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| | time | views | |
| Finding term in recursively defined geometric sequence | 3:46 | 2,162 | |
| Finding term of explicitly defined geometric sequence | 1:37 | 4,284 | |
| Finding recursive definition of arithmetic sequence | 3:60 | 3,835 | |
| Examples finding terms of arithmetic sequences from definition | 3:38 | 7,314 | |
| Generating inputs and outputs of a function | 4:10 | 4,068 | |
| Next term in arithmetic sequence examples | 1:70 | 5,571 | |
| Deriving novel units | 3:27 | 3,510 | |
| Manipulating units of work and power | 2:48 | 3,980 | |
| Linear equations with unknown coefficients | 5:35 | 5,417 | |
| Energy equation | 10:56 | 5,214 | |
| Equation for ellipse from graph | 3:35 | 5,407 | |
| Identifying graph from equation | 1:40 | 3,179 | |
| Graphing circles exercise examples | 2:90 | 5,217 | |
| Center and radius of circle from graph | 3:50 | 4,886 | |
| Graphing circle from equation exercise | 5:14 | 6,512 | |
| Equation of circle from graph | 5:40 | 7,221 | |
| Itrepreting periodicity of algebraic models | 3:21 | 2,851 | |
| Interpreting algebraic models | 3:00 | 2,024 | |
| Interpreting intersections of functions | 4:50 | 2,376 | |
| Graphically interpreting solutons of equations | 2:37 | 1,785 | |
| Exponential model word problem example | 4:50 | 3,715 | |
| Example evaluating exponential model | 1:34 | 2,273 | |
| Logarithm change of base examples | 6:43 | 5,245 | |
| Constructing linear and exponential model from data | 5:57 | 2,246 | |
| Creating exponential model from data | 6:56 | 1,583 | |
| Changing units when interpreting exponential model | 4:22 | 2,358 | |
| Manipulating exponential for interpretation | 4:21 | 2,208 | |
| Interpreting time in exponential models | 6:43 | 1,953 | |
| Interpreting exponential growth examples | 6:54 | 2,541 | |
| Solving more complex exponential equations | 7:20 | 3,989 | |
| Solving exponential equations | 4:57 | 5,015 | |
| Identifying functions as even or odd | 7:23 | 3,076 | |
| Adding and subtracting rational expressions with like denominators | 3:45 | 8,954 | |
| Equivalent expressions after multiplying and dividing rational expressions | 5:56 | 7,344 | |
| Designing radical equation for extraneous solution | 4:57 | 3,043 | |
| Identifying extraneous solution for radical equation | 5:23 | 5,246 | |
| Analyzing positive and negative intervals of polynomials | 8:38 | 1,095 | |
| Finding real roots of polynomial | 6:45 | 3,888 | |
| Finding roots or zeros of polynomial | 9:90 | 7,951 | |
| Alternative method for factoring polynomial | 3:00 | 3,865 | |
| Function mapping diagram to test invertibility | 4:40 | 3,453 | |
| Example of functions that are not inverses | 4:12 | 4,326 | |
| Verifying function inverses example | 6:41 | 4,248 | |
| Evaluating composite function using graphs | 3:20 | 6,996 | |
| Evaluating composite functions using tables | 4:10 | 8,325 | |
| Manipulating unknown variables example | 2:41 | 2,553 | |
| Equivalent expressions with unknown variables | 1:35 | 3,687 | |
| Exponential from graph with negative initial value | 6:70 | 2,573 | |
| Exponential function from graph example | 4:60 | 2,942 | |
| Determining common ratio and initial value for exponential | 7:20 | 5,107 | |
| Initial value and common ratio of exponential functions | 5:27 | 14,433 | |
| Solving exponent equation using exponent properties | 2:39 | 5,598 | |
| Simplifying rational exponent expressions | 2:31 | 5,637 | |
| Simplifying rational expression with rational exponents | 3:50 | 11,754 | |
| Rewriting square root of fraction | 4:41 | 8,312 | |
| Using expression structure to solve quadratic | 3:55 | 8,886 | |
| Time dilation | Special relativity | Physics | Khan Academy | 9:15 | 5,743 | |
| Irregular Plural Nouns, Part IV | The parts of speech | Grammar | 2:42 | 17,543 | |
| BONUS VIDEO – Origin of the Mutant Plural | The parts of speech | Grammar | 5:53 | 16,653 | |
| Irregular plural nouns, Part III | The parts of speech | Grammar | 5:70 | 17,880 | |
| Concrete and abstract nouns | The parts of speech | Grammar | 3:43 | 18,695 | |
| Common and proper nouns | The parts of speech | Grammar | 2:52 | 25,944 | |
| Finding an in-between frame of reference | Special relativity | Physics | Khan Academy | 8:12 | 2,668 | |
| Calculating neutral velocity | Special relativity | Physics | Khan Academy | 6:45 | 2,286 | |
| Einstein velocity addition formula derivation | Special relativity | Physics | Khan Academy | 7:37 | 5,424 | |
| Applying Einstein velocity addition | Special relativity | Physics | Khan Academy | 6:23 | 3,573 | |
| Lorentz transformation for change in coordinates | Physics | Khan Academy | 5:60 | 3,203 | |
| Origins of the Cold War | 11:58 | 8,549 | |
| Irregular Plural Nouns, Part I | The parts of speech | Grammar | Khan Academy | 2:34 | 28,109 | 1 list |
| Irregular Plural Nouns, Part II | The parts of speech | Grammar | Khan Academy | 7:23 | 24,414 | 1 list |
| Introduction to singular and plural nouns | The parts of speech | Grammar | Khan Academy | 4:35 | 33,803 | 1 list |
| Introduction to nouns | The parts of speech | Grammar | Khan Academy | 4:28 | 58,634 | 1 list |
| Lorentz transformation derivation part 3 | Special relativity | Physics | Khan Academy | 11:22 | 2,872 | |
| Lorentz transformation derivation part 1 | Special relativity | Physics | Khan Academy | 10:55 | 4,133 | |
| Deriving Lorentz transformation part 2 | Special relativity | Physics | Khan Academy | 6:80 | 2,251 | |
| Algebraically manipulating Lorentz transformation | Physics | Khan Academy | 8:10 | 3,648 | |
| Evaluating a Lorentz transformation | Special relativity | Physics | Khan Academy | 8:41 | 3,369 | |
| Introduction to the Lorentz transformation | Special relativity | Physics | Khan Academy | 8:21 | 7,532 | |
| Angle of x' axis in Minkowski spacetime | Special relativity | Physics | Khan Academy | 7:22 | 6,460 | |
| Measuring time in meters in Minkowski spacetime | Physics | Khan Academy | 4:58 | 5,199 | |
| Introduction to special relativity and Minkowski spacetime diagrams | Khan Academy | 13:44 | 10,183 | |
| Galilean transformation and contradictions with light | Physics | Khan Academy | 8:40 | 6,069 | |
| Starting to set up a Newtonian pathâÂÂtime diagram | Physics | Khan Academy | 7:55 | 5,769 | |
| Visualizing multiple Newtonian pathâÂÂtime diagrams | Physics | Khan Academy | 9:38 | 5,385 | |
| Correlation coefficient intuition examples | 7:21 | 3,905 | |
| Ordering triangle sides and angles | 2:49 | 3,209 | |
| Vector components from magnitude and direction | 10:16 | 2,095 | |
| Angles of vectors from components | 9:10 | 1,995 | |
| More examples finding vector angles | 6:42 | 1,292 | |
| Combined vector operations example | 5:59 | 2,410 | |
| Adding and subtracting vectors | 7:42 | 3,620 | |
| Visually adding and subtracting vectors | 6:22 | 2,379 | |
| Examples from understanding scalar multiplication exercise | 4:53 | 2,900 | |
| Understanding multiplying vectors by scalars | 5:42 | 3,283 | |
| Example of vector magnitude from initial and terminal points | 5:49 | 2,590 | |
| Finding vector magnitude from components | 3:60 | 2,140 | |
| Example calcuating magnitude of vector from graph | 3:38 | 2,394 | |
| Equivalent vectors examples | 6:37 | 2,706 | |
| Example finding components of a vector | 3:18 | 3,609 | |
| Example comparing x components of vectors | 2:55 | 2,274 | |
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