## Best Geometry Courses 2021

## Best Geometry Tutorials 2021

### Become a Geometry Master

This 232-lesson Geometry course includes video and text explanations of all things geometry, and it includes 60 quizzes (with solutions!) And 12 additional workbooks with additional practice problems, to help you test your understanding in class. of road. Becoming a master of geometry is organized in the following sections:

Lines and angles, including interior angles of polygons

Quadrilaterals, such as rectangles, squares, and parallelograms

Circles, including arcs, inscribed angles and chords

Area and perimeter for two-dimensional figures

Volume and area for three-dimensional figures

Triangles, including interior angles, bisectors, and circumscribed and inscribed circles

Pythagorean theorem and Pythagorean inequalities

Triangular conguence, including SSS, ASA, SAS, AAS, HL, CPCTC and isosceles triangle theorem

Similarity of triangles, including triangles 45-45-90 and 30-60-90, plus triangular similarity theorem and middle segments

Transformations, including translation, rotation and reflection of figures

Logic in geometry

You will learn from:

Videos: Look over my shoulder as I solve problems for each math problem you come across in class. We start from the beginning … I explain the configuration of the problem and why I set it up this way, the steps I take and why I take them, how to work through the disgusting and fuzzy middle parts, and how simplify the answer when you have it.

Notes: The notes section of each lesson is where you find the most important things to remember. It’s like Cliff Notes for books, but for math. Everything you need to know to be successful in your Geometry course, and nothing you don’t.

Quiz: When you think you have a good understanding of a topic in a Geometry course, you can test your knowledge by taking one of the quizzes. If you are successful, so much the better! If not, you can review the videos and ratings or ask for help in the Questions and Answers section.

Workbooks: Want even more practice? When you have completed the section, you can review everything you have learned by going through the bonus workbook. Workbooks contain tons of additional practice issues, so it’s a great way to consolidate what you’ve just learned in this section.

You will learn:

Quadrilaterals, triangles, and circles, including calculations of angles, perimeter, and area

Three-dimensional geometry, including prisms, pyramids, cylinders, cones and spheres

Figure transformations, including translation, rotation, and reflection

Logic and evidence, including conditions and conversions

Parallels and polygons, including interior and exterior angles

Triangular conguence, including SSS, ASA, SAS, AAS, HL, and CPCTC, plus the Pythagorean theorem

Shapes in space, including the distance between points in space

Dilations and scale factors, including statements of similarity of triangles

### Sacred Geometry: Comprehensive Course

Geometry is an exploration of truth, that which is obvious and universal. Where there is universal truth, there is also great beauty and from there a sense of sacred arises naturally. In this Geometry course, you will learn everything you need to draw and discover the sanctity of geometry.

You can draw in this Geometry course using pencil, paper, compass, ruler, or a free iOS app. In this Geomtry course I am using Euclidea: Sketches, a 100% free iOS app, for the practical reason that it is much clearer to observe what I do while looking at the screen of my recorded iPad Pro than it is to film my drawing-board.

To take this course, you can use this application (or use another computer-assisted drawing program) or draw by hand using the tried and tested instruments of pencil, paper, compass, and ruler.

### Master Geometry: Full Curriculum with Practice

This master’s degree course in geometry includes more than 50 lectures that will introduce students to a variety of topics, including triangles and their angles, geometric proofs, and mathematical logic. Student progress will be measured along the way through practice videos and quizzes with examples following almost every new topic. This course can be broken down into a few key categories:

Everything Forms: Students will leave this course able to find angles and side lengths in triangles, polygons and circles.

Coordinate Geometry: After this course, students will understand key aspects of coordinate geometry. This includes things like parallel and perpendicular line equations in addition to distance and midpoint formulas.

Geometric proofs and mathematical logic: Students will learn the basics of mathematical proofs and logical statements. We start from square one and at the end of the course, students will be able to complete several tests in two columns. Evidence is often what students find most difficult about geometry, so I made sure to include several examples to really make sure students understand the topic.

Further Preparation for Math Classes: Throughout the course, students will prepare for trigonometry and other future math courses such as Algebra 2 or Baking. Working with proofs, mathematical logic, and similarity will all help make these courses a lot easier once they start.

You’re going to learn:

Build the classic two-column geometric proofs

Find missing angles and side lengths in triangles and other polygons

Solve the area of the sector and the length of the arc in circles

Understand mathematical logic (Contrapositive, Inverse and Converse)

Understand congruence and similarity, including combinations of triangles like SSS, SAS, ASA, AAS, and HL

Work with tangents, secants and chords with their formulas for circles

Develop an intuition for coordinate geometry; covering distance and midpoint formulas with parallel and perpendicular lines