | Using Series to Evaluate Limits | 4:80 | 60 400 | 2 listes |
 | Converting Between Scientific Notation and Decimal Notation | 11:34 | 21 672 | |
 | Multiplying Polynomials - Slightly Harder Examples # 5 - Cubing Binomials | 6:52 | 9 315 | |
 | Multiplying Polynomials - Slightly Harder Examples # 4 - Cubing Binomials | 6:28 | 7 531 | |
 | Multiplying Polynomials - Slightly Harder Examples #3 | 5:23 | 6 048 | |
 | Multiplying Polynomials - Slightly Harder Examples #2 | 4:19 | 4 985 | |
 | Multiplying Polynomials - Slightly Harder Examples #1 | 4:70 | 28 865 | |
 | Polynomials: Adding, Subtracting, Multiplying and Simplifying - Example 3 | 5:28 | 10 547 | |
 | Polynomials: Adding, Subtracting, Multiplying and Simplifying - Example 2 | 4:15 | 8 305 | |
 | Polynomials: Adding, Subtracting, Multiplying and Simplifying - Example 1 | 4:21 | 25 444 | |
 | Polynomial... or NOT?! Recognizing Polynomials, the degree and some Terminology | 9:52 | 35 389 | |
 | Evaluating Numbers Raised to Fractional Exponents | 8:42 | 16 767 | 1 liste |
 | Simplifying Radical Expressions Involving Variables - Example 3 | 4:34 | 134 055 | |
 | Rationalize the Denominator - Example 3 | 5:90 | 16 043 | 1 liste |
 | Rationalize the Denominator - Example 2 | 3:39 | 4 735 | 1 liste |
 | Rationalizing the Denominator - Example 1 | 5:44 | 35 851 | 1 liste |
 | Simplifying Radical Expressions Involving Variables - Example 2 | 3:47 | 18 615 | |
 | Simplifying Radical Expressions Involving Variables - Example 1 | 7:49 | 110 511 | |
 | Multiplying Variables with Rational Exponents - Basic Example 1 | 2:42 | 16 000 | |
 | Multiplying Variables with Rational Exponents - Basic Examples 2 | 3:31 | 7 979 | |
 | Evaluating Numbers with Rational Exponents by using Radical Notation - Basic Example 1 | 5:31 | 57 146 | 1 liste |
 | Simplifying Expressions with Negative Exponents - Ex 3 | 6:44 | 132 775 | 1 liste |
 | Simplifying Expressions with Negative Exponents - Ex 2 | 3:52 | 43 525 | 1 liste |
 | Simplifying Expressions with Negative Exponents - Ex 1 | 6:80 | 44 024 | 1 liste |
 | Applying the Rules of Exponents - Basic Examples #3 | 8:47 | 36 526 | 1 liste |
 | Applying the Rules of Exponents - Basic Examples #2 | 3:20 | 14 482 | 1 liste |
 | Applying the Rules of Exponents - Basic Examples #1 | 6:20 | 49 202 | 1 liste |
 | Evaluating Exponential Expressions (Numbers Only, No Variables) - Ex 3 | 3:59 | 3 416 | |
 | Evaluating Exponential Expressions (Numbers Only, No Variables) - Ex 2 | 2:18 | 3 748 | |
 | Evaluating Exponential Expressions (Numbers Only, No Variables) - Ex 1 | 1:48 | 9 665 | |
 | Intro to Evaluating Exponents - Basic Problems - Ex2 | 3:29 | 7 076 | 1 liste |
 | Intro to Evaluating Exponents - Basic Problems - Ex2 | 2:47 | 4 618 | 1 liste |
 | Intro to Evaluating Exponents - A few True/False Questions - Ex1 | 3:54 | 3 514 | 1 liste |
 | Evaluating Expressions Involving Absolute Value - Example 1 | 3:15 | 21 089 | |
 | Evaluating Expressions Involving Absolute Value - Example 3 | 2:29 | 14 361 | |
 | Evaluating Expressions Involving Absolute Value - Example 2 | 1:46 | 13 441 | |
 | Using Interval Notation to Express Inequalities - Example 2 | 1:33 | 18 508 | 1 liste |
 | Using Interval Notation to Express Inequalities - Example 1 | 1:52 | 48 047 | 1 liste |
 | Interval Notation - A basic question! | 1:23 | 18 746 | |
 | A Fundamental True/False Questions about Inequalities! | 1:51 | 4 628 | 1 liste |
 | Comparing Fractions using Inequalities - Ex 2 | 2:13 | 6 546 | |
 | Comparing Fractions using Inequalities - Ex 1 | 1:47 | 10 867 | |
 | Vote for Your Favorite Pi Day Video! | 0:35 | 3 002 | |
 | Solving a Linear System of Equations by Graphing | 5:20 | 217 663 | |
 | An Irrational Day - Math Contest! Win GREAT prizes! | 1:45 | 9 101 | |
 | Using Maclaurin/Taylor Series to Approximate a Definite Integral to a Desired Accuracy | 10:44 | 150 817 | 2 listes |
 | Lots of Different Derivative Examples! | 35:44 | 303 910 | |
 | Integrating Exponential Functions - Examples 3 and 4 | 5:19 | 83 558 | 1 liste |
 | Integrating Exponential Functions - Examples 1 and 2 | 5:90 | 163 969 | 1 liste |
 | Finding Work using Calculus - The Cable/Rope Problem - Part b | 7:50 | 49 564 | 1 liste |
 | Finding Work using Calculus - The Cable/Rope Problem | 9:30 | 88 377 | 1 liste |
 | Mixing Problems and Separable Differential Equations | 10:90 | 121 662 | 1 liste |
 | Markov Chains, Part 2 | 5:32 | 109 049 | 1 liste |
 | Markov Chains - Part 1 | 12:19 | 216 127 | 1 liste |
 | Great Zugzwang! Alekhine - Nimzovitsch, Sam Remo 1930 / French Defense | 24:30 | 14 024 | |
 | Special Right Triangles in Geometry: 45-45-90 and 30-60-90 | 13:14 | 126 183 | |
 | Evaluating a Surface Integral - Basic Example | 7:80 | 128 383 | |
 | Summary of Curve Sketching - Example 2 - Part 2 of 4 | 9:70 | 48 370 | |
 | Summary of Curve Sketching - Example 2 - Part 4 of 4 | 3:42 | 26 163 | |
 | Summary of Curve Sketching - Example 2 - Part 3 of 4 | 9:53 | 39 173 | |
 | Summary of Curve Sketching - Example 2, Part 1 of 4 | 7:52 | 69 244 | |
 | Reti - Capablanca, Berlin, 1928 / Ruy Lopez | 15:51 | 19 869 | |
 | Bird's Opening, Double Bishop Sacrifice! Lasker - Bauer, 1899 | 17:40 | 23 451 | |
 | The Fundamental Theorem for Line Integrals | 4:16 | 119 746 | |
 | Finding the Potential of a Conservative Vector Field / Ex 2 | 8:49 | 43 172 | |
 | Finding a Potential for a Conservative Vector Field | 10:70 | 130 211 | |
 | Curl and Showing a Vector Field is Conservative on R_3 / Ex 2 | 4:36 | 15 796 | |
 | Evaluating a Line Integral Along a Straight Line Segment | 7:29 | 79 971 | |
 | Curl and Showing a Vector Field is Conservative on R_3 | 6:10 | 60 314 | |
 | Showing a Vector Field on R_2 is Conservative | 5:40 | 29 540 | |
 | Conservative Vector Fields - The Definition and a Few Remarks | 4:20 | 53 623 | |
 | Green's Theorem | 6:42 | 182 260 | |
 | Power Series Solutions of Differential Equations | 11:45 | 178 153 | 1 liste |
 | Fun Fast Multiplication Trick! | 2:35 | 251 422 | |
 | Arithmetic Basics: Converting Decimals into Fractions | 6:27 | 85 648 | |
 | Finding Vertical Asymptotes of Rational Functions | 8:42 | 405 527 | |
 | Shortcut to Find Horizontal Asymptotes of Rational Functions | 4:35 | 650 819 | 1 liste |
 | Finding Slant Asymptotes of Rational Functions | 9:55 | 215 105 | 1 liste |
 | Work and Hooke's Law - Ex 2 | 6:52 | 56 387 | 1 liste |
 | Work and Hooke's Law - Ex 1 | 5:00 | 80 599 | 1 liste |
 | Product Rule, Chain Rule and Factoring - Ex 2 | 5:32 | 113 798 | |
 | Geometric Sequences: A Formula for the' n - th ' Term. | 7:40 | 201 134 | 2 listes |
 | A Quick Intro to Geometric Sequences | 7:12 | 90 536 | 2 listes |
 | Finding the Sum of a Finite Arithmetic Series | 9:56 | 133 368 | 1 liste |
 | Lagrange Multipliers - Two Constraints - Part 2 | 2:16 | 26 008 | 1 liste |
 | Lagrange Multipliers - Two Constraints | 13:50 | 120 668 | 1 liste |
 | Arithmetic Sequences: A Formula for the ' n - th ' Term | 11:60 | 244 737 | 1 liste |
 | Quick Intro to Arithmetic Sequences | 3:57 | 71 099 | 1 liste |
 | Pascal's Triangle and the Binomial Coefficients | 5:41 | 159 067 | 1 liste |
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