Section 1 : comprehensive calculus course

 Lecture 1 Calculus l Introduction l Resources l Course overview 1:24 Lecture 2 Foundations of Calculus l Functions l Introduction to functions 4:52 Lecture 3 Foundations of Calculus l Functions l Vertical line test 6:10 Lecture 4 Foundations of Calculus l Functions l Domain and range 8:40 Lecture 5 Foundations of Calculus l Functions l Domain and range from a graph 4:28 Lecture 6 Foundation of Calculus l Functions l Even l odd l neither 4:11 Lecture 7 Foundation of Calculus l Graphing function l Equation modeling 6:28 Lecture 8 Foundation of Calculus l Graphing function l Modeling piecewise defined 5:28 Lecture 9 Foundation of Calculus l Graphing function l Sketching graphs story problems 4:7 Lecture 10 Graphing functions l Equation of line in point slope form l A to Z calculus 8:28 Lecture 11 Foundations of Calculus l Equation of a line in slope intercept form 6:28 Lecture 12 Foundation Calculus l Graphing parabola l A to Z Calculus I Learn Calculus Lecture 13 Foundations of Calculus l Center and radius of a circle l A to Z Calculus 5:47 Lecture 14 Foundation Calculus l Graphing circles l A to Z Calculus I Learn Calculus 6:55 Lecture 15 Foundation of Calculus l Modifying functions l Combinations of function 6:8 Lecture 16 Foundations of Calculus l Modifying functions l Composite functions 4:27 Lecture 17 Foundation of Calculus l Modifying functions l Composite functions l domain 14:32 Lecture 18 Foundations of Calculus l One to one functions and the horizontal line test 4:11 Lecture 19 Foundation Calculus l Inverse functions 6:1 Lecture 20 Foundation of Calculus l Finding function from it inverse 6:8 Lecture 21 Foundations of Calculus l Laws of logarithms 4:21 Lecture 22 Foundations of Calculus l Quadratic formula 4:29 Lecture 23 Foundation of Calculus l Completing the square 5:4 Lecture 24 Foundations of Calculus l Long division of polynomials 4:54 Lecture 25 Foundations of Calculus l The unit circle 18:16 Lecture 26 Limits l Continuity l Idea of the limit l Introduction to idea of the limit 1:17 Lecture 27 Limits & Continuity l Idea of the limit 7:53 Lecture 28 Limits l Continuity l Idea of the limit l One sided limit 9:25 Lecture 29 Limits l Continuity l Idea of the limit l Proving that limit does not exist 5:43 Lecture 30 Limits l Continuity Idea of the limit l Precise definition of the limit 11:28 Lecture 31 Limits l Continuity l Introduction to combinations l composites 1:10 Lecture 32 Limits & Continuity l Limits of combinations 9:1 Lecture 33 Limits Continuity l Limits of composites 21:40 Lecture 34 Limits Continuity l Continuity 1:3 Lecture 35 Limits l Continuity l Point discontinuities 8:15 Lecture 36 Lecture 36 l Limits l Continuity l Jump discontinuities 9:16 Lecture 37 Limit l Continuity l Continuity l Infinite discontinuities 7:39 Lecture 38 Limit l Continuity l intermediate value theorem l TeachingBharat l Calculus 0:45 Lecture 39 Limits l Continuity l Intermediate value theorem with an interval Calculus 6:56 Lecture 40 Limits l Continuity l Intermediate value theorem without interval 6:22 Lecture 41 Limits l Continuity l Solving limits l Introduction to solving limits 0:49 Lecture 42 Limits l Continuity l Solving limit l Solving with substitution l Calculus 2:47 Lecture 43 Limits l Continuity l Solving limits l Solving with factoring l Calculus 1 4:31 Lecture 44 Limits l Continuity l Solving limits l Solving with conjugate method 6:28 Lecture 45 Limits l Continuity l Solving limits l Infinite limits vertical asymptotes 13:26 Lecture 46 Limits l Continuity l Solving limits l Crazy graphs 7:47 Lecture 47 Limits l Continuity l Solving limit l Trigonometric limits 4:49 Lecture 48 Limits l Continuity l Solving limits l Making the function continuous 11:10 Lecture 49 Limits l Continuity l Introduction to squeeze theorem 0:56 Lecture 50 Limits l Continuity l Squeeze theorem 4:35 Lecture 51 Limits l Continuity l Squeeze theorem, limit of an inequality 3:2 Lecture 52 Derivatives l Introduction to definition of the derivative 0:55 Lecture 53 Derivatives l Definition of the derivative l Calculus 1 12:15 Lecture 54 Derivatives l Derivative rule l Introduction to derivative rule l Calculus 1 1:3 Lecture 55 Derivatives l Derivative rules l Power rule l Teaching Bharat l Calculus 1 5:21 Lecture 56 Derivatives l Derivative rule l Power rule for negative powers l Calculus1 7:32 Lecture 57 Derivatives l Derivative rule l Power rule fractional powers l Calculus 1 10:10 Lecture 58 Derivatives l Derivative rules l Product rule l two functions l Calculus 1 9:51 Lecture 59 Derivatives l Derivative rules l Product rule, three or more functions 7:7 Lecture 60 Derivative l Derivative rule l Quotient rule l Teaching Bharat l Calculus1 Lecture 61 Derivatives l Chain rule l Introduction to chain rule 0:48 Lecture 62 Derivatives l Chain rule l Chain rule with power rule 6:27 Lecture 63 Derivatives l Chain rule l Chain rule with product rule 8:36 Lecture 64 Derivatives l Chain rule l Chain rule with quotient rule 7:16 Lecture 65 Derivatives l Derivatives of trig functions l Introduction t l Calculus 1 0:53 Lecture 66 Derivatives l Derivatives of trig functions l Trigonometric derivatives 19:8 Lecture 67 Derivatives of trig functions l Inverse trigonometric derivative l Calculus 4:51 Lecture 68 Derivatives of trig functions l Hyperbolic derivatives l Calculus 1 4:21 Lecture 69 Derivatives of trig functions l Inverse hyperbolic derivatives 4:40 Lecture 70 Derivatives of ln(x) and e^x l Calculus1 l Learn Calculus 0:45 Lecture 71 Derivatives of ln(x) and e^x l Exponential derivatives 6:48 Lecture 72 Derivatives of ln(x) and e^x l Logarithmic derivatives l Calculus 1 5:55 Lecture 73 Derivatives of ln(x) e^x l Logarithmic differentiation Lecture 74 Tangent and normal lines l Introduction to tangent and normal lines 0:57 Lecture 75 Derivatives l Tangent and normal lines l Tangent lines 7:59 Lecture 76 Tangent and normal lines l Value that makes two tangent lines parallel 15:18 Lecture 77 Tangent and normal lines l Values that make the function differentiable 8:11 Lecture 78 Tangent and normal lines l Normal lines l Calculus 1 l Teaching Bharat 4:28 Lecture 79 Tangent and normal lines l Average rate of change l Calculus 1 5:52 Lecture 80 Implicit differentiation l Introduction to implicit differentiation 1:7 Lecture 81 Implicit differentiation l Calculus 1 l Calculus Videos 10:23 Lecture 82 Equation of the tangent line with implicit differentiation l Calculus 1 7:24 Lecture 83 Second derivatives with implicit differentiation l Calculus 1 8:15 Lecture 84 Applications of Derivatives l Introduction to optimization sketching graph 1:4 Lecture 85 Applications of Derivative l Critical point l Calculus 1 16:5 Lecture 86 Applications of Derivatives l Increasing and decreasing l Calculus 1 8:15 Lecture 87 Applications of Derivatives l First derivative test l Calculus 1 15:26 Lecture 88 Applications of Derivatives l Concavity 7:6 Lecture 89 Applications of Derivatives l Second derivative test l Calculus 1 3:43 Lecture 90 Applications of Derivatives l Vertical asymptotes l Calculus 1 9:56 Lecture 91 Applications of Derivatives l Horizontal asymptotes l Calculus 1 8:11 Lecture 92 Applications of Derivatives l Slant asymptotes l Calculus 1 3:55 Lecture 93 Applications of Derivatives l Sketching graphs l Calculus 1 9:57 Lecture 94 Applications of Derivatives l Extrema on a closed interval l Calculus 1 13:19 Lecture 95 Applications of Derivatives l Sketching fx from f'x l Calculus 1 29:45 Lecture 96 Applications of Derivatives l Introduction to linear approximation 0:55 Lecture 97 Applications of Derivatives l Linear approximation l Calculus 1 4:23 Lecture 98 Applications of Derivatives l Estimating a root l Calculus 1 8:10 Lecture 99 Applications of Derivatives l Related rates l Introduction to related rate 0:54 Lecture 100 Applications of Derivatives l Related rates l Radius of the balloon 6:5 Lecture 101 Applications of Derivatives - Related rates - Price of the product 5:8 Lecture 102 Applications of Derivatives - Related rates - Water level in the tank 8:30 Lecture 103 Applications of Derivatives - Related rates - Observer and the airplane 10:29 Lecture 104 Applications of Derivatives - Related rates - Ladder sliding down the wall 6:58 Lecture 105 Applications of Derivatives - Introduction to applied optimization 0:40 Lecture 106 Applications of Derivatives - Dimensions of a rectangle that maximize its area 6:7 Lecture 107 Applications of Derivatives - Dimensions of a rectangle that minimize its perimeter 10:24 Lecture 108 Applications - Dimensions that minimize page size with a given printed area 14:0 Lecture 109 Applications of Derivatives - Two real numbers with minimum product 6:51 Lecture 110 Applications of Derivatives - Two real numbers with minimum sum of squares 8:43 Lecture 111 Applications of Derivatives - Point on the line closest to another point 7:17 Lecture 112 Applications of Derivatives - Time when velocity is minimum 5:44 Lecture 113 Applications of Derivatives - Dimensions that maximize the volume of a box 10:9 Lecture 114 Applications of - Dimensions that minimize the surface area of an open top box 11:35 Lecture 115 Applications of Derivatives - Width that minimizes the surface area of an open top box 11:30 Lecture 116 Applications of Derivatives - Dimensions that maximize the volume of a cylinder 12:32 Lecture 117 Applications of Derivatives - Dimensions that minimize the surface area of a cylinder 8:38 Lecture 118 Applications of Derivatives - Maximum volume of a cone shaped cup 11:4 Lecture 119 Applications of Derivatives - Production level and sale price that maximize profit 10:21 Lecture 120 Applications of Derivatives - Sales level that maximizes revenue 7:35 Lecture 121 Applications of Derivatives - Maximum area of a rectangle inscribed in a semicircle 15:47 Lecture 122 Applications - Dimensions that maximize the area of a rectangle inscribed in a triangle 13:16 Lecture 123 Applications of Derivatives - Maximum volume of a cylinder inscribed in a sphere 14:4 Lecture 124 Applications of Derivatives-Derivative theorems - Introduction to derivative theorems 0:51 Lecture 125 Applications of Derivatives-Derivative theorems- Mean Value Theorem 11:21 Lecture 126 Applications of Derivatives-Derivative theorems - Rolle's Theorem 5:11 Lecture 127 Applications of Derivatives-Derivative theorems - Newton's Method 9:22 Lecture 128 Applications of Derivatives-Derivative theorems- L'Hospital's Rule 3:15 Lecture 129 Applications of Derivatives - Physics - Introduction to physics 0:36 Lecture 130 Applications of Derivatives - Physics - Position function Lecture 131 Applications of Derivatives - Physics - Position function of a particle 19:56 Lecture 132 Applications of Derivatives - Physics - Ball thrown up from the ground 9:37 Lecture 133 Applications of Derivatives - Physics - Coin dropped from the roof 9:31 Lecture 134 Applications of Derivatives - Economics - Introduction to economics 0:54 Lecture 135 Applications of Derivatives - Economics - Marginal cost, revenue, and profit 7:4 Lecture 136 Applications of Derivatives - Introduction to exponential growth and decay 0:50 Lecture 137 Applications of Derivatives - Exponential growth and decay - Half life 8:6 Lecture 138 Applications of Derivatives - Exponential growth and decay - Sales decline 6:8 Lecture 139 Applications of Derivatives - Exponential growth Lecture 140 Final exam and wrap-up - Wrap up 0:20