Geometry Help – Tutoring and Homeschooling

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Introduction

1 Adding and Subtracting Integers Subtracting Integers, Adding Integers, adding and subtracting signed numbers, rules for adding and subtracting integers, adding and subtracting positives and negatives, addition and subtraction of integers, adding and subtracting positive and negative numbers, adding and subtracting integers lesson, Introduction, Adding and Subtracting Integers
2 Multiplying and Dividing Integers Multiplying Integers, Dividing Integers, multiplying and dividing integers, Introduction, Multiplying and Dividing Integers
3 Equations Involving the Distributive Property Solving Multi Step Equations, Solve Multi Step Equations, multi step equations, multi step equation, multistep equations, multiple step equations, multi-step equation, solving multi step equations, solving multistep equations, how to solve multi step equations, distributive property equation, Introduction, Equations Involving the Distributive Property
4 Equations with the Variable on Both Sides Equations with Variables on Both Sides, Solving Equations with Variables on Each Side, variables on both sides, solving equations with variables on both sides, equations variables on both sides, variables both sides, solving equations variables on both sides, equation with variables on both sides, solving equations with variable on both sides, how to solve equations with variables on both sides, Introduction, Equations with the Variable on Both Sides
5 Points, Lines, Planes, and Space Point Line Plane, Undefined Terms in Geometry, basic geometric figures, geometry undefined terms, Introduction, Points, Lines, Planes, and Space
6 Segments, Rays, and Length Geometry Rays, Ray in Math, geometry ray, math ray, math rays, ray in geometry, geometry endpoint, line segment rays, Introduction, Segments, Rays, and Length
7 Segment Addition Postulate and Midpoint Segment Addition Postulate, Geometry Midpoint, Introduction, Segment Addition Postulate and Midpoint
8 Angles and Measure Acute Angle, Obtuse Angle, right angle, right angles, acute angles, straight angle, obtuse angles, an acute angle, straight angles, what is an acute angle, Introduction, Angles and Measure
9 Angle Addition Postulate and Angle Bisector Angle Addition Postulate, Angle Bisector, Introduction, Angle Addition Postulate and Angle Bisector
10 Inductive vs. Deductive Reasoning Inductive Reasoning, Inductive and Deductive Reasoning, inductive reasoning examples, inductive reasoning lessons, example of inductive reasoning, inductive reasoning math, inductive reasoning geometry, inductive reasoning is, inductive deductive reasoning, examples of inductive reasoning, Introduction, Inductive vs. Deductive Reasoning
11 Conditional Statements Conditional Statements, Geometry Conditional Statements, if then statements, conditional statement, if then statement, conditional statements in geometry, an if then statement, conditional statements in math, if and then statement, geometry conditional statement, Introduction, Conditional Statements
12 Properties Reflexive Property, Symmetric Property, symmetric property of equality, Introduction, Properties
13 Algebra Proofs with Properties Geometry Proofs, Algebra Proofs, geometric proofs, geometry proof, geometric proof, geometry proofs examples, basic proof, two column proofs, two column proof, proofs in geometry, Introduction, Algebra Proofs with Properties
14 Geometry Proofs with Midpoints and Angle Bisectors Geometric Proofs, Geometry Proofs with Midpoints and Angle Bisectors, geometry proofs, Introduction, Geometry Proofs with Midpoints and Angle Bisectors

Angle pairs & perpendicular lines

15 Solving Systems by Addition Solving Systems of Equations, System of Linear Equations, solving systems using elimination, solving linear systems, how to solve system of equations, solve systems of equations, solving a system, solving systems of linear equations, linear combination method, solving system of equations, Angle pairs & perpendicular lines, Solving Systems by Addition
16 Solving Systems by Substitution and Method of Choice Solving Linear Systems by Substitution, Solving System of Equations by Substitution, solving systems by substitution, solving systems using substitution, solving systems of equations by substitution, solving systems of linear equations by substitution, linear systems by substitution, solve the system by substitution, solving linear system by substitution, solving system by substitution, Angle pairs & perpendicular lines, Solving Systems by Substitution and Method of Choice
17 Factoring Trinomials Algebra Factoring, Factoring Quadratic, factoring polynomials, factoring math, factoring trinomials, trinomial, factor polynomials, how to factor polynomials, factoring polynomial, factor trinomials, Angle pairs & perpendicular lines, Factoring Trinomials
18 Factoring Trinomials and Difference of Two Squares Math Factoring, Difference of Two Squares, factor binomials, difference of two square, how to factor binomials, factoring binomials, factor binomial, differences of two squares, factoring binomial, how to factor a binomial, Angle pairs & perpendicular lines, Factoring Trinomials and Difference of Two Squares
19 Polynomial Equations Factoring Quadratic Equations, Factor Quadratic Equation, solving polynomial equations, quadratic equations, polynomial equations, polynomial equation, solve polynomial equation, factor quadratic equations, solving quadratic equations, solving quadratic equations by factoring, Angle pairs & perpendicular lines, Polynomial Equations
20 Complementary and Supplementary Angles Complementary angles, Supplementary Angles, complimentary angles, complementary angles, complementary angle, complimentary angle, define complementary, pictures of complementary angles, complementary, complementary angles are, what is complementary angle, Angle pairs & perpendicular lines, Complementary and Supplementary Angles
21 Advanced Complementary and Supplementary Angles Supplementary Angles, Supplementary Angles Word Problems, complementary angles word problems, Angle pairs & perpendicular lines, Advanced Complementary and Supplementary Angles
22 Vertical Angles Vertical Angles, Vertical Angle Theorem, vertical angle, vertical angle measure, Angle pairs & perpendicular lines, Vertical Angles
23 Problems Involving Perpendicular Lines Perpendicular Lines, Definition of Perpendicular Lines, perpendicular line, define perpendicular lines, example of perpendicular lines, perpendicular line segments, picture of perpendicular lines, parallel and perpendicular lines, Angle pairs & perpendicular lines, Problems Involving Perpendicular Lines
24 Theorems Involving Perpendicular Lines Vertical Angle Theorem, Perpendicular Line Theorems, theorems involving perpendicular lines, Angle pairs & perpendicular lines, Theorems Involving Perpendicular Lines

Parallel lines and polygons

25 Parallel Lines Vocabulary Parallel Lines, Definition of Parallel Lines, parallel line, parallel line segments, define parallel lines, picture of parallel lines, math parallel lines, Parallel lines and polygons, Parallel Lines Vocabulary
26 Given Lines are Parallel Same Side Interior Angles, Alternate Interior Angles, alternate interior angle theorem, definition of alternate interior angles, Parallel lines and polygons, Given Lines are Parallel
27 Proving Lines are Parallel Proving Lines Parallel, Prove Parallel Lines, proof of parallel lines, prove two lines are parallel, proving lines are parallel, Parallel lines and polygons, Proving Lines are Parallel
28 Triangle Vocabulary and Triangle Sum Theorem Triangle Sum Theorem, Angles of a Triangle, angles of triangle, angles of triangles, the triangle sum theorem, triangle angle sum, angle sum of a triangle, find angles of triangle, triangle angles, finding angles of a triangle, Parallel lines and polygons, Triangle Vocabulary and Triangle Sum Theorem
29 Advanced Triangle Sum Theorem Angles of a Triangle, Finding Angles of a Triangle, triangle angle sum, Parallel lines and polygons, Advanced Triangle Sum Theorem
30 Triangle Word Problems and Exterior Angle Theorem Exterior Angle Theorem, Triangle Exterior Angle Theorem, the exterior angle theorem, Parallel lines and polygons, Triangle Word Problems and Exterior Angle Theorem
31 Polygon Vocabulary Polygons, Polygon, Polygon Shape, picture of polygon, define polygon, irregular polygon, example of polygon, math polygon, geometry polygon, polygon shape side, Parallel lines and polygons, Polygon Vocabulary
32 Sum of Interior and Exterior Angles of a Polygon Angles of Polygons, Sum of Interior Angles of a Polygon, angles of a polygon, polygon angles, angle sums of polygons, interior angles of polygons, sum of angles of a polygon, interior angles of a polygon, polygons angles, interior angles of polygon, Parallel lines and polygons, Sum of Interior and Exterior Angles of a Polygon
33 Regular Polygons Interior Angles of Polygons, Angles of a Regular Polygon, each interior angle, angle measure of a polygon, angle of polygon, angles of regular polygons, interior angle of a regular polygon, interior angles of a regular polygon, angle of a regular polygon, interior angle of polygon, measure of interior angle, Parallel lines and polygons, Regular Polygons

Triangles

34 Congruent Figures Congruent Figures, Congruent Shapes, congruent side, geometry congruence, geometry congruent shape, congruent angle measure, definition congruent angle, corresponding congruent angle, Triangles, Congruent Figures
35 Proving Triangles are Congruent by SSS, SAS, and ASA Congruent Triangles, Triangle Proofs, triangle congruence, sss postulate, triangle proof, sas triangles, sas theorem, sas postulate, side side side theorem, sss theorem, Triangles, Proving Triangles are Congruent by SSS, SAS, and ASA
36 Isosceles Triangle Theorems Isosceles Triangle Theorem, Base Angle Theorem, the isosceles triangle theorem, isosceles triangle angles, angles of an isosceles triangle, angle of isosceles triangle, base angles theorem, isosceles triangle base angles, isosceles triangle angle, base angles of an isosceles triangle, Triangles, Isosceles Triangle Theorems
37 Proving Triangles are Congruent by AAS and HL Proving Triangles Congruent, Hypotenuse Leg, Angle Angle Side, hypotenuse leg theorem, hl postulate, hl theorem, aas theorem, aas postulate, aas triangle congruence, aas congruence, Triangles, Proving Triangles are Congruent by AAS and HL
38 Medians, Altitudes, and Perpendicular Bisectors Median of a Triangle, Altitude of a Triangle, median geometry, Triangles, Medians, Altitudes, and Perpendicular Bisectors

Quadrilaterals

39 Properties of Parallelograms Parallelogram, Properties of a Parallelogram, parallelograms, geometry parallelogram, example of a parallelogram, define parallelogram, properties of parallelograms, consecutive angles of a parallelogram, quadrilateral parallelogram, sides of a parallelogram, Quadrilaterals, Properties of Parallelograms
40 Proving a Quadrilateral is a Parallelogram Parallelogram Proofs, Proving a Quadrilateral is a Parallelogram, Quadrilaterals, Proving a Quadrilateral is a Parallelogram
41 More Parallel Line Theorems Three Parallel Lines, Triangle Midsegment, Quadrilaterals, More Parallel Line Theorems
42 Rectangles, Rhombuses, and Squares Rhombus, Properties of a Rhombus, Diagonals of a Rhombus, Quadrilaterals, Rectangles, Rhombuses, and Squares
43 Trapezoids Trapezoid, Properties of a Trapezoid, definition of a trapezoid, Trapezoids, Quadrilaterals, Trapezoids

Similarity

44 Ratio Ratio Word Problems, Geometry Ratios, ratio word problem, ratios in geometry, geometry ratio, math ratio word problems, ratio story problems, ratios word problems, solve ratio word problems, solving ratio word problems, Similarity, Ratio
45 Proportion Solving Proportions, Geometry Proportion, properties of proportions, Similarity, Proportion
46 Properties of Similar Polygons Similar Triangle, Similar Polygons, similar, similarity, triangle similarity, geometry similarity, similar triangles, Similarity, Properties of Similar Polygons
47 Angle-Angle Similarity Postulate Geometry Similar Triangles, Similar Triangle Proofs, angle angle similarity postulate, similar triangle theorem, angle angle similarity, similar triangle proof, similar triangle theorems, proving triangles are similar, proving triangles similar, similar triangles proof, Similarity, Angle-Angle Similarity Postulate
48 Similarity Word Problems Similar Triangle Problems, Similar Triangles Word Problems, Similarity Applications, similar triangle applications, similarity word problems, applications of similar triangles, similar triangles shadow, geometry shadow problem, geometry shadow problems, Similarity, Similarity Word Problems
49 SSS and SAS Similarity Theorems sas similarity theorem, sss similarity, sas similarity, sss similarity theorem, side side side similarity theorem, sas similar, similar triangles sas, similar triangles sss, sss similar, Similarity, SSS and SAS Similarity Theorems
50 Triangle Proportionality and Triangle Angle-Bisector Theorems Triangle Proportionality Theorem, Triangle Angle Bisector Theorem, Similarity, Triangle Proportionality and Triangle Angle-Bisector Theorems

Right triangles

51 Simplifying Square Roots Simplify Radicals, Math Radicals, how do you simplify square roots, simplifying radicals, simplifying radical, simplify radical, simplify square root, simplify square roots, how to simplify radicals, simplifying square roots, Right triangles, Simplifying Square Roots
52 Multiplying Square Roots Multiplying Radical Expressions, Square Root Multiplication, multiplying radicals, multiplying square roots, multiplying radical, how to multiply radical, multiply square roots, how to multiply radicals, how to multiply square roots, multiply radicals, Right triangles, Multiplying Square Roots
53 Dividing Square Roots Divide Radicals, Division of Radicals, divide square roots, dividing radicals, dividing radical, dividing square roots, how to divide square roots, dividing by square root, radical in denominator, square roots in denominator, Right triangles, Dividing Square Roots
54 Adding and Subtracting Square Roots Adding and Subtracting Radicals, Addition of Radicals, subtracting square roots, adding square roots, adding radicals, square root addition, add square roots, how to add square roots, addition of square roots, adding and subtracting radicals, Right triangles, Adding and Subtracting Square Roots
55 Pythagorean Theorem Pythagorean Theorem, Using the Pythagorean Theorem, pythagorean theory, what is pythagorean theorem, the pythagorean theorem, what is the pythagorean theorem, pythagorean therom, pythagorean theorm, pythagorean theorem problems, Right triangles, Pythagorean Theorem
56 Pythagorean Theorem Word Problems Pythagorean Theorem Word Problems, Applications of the Pythagorean Theorem, uses of pythagorean theorem, pythagorean theorem uses, pythagorean theorem application, pythagorean theorem in real life, pythagorean theorem applications, pythagorean theorem real life, right triangle word problems, use of pythagorean theorem, Right triangles, Pythagorean Theorem Word Problems
57 Converse of the Pythagorean Theorem Converse of Pythagorean Theorem, Converse of the Pythagorean Theorem, pythagorean theorem converse, converse pythagorean theorem, the converse of the pythagorean theorem, converse of pythagorean, pythagorean converse, Right triangles, Converse of the Pythagorean Theorem
58 30-60-90 and 45-45-90 Degree Triangles 30 60 90 Triangle, 45 45 90 Triangle, 30 60 90 triangles, special right triangles, 45 45 90 triangle theorem, 30 60 90 theorem, special right triangle, 45 45 90, 30 60 90 right triangle, 30 60 90 rule, 30 60 90 triangle theorem, Right triangles, 30-60-90 and 45-45-90 Degree Triangles
59 Advanced 30-60-90 and 45-45-90 Degree Triangles 30 60 90 Triangles, Special Right Triangles, 30-60-90 and 45-45-90 Degree Triangles, Right triangles, Advanced 30-60-90 and 45-45-90 Degree Triangles
60 Sine, Cosine, and Tangent Sine Cosine Tangent, Sin Cos Tan, sin cosine, sine cosine and tangent, trigonometric ratios, definition sine, tangent cosine, trigonometric ratio, soh cah toa, sohcahtoa, Right triangles, Sine, Cosine, and Tangent
61 Sine, Cosine, and Tangent with a Calculator Sin Cos Tan, How to Use Sin Cos Tan, calculate the sin, calculate sin, calculate tangent, calculating sine, calculate cosine, tan x sin x cos x, how to calculate tangent, calculating sin, Right triangles, Sine, Cosine, and Tangent with a Calculator
62 Trigonometry Word Problems Angle of Elevation, Trigonometry Word Problems, the angle of elevation, angles of elevation and depression, angles of elevation, trigonometry word problem, angle of elevation problems, sine cosine tangent word problems, angle of elevation and depression, angle of elevation examples, Right triangles, Trigonometry Word Problems

Circles

63 Circle Vocabulary Radius of a Circle, Circle Geometry, radius geometry, define radius, definition of radius, definition of circle, Circles, Circle Vocabulary
64 Tangents Tangent Line, Tangent of a Circle, tangent geometry, tangent circle, Circles, Tangents
65 Arcs and Central Angles Central Angle, Arcs and Central Angles, arc of a circle, central angles, arcs central angles, central angle measure, math central angle, measure of central angle, Circles, Arcs and Central Angles
66 Arcs and Chords Chord of a Circle, Arcs and Chords, Circles, Arcs and Chords
67 Advanced Arcs and Chords Arcs and Chords, Chord of a Circle , Circles, Advanced Arcs and Chords
68 Inscribed Angles Inscribed Angles, Inscribed Quadrilateral, inscribed angle, inscribed angle theorem, inscribed angle formula, inscribed quadrilaterals, inscribed angle arc, inscribed angle circle, Circles, Inscribed Angles
69 Angles Formed by Chords, Secants, and Tangents Circles and Angles, Circle Angles, Circles, Angles Formed by Chords, Secants, and Tangents
70 Circle Segment Lengths Circles and Segments, Circle Segments, Circles, Circle Segment Lengths
71 Advanced Circle Segment Lengths Circles and Lengths of Segments, Segments and Circles, Circles, Advanced Circle Segment Lengths

Area

72 Area of Rectangles and Squares Area of Rectangle, Area of Square, Area, Area of Rectangles and Squares
73 Advanced Area of Rectangles and Squares Area Word Problems, Area of Rectangle, Area, Advanced Area of Rectangles and Squares
74 Area of Parallelograms Area of Parallelogram, Finding Area of Parallelograms, Area, Area of Parallelograms
75 Area of Triangles Area of Triangle, Finding Area of Triangles, Area, Area of Triangles
76 Area of Rhombuses Area of a Rhombus, The Formula for the Area of a Rhombus, area of rhombus, area of a rhombus formula, finding the area of a rhombus, area of the rhombus, how to find the area of a rhombus, area of rhombus formula, formula for area of a rhombus, the area of a rhombus, Area, Area of Rhombuses
77 Area of Trapezoids Area of a Trapezoid, Formula for Area of a Trapezoid, trapezoid area, area of trapezoid, area for trapezoid, finding area of a trapezoid, area trapezoids, area of isosceles trapezoid, surface area of a trapezoid, calculate area of trapezoid, Area, Area of Trapezoids
78 Area of Regular Polygons Area of a Hexagon, Area of a Polygon, polygon area, area of hexagon, area of regular polygons, area of polygons, find area of polygon, area of polygon, area of a regular hexagon, finding the area of a polygon, Area, Area of Regular Polygons
79 Area and Circumference of Circles Circumference of a Circle, Area of a Circle , Area, Area and Circumference of Circles

Volume

80 Area and Volume of Prisms Area of a Prism, Volume of a Prism, right rectangular prisms, Volume, Area and Volume of Prisms
81 Advanced Area and Volume of Prisms Surface Area of a Prism, Volume of a Prism, triangular prism, Volume, Advanced Area and Volume of Prisms
82 Area and Volume of Pyramids Area of a Pyramid, Volume of a Pyramid, regular square pyramids, Volume, Area and Volume of Pyramids
83 Advanced Area and Volume of Pyramids Volume of a Pyramid, Regular Square Pyramids, Volume, Advanced Area and Volume of Pyramids
84 Area and Volume of Cylinders and Cones Area of a Cylinder, Volume of a Cylinder, volume of a cone, Volume, Area and Volume of Cylinders and Cones
85 Area and Volume of Spheres Volume of a Sphere, Area of a Sphere, volume of sphere, sphere volume formula, volume formula for a sphere, volume of spheres, area of spheres, spheres surface area, surface area of spheres, Volume, Area and Volume of Spheres

What is the easiest way to learn Geometry?

Using an online Geometry course might be the easiest way to learn the subject. If you are interested in this approach, consider a program that includes one-on-one instruction in conjunction with features such as cumulative reviews, interactive tests, and a comprehensive grade report that automatically records scores.

MathHelp.com

4.9

Based on 289 reviews

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Kyla Blaze

The College Algebra course format is ideal for me with videos, extensive practice with more challenging bonus content, plus quizzes and comprehensive exams all with immediate feedback and ability to get worked examples. This was the most helpful online math experience I’ve had so far. The site is very easy to navigate and really organized optimally with reference content easy to access when advancing to each new level.

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How can I improve my Geometry skills?

As with any math course, time spent practicing is the best way to improve Geometry skills. The best websites for learning Geometry will include practice problems with complete audio explanations along with printable extra problems and notes. The most important skills to develop are listed below.

Master processes from Algebra, such as simplifying and evaluating expressions, writing and solving linear equations, and graphing
Recognize basic shapes and understand their properties
Enhance memorization abilities
Improve logical thinking
Increase attention to detail

What is taught in high school Geometry?

High school Geometry lessons focus on size, shape, position, and dimension. (The name of the course literally means “earth measure.”) The following is a list of concepts typically included in the curriculum.

Points, lines, planes, and space
Line segments, rays, and angles
Parallel and perpendicular lines
Triangles, quadrilaterals, and other polygons
Congruence and similarity
Right triangles and trigonometry
Circles and their properties
Three-dimensional figures
Measurement, area, surface area, and volume
Reasoning, proofs, and logical thinking

What grade is Geometry taught in high school?

Geometry is usually taught in 10th grade. It can also be taught in 9th grade, but only if the students have already
taken Algebra 1.

Can I take Geometry online?

Yes, you can successfully take a Geometry class online. However, you’ll need a stand-alone course with all of the features listed below.

A teacher inside every example and practice problem
Guided practice to build skills
Printable worksheets for independent and extra practice
Printable notes to highlight and annotate
Diagnostic quizzes to identify strengths and weaknesses
Background lessons to build foundational skills
Cumulative reviews to reinforce and retain prior learning
Interactive tests and grade reports for immediate feedback

How do you pass Geometry?

If you’re wondering how to pass Geometry, the most important thing to know is that each new concept builds on the previous one, so you can’t afford to fall behind. The best online Geometry help will have background lessons built into each new concept to make sure you’re always up to speed.

Is Geometry hard to learn?

High school Geometry can be hard to learn because it represents a new way of thinking about math. Students must apply logical and spatial reasoning in addition to problem solving skills in order to understand the lessons.

Why do students struggle with Geometry?

Some of the reasons that students struggle with Geometry are listed below.

They can’t remember the background Algebra concepts that are often required.
They aren’t familiar with the properties of basic shapes and have trouble visualizing a problem-solving strategy.
They haven’t taken the time to memorize the vocabulary necessary to answer the questions correctly.

Is Geometry easier than Algebra?

Whether or not Geometry is easier depends on the individual student. For some students, it’s easier because they like the visual aspect of working with shapes, and there’s often more than one way to solve a problem. Other students find Algebra easier, however, because it involves a procedure for solving problems and has more in common with other math courses.

How do you study for Geometry?

The best way to study is to do your Geometry homework assignments neatly on paper. Because it’s such a visual course, it’s a big help when you can see your work clearly and you organize it well. A great way to learn how to show your work is to use an online Geometry tutor in the form of a video instructor who presents all the steps in the examples and provides guided practice as well.

How much does a Geometry tutor cost?

The average cost of a Geometry tutor ranges from $35 to $50 per hour. However, depending on your situation and the expertise of the instructor, the hourly cost can be as high as $100. If you’re seeking an affordable alternative to hiring a high school Geometry tutor, an online program that features one-on-one instruction may be just the ticket.

How do you solve Geometry problems easily?

Students in need of Geometry homework help can use the following steps to solve problems more easily.

Read the problem carefully.
Study and label the given figure or draw one of your own.
List the information given and identify any that is unnecessary.
Note what you are asked to find and identify related definitions, theorems, and postulates.
Look at similar example solutions and set up a method or an equation to be used.
Implement your solution plan.
State your solution and check the results.

Can I skip Geometry and go to Algebra 2?

Because concepts from high school Geometry lessons can be helpful when solving Algebra 2 problems, it would not be a good idea to skip the course. If you do go straight from Algebra 1 to Algebra 2, however, you must then take Geometry. In other words, you can’t skip the course entirely – it’s too important.

Is Geometry useful in real life?

Geometry is very useful in the real world and in everyday life. In addition to being found in nature, it’s used for measuring, building, art, and design. The importance of studying this course is demonstrated by the many jobs that require its use. Some examples are listed below.

Architect
Computer Graphics and Video Game Design
Mechanical Engineer
Robotics
Medical Imaging
Surveyor
Construction
Manufacturing
Cartographer
Astronomy

What makes Geometry from MathHelp different?

Unlike other programs, MathHelp was developed by a teacher from one of the top private schools in the country. The instruction and practice are therefore of the highest possible quality. Homeschool families can immediately upgrade their math curriculum to a world-class level, and any parent can provide his or her child with the equivalent of a $20,000-a-year private school education for a tiny fraction of the cost.

You guys are the best out there! Thank you for the Geometry.Andrew Mentzer - March 2025

This is an excellent service! My son was able to complete his HS Geometry requirement quickly and easily. I'm so glad we found math help.Angela Kim - November 2024

My daughter used the Geometry course to learn the material on her own so she could place out of the course at her high school and skip forward to Precalc. She told me the course was very helpful as she did not have a textbook to use. She was able to pass the Geometry final after using the program and is now taking Precalc this term.Dorothy Bloy - September 2024

What makes MathHelp.com different?

Complete courses that build your math foundation.

Concise videos that each cover a single concept.

Guided practice with audio explanations.

Self-pacing for all levels of ability inside each lesson.

What is Geometry?

Geometry is one of the oldest branches of mathematics. It is concerned with properties of space that are related with distance, shape, size, and relative position of figures. A mathematician who works in the field of geometry is called a geometer.

Until the 19th century, geometry was almost exclusively devoted to Euclidean geometry, which includes the notions of point, line, plane, distance, angle, surface, and curve, as fundamental concepts. Originally developed to model the physical world, geometry has applications in almost all sciences, and also in art, architecture, and other activities that are related to graphics.

Geometry is usually taken in a student’s 2nd year of high school. The course introduces concepts such as basic trigonometry, angles of elevation and depression, and methods of proving triangle congruence.