A first course in Geometry

Introduction to Euclidean Geometry, for High School, College & University

This video series is entitled, "A first course in Geometry," which provides introduction to Euclidean Geometry, for High School, College & University. The series presents 86 individual lectures and span the subject of Geometry. These videos have a total playtime duration of 1 dys 06 hrs 40 min 53 sec.
 This lecture series on Geometry, by high school Math teacher Mr. Tarrou, is presented in 86 lessons, each ranging from 4 min to 29 min in length. This series does an excellent job at reviewing material for high school geometry and introductory geometry at the university level. Highly recommended for anyone studying or reviewing geometry. I found this series actually answered a lot of my own questions on geometry. He covers the material quickly and thoroughly, so there's not much time to get bored. I highly recommend watching it all. ~MW, "Big fan."

Geometry: A first course in Geometry

L Lecture titles for A first course in Geometry Time Note 1 Points Lines & Planes 28:15 2 More Postulates & Theorems Points, Lines, & Planes 24:44 3 Segment, Ray, Distance on a Number Line 27:20 4 Introduction to Angles 32:30 5 Special Angle Pairs 24:43 6 Basic Constructions Segment & Angle 11:15 7 Angle and Segment Bisector Constructions 10:26 8 Distance Formula & Pythagorean Theorem 22:52 9 Midpoint Formula 21:24 10 Perimeter of a Plane Region 32:37 11 Area of a Plane Region 24:46 12 Deductive Reasoning If Then Statements 18:27 13 Intro to 2 Column Geometry Proofs 27:51 14 Congruent Angles 21:07 15 Lines Parallel Skew, Angles formed by a Transversal 18:36 16 Parallel Lines & Transversal Angles 23:02 17 Proving Lines Parallel 21:34 18 Parallel & Perpendicular Line Proofs 14:24 19 Angles of Triangles and Parallel Lines 27:43 20 Graphing Lines in Slope-Intercept form 13:21 21 Equations of Lines and Graphing 13:35 22 Slope and Equations of Lines 14:51 23 Equations of parallel & perpendicular lines 15:00 24 Congruent Polygons & Third Angle Theorem 26:24 25 Congruent Triangles SSS SAS 24:48 26 Congruent Triangles ASA AAS 15:58 27 Non Congruence Theorems AAA SSA 8:59 28 Corresponding Parts of Congruent Triangles are Congruent 10:36 29 Isosceles & Equilateral Triangle Properties 27:52 30 Equilateral Equiangular Triangles 19:55 31 Congruent Right Triangles HL Hypotenuse Leg Theorem 26:05 32 Triangle Midsegment Theorem 18:21 33 Proving Midsegment Theorem 15:38 34 Perpendicular Bisector Theorem 21:34 35 Angle Bisector Theorem 18:25 36 Triangle Perpendicular Bisectors & Circumcenter 23:19 37 Triangle Angle Bisectors & Incenter 8:37 38 Medians of Triangles & Centroid 17:35 39 Altitudes of Triangles and Orthocenter 21:36 40 Triangle Inequality Theorem 19:53 41 Hinge Theorem Inequalities 2 Triangles 12:07 42 Polynomial Angle Sum Theorems 22:00 43 Properties of Parallelograms 19:23 44 Proving Quadrilaterals are Parallelograms 18:51 45 Rhombuses, Rectangles, and Squares 25:59 partial summary 46 More Examples Rhombus & Rectangle 24:20 47 Properties of Trapezoids & Mid Segment Theorem 18:06 48 Properties of Kites 19:21 49 Polygons in Coordinate Plane 26:18 50 Ratios & Proportions 28:37 51 Similar Polygons 24:29 52 Proving Triangles are Similar AA SAS SSS 21:39 53 Similarity in Right Triangles 31:22 54 Side Splitter Theorem Proportions in Triangles 16:05 55 Proportions in Triangles Angle Bisector 15:53 56 Pythagorean Theorem 17:43 57 Converse Pythagorean Theorem & Triples 19:23 58 Special Right Triangles 45-45-90 30-60-90 26:07 59 Right Triangle Trigonometry Part 1 13:48 60 Right Triangle Trigonometry Part 2 4:23 61 Angle of Elevation & Depression Right Triangle Trig 27:21 62 Area Parallelograms and Triangles 29:19 63 Area Trapezoid Rhombus Kite 27:28 64 Area of Regular Polygon Introduction with Hexagon Examples 29:29 interesting 65 Area Regular Polygons with Trigonometry 22:14 66 Perimeter and Area of Similar Figures 22:53 67 Circle Intro and Arc Length 29:47 68 Sector and Segment Area in Circles 27:25 69 Segment Area in Circles Quicker Methods 14:45 70 Geometric Probabilities Length 18:55 71 Geometric Probabilities Area 20:30 72 Geometric Probabilities Area 20:30 This is an accidental duplicate lecture, exact same as video 71 73 Surface Area of a Right Prism 21:34 74 Surface Area Of a Cylinder 21:30 75 Surface Area of a Regular Pyramid Non-Trig Examples 25:24 76 Surface Area of a Pyramid with Trigonometry 19:41 77 Surface Area of a Cone 18:30 78 Volume of a Prism & Volume of a Cylinder 28:11 79 Volume of a Pyramid 3 Examples 18:18 80 Volume of a Cone 3 Examples 19:01 81 Surface Area of a Sphere & Volume of a Sphere 24:59 82 Tangent Lines to Circles 27:45 83 Chords Arcs and Diameters in Circle 32:01 84 Inscribed Angles in Circles & Tangent Lines 25:54 85 Angles in Circles Chords Secants Tangents & Arcs 27:35 very interesting 86 Segment Lengths in Circles with Chords, Secants, & Tangents 18:02 Total Time of these Lectures = 1:06:40:53

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