The resource has been added to your collection

This is a part of the interactive online tutorial for Geometry learning with the help of audio visual lessons. It has been created to help you learn the concept, perception with explanations and includes solution to practice questions from the topic of 'Polygons'. The mini-lessons here include: Getting started, Classifying Polygons, Interior and Exterior Angles of Polygons.

- Mathematics > General
- Mathematics > Geometry

- Grade 9
- Grade 10
- Grade 11
- Grade 12

Curriki Review NR

This resource has not yet been reviewed.

Member Rating

Member Name

Table of Contents

This is a part of the interactive online tutorial for Geometry learning with the help of audio visual lessons. It has been created to help you learn the concept, perception with explanations and includes solution to practice questions from the topic of 'Polygons'. The mini-lessons here include: Getting started, Classifying Polygons, Interior and Exterior Angles of Polygons.

In this mini-lesson we define exponent, root and radical notations. Basically exponents are used when a certain number raises to a certain power. For example: 34, where 3 is the base and 4 is the exponent. You will also see how roots and exponents are inverses of each other.
Note: One thing to keep in mind -- by default, the radical sign means square root.

This FREE mini-lesson is a part of Winpossible's online Algebra I course which covers all topics within Algebra I. Click on the video below to go through it. If you like it, you can buy our online course in Algebra I by clicking here. If you scroll down below the video, you can also read an overview of the mini-lesson's contents.

Member RatingRate this collection

Curriki Rating3

This resource has been contributed by Winpossible, and can also be accessed on their website by clicking here - Getting Started - Polygons.

This mini-lesson is an introduction to the basics of a polygon and will help learning about polygons. Polygon is a closed plane figure made up of several line segments that are joined together. The polygons are many-sided figures, and these are named according to the number of sides and angles they have. The most commonly known polygons are the triangle, the rectangle, and the square. You'll learn here with the help of video, and some examples with solution about the important properties of polygons and their relationship. Polygons also have diagonals, which are segments that join two vertices but no sides. It explains further about vertex of a polygon, sides of a polygon and the angles formed by it. E.g. A vertex is an endpoint of a line segment that forms a polygon. The line segments which form a polygon are called its sides and the angles formed by the line segments are known as the interior angles of a polygon. Polygons are named according to the number of sides and angles they have. For example, Triangle: 3 sides and 3 angles, Quadrilateral: 4 sides and 4 angles, Pentagon: 5 sides and 5 angles etc. In hexagon*ABCDEF*, the vertices are *A*, *B*, *C*, *D*, *E* and *F*, the sides are *AB*, *BC*, *CD*, *DE*, *EF*, *FA*, and the angles are *A*, *B*, *C*, *D*, *E* and *F*.

This mini-lesson is an introduction to the basics of a polygon and will help learning about polygons. Polygon is a closed plane figure made up of several line segments that are joined together. The polygons are many-sided figures, and these are named according to the number of sides and angles they have. The most commonly known polygons are the triangle, the rectangle, and the square. You'll learn here with the help of video, and some examples with solution about the important properties of polygons and their relationship. Polygons also have diagonals, which are segments that join two vertices but no sides. It explains further about vertex of a polygon, sides of a polygon and the angles formed by it. E.g. A vertex is an endpoint of a line segment that forms a polygon. The line segments which form a polygon are called its sides and the angles formed by the line segments are known as the interior angles of a polygon. Polygons are named according to the number of sides and angles they have. For example, Triangle: 3 sides and 3 angles, Quadrilateral: 4 sides and 4 angles, Pentagon: 5 sides and 5 angles etc. In hexagon

This FREE mini-lesson is a part of Winpossible's online course that covers all topics within Geometry. Click on the video below to go through it. If you like it, you can buy our online course in Geometry by clicking here.

Member RatingRate this collection

Curriki RatingP

This resource has been contributed by Winpossible, and can also be accessed on their website by - Classifying Polygons.

In this section you'll learn with the help of several examples about the classification of polygons. Polygons are primarily classified according to the number of sides and angles. The number of angles in a polygon always equals the number of sides. E.g. a triangle has 3 sides and 3 angles; a quadrilateral has 4 sides and 4 angles etc. If all the sides and interior angles of a polygon are congruent; then the polygon is a regular polygon, otherwise it is an irregular polygon. Regular polygons can be inscribed by a circle such that the circle is tangent to the sides at the centers, and circumscribed by a circle such that the sides form chords of the circle. Regular polygons are named to indicate the number of their sides or number of vertices present in the figure. Thus, a hexagon has six sides, while an octagon has eight sides. Further, the polygons may be characterized by their degree of convexity i.e. A polygon with no diagonal with points outside the polygon is called a convex polygon and a polygon with at least one diagonal with points outside the polygon is called a concave polygon.

In this section you'll learn with the help of several examples about the classification of polygons. Polygons are primarily classified according to the number of sides and angles. The number of angles in a polygon always equals the number of sides. E.g. a triangle has 3 sides and 3 angles; a quadrilateral has 4 sides and 4 angles etc. If all the sides and interior angles of a polygon are congruent; then the polygon is a regular polygon, otherwise it is an irregular polygon. Regular polygons can be inscribed by a circle such that the circle is tangent to the sides at the centers, and circumscribed by a circle such that the sides form chords of the circle. Regular polygons are named to indicate the number of their sides or number of vertices present in the figure. Thus, a hexagon has six sides, while an octagon has eight sides. Further, the polygons may be characterized by their degree of convexity i.e. A polygon with no diagonal with points outside the polygon is called a convex polygon and a polygon with at least one diagonal with points outside the polygon is called a concave polygon.

This FREE mini-lesson is a part of Winpossible's online course that covers all topics within Geometry. Click on the video below to go through it. If you like it, you can buy our online course in Geometry by clicking here.

Member RatingRate this collection

Curriki RatingP

This resource has been contributed by Winpossible, and can also be accessed on their website by - Interior and Exterior Angles of Polygons.

In this mini-lesson, you will learn with the help of some examples and video presentation about the interior and exterior angles. Any polygon has as many corners as it has sides. Each corner has several angles and the two most important ones are- interior angle and exterior angle.

It explains how to find sum of all the interior angles and exterior angles of a polygon. An exterior angle of a polygon is the angle formed by any side and a line extended from an adjacent side. E.g. if the interior angle of triangle is 30° then its exterior angle is 150°. The sum of interior angles of a triangle is 180°, therefore, in case of isosceles right triangle the degree of angle measure would be 45°, 45°, and 90°. Take case of pentagon, which can be formed by joining three triangles and thus sum of interior angles is (3*180° = 540°). Thus each interior angle of a regular polygon is 108°.

Remember the fact that if the number of sides of a polygon is increased by 1, sum of the interior angles is increased by 180°. According to Polygon Interior-Angle-Sum theorem, sum of the measures of the interior angles of a polygon with n sides is equal to (n-2)180°. For example, sum of interior angles of a triangle is (3-2)180°, it comes to 180°. In general, interior angle of a regular polygon with n sides is given by: (n-2)180°/n. For example, the interior angle of a regular hexagon can be worked out by (6 - 2)180°/6 = 120°. Similarly the according to exterior Angle-Sum Theorem, the sum of the measures of the exterior angles of a polygon, one at each vertex, is 360°. Remember also the exterior angle is the supplementary angle to the interior angle.

In this mini-lesson, you will learn with the help of some examples and video presentation about the interior and exterior angles. Any polygon has as many corners as it has sides. Each corner has several angles and the two most important ones are- interior angle and exterior angle.

It explains how to find sum of all the interior angles and exterior angles of a polygon. An exterior angle of a polygon is the angle formed by any side and a line extended from an adjacent side. E.g. if the interior angle of triangle is 30° then its exterior angle is 150°. The sum of interior angles of a triangle is 180°, therefore, in case of isosceles right triangle the degree of angle measure would be 45°, 45°, and 90°. Take case of pentagon, which can be formed by joining three triangles and thus sum of interior angles is (3*180° = 540°). Thus each interior angle of a regular polygon is 108°.

Remember the fact that if the number of sides of a polygon is increased by 1, sum of the interior angles is increased by 180°. According to Polygon Interior-Angle-Sum theorem, sum of the measures of the interior angles of a polygon with n sides is equal to (n-2)180°. For example, sum of interior angles of a triangle is (3-2)180°, it comes to 180°. In general, interior angle of a regular polygon with n sides is given by: (n-2)180°/n. For example, the interior angle of a regular hexagon can be worked out by (6 - 2)180°/6 = 120°. Similarly the according to exterior Angle-Sum Theorem, the sum of the measures of the exterior angles of a polygon, one at each vertex, is 360°. Remember also the exterior angle is the supplementary angle to the interior angle.

This FREE mini-lesson is a part of Winpossible's online course that covers all topics within Geometry. Click on the video below to go through it. If you like it, you can buy our online course in Geometry by clicking here.

Member RatingRate this collection

Curriki RatingP

This is a part of the interactive online tutorial for Geometry learning with the help of audio visual lessons. It has been created to help you learn the concept, perception with explanations and includes solution to practice questions from the topic of \'Polygons\'. The mini-lessons here include: Getting started, Classifying Polygons, Interior and Exterior Angles of Polygons.

"/>
Member Name

Are you sure you want to logout?

Or