This document defines and explains various geometrical terms related to lines, angles, and their relationships. It begins by defining a point, line, line segment, and ray. It then explains different types of angles like acute, obtuse, right, and congruent angles. It also describes relationships between angles like adjacent angles, vertically opposite angles, complementary angles, supplementary angles, and linear pairs of angles. Diagrams are provided with each term to illustrate the definitions and relationships.
This document defines and describes various geometric shapes and angle relationships. It defines a point, line, line segment, ray, intersecting and parallel lines. It describes different types of angles such as right, acute, and obtuse angles. It explains relationships between angles such as adjacent, vertically opposite, complementary, supplementary angles. It introduces the concept of a transversal cutting parallel lines and defines corresponding, alternate, and interior angles formed in this situation.
It helps to know about angles.It will also help them in their studies.To know the interesting and they will be inter acted to the studies.It will get idea how it is prepared and they will also try to make it
This document defines and explains various geometric terms related to lines and angles:
- A line is a straight path extending indefinitely in both directions without endpoints. A line segment is a part of a line with two endpoints. A ray is a line segment extending indefinitely in one direction from an endpoint.
- An angle is formed by two rays with a common endpoint. The common endpoint is called the vertex. The rays are the arms of the angle. Angles can be acute, right, or obtuse depending on their measure.
- Pairs of angles include adjacent angles with a common vertex and ray, vertically opposite angles formed by intersecting lines, complementary angles with a sum of 90 degrees, and supplementary angles with a sum of 180
This document defines and explains various geometric terms including:
- Point, line, line segment, ray
- Types of angles such as acute, obtuse, right
- Relationships between angles such as adjacent, vertical, complementary, supplementary
- Properties of angles and lines cut by a transversal, including corresponding angles, alternate angles, and interior angles
- Theorems regarding the sum of angles formed when a ray stands on a line, vertically opposite angles, parallel lines cut by a transversal, and lines parallel to the same line.
Geometry is the study of points, lines, angles, surfaces, and solids. It includes basic terms like points, which have no size; lines, which extend infinitely; and line segments, rays, planes, and angles. Geometry also covers measuring angles in degrees, types of angles like acute, obtuse, right and supplementary, and geometric shapes like polygons, cubes, cylinders, and spheres. Volume is measured by multiplying the length, width and height of an object, while surface area finds the total area of all faces.
1) Geometry studies points, lines, line segments, rays, and angles. Points have no size or dimension and are represented by capital letters. Lines extend indefinitely in both directions.
2) A line segment is a part of a line that has two endpoints and a definite length. It is named using its endpoints.
3) A ray has one endpoint and extends indefinitely in one direction. It is named using its endpoint and any other point on the ray.
4) An angle is formed when two rays share a common endpoint. The types of angles are right, acute, obtuse, and straight.
This document discusses basic geometry concepts including:
1) Points, lines, and planes are the building blocks of geometry. A point has position but no size, a line has no beginning or end, and a plane is a flat surface with length and breadth but no height.
2) Perpendicular lines meet at right angles and parallel lines are always the same distance apart and never meet.
3) The document provides exercises measuring and classifying angles, including perpendicular, parallel, and neither relationships between line segments as well as measuring and constructing various angles.
here is a ppt on geometrical figures and it gives details all about the different types of geometrical shapes and give many pictures and short definitions on them.....
it is a really good power point presentation.......
This document provides an overview of basic geometric concepts including:
- Geometry deals with properties and relationships of lines, angles, surfaces and solids.
- Key concepts defined include points, line segments, lines, intersecting and parallel lines, rays, polygons, angles, triangles, quadrilaterals, circles, and their various parts.
- Figures like polygons are made up of line segments as sides, and angles are formed at the intersection of two rays originating from the same point.
This document provides an overview of basic geometry concepts including:
- Points, lines, planes, and space as the building blocks of geometry.
- Definitions of key terms like points, lines, rays, segments, planes, angles, and different types of angles.
- How to measure angles using a protractor and the units of degrees.
- Relationships between geometric figures like parallel and intersecting lines, coplanar points and lines, and different types of angles.
This document defines angles and how to measure them using a protractor. It begins by defining key geometric terms like points, lines, and line segments. It then defines what an angle is, noting that an angle is formed when two non-collinear rays share a common endpoint called the vertex. The two rays are called the arms of the angle. Angles are measured in degrees using a protractor, which is placed with its crossbar lined up with the vertex so the scale can be used to read the measure of the angle. The goal is to be able to measure angles to the nearest 50 using a protractor.
This document defines and describes various geometric shapes and their properties. It defines line segments, rays, collinear points, and different types of angles such as acute, right, obtuse, straight, and reflex angles. It also defines complementary and supplementary angles. Additionally, it describes properties related to lines such as adjacent angles, linear pairs of angles, vertically opposite angles, corresponding angles formed by a transversal, alternate interior and exterior angles, parallel lines, intersecting lines, and perpendicular lines.
Geometry is the mathematical study of shapes and their properties. It can be seen everywhere in everyday life. Some key concepts in geometry include:
- Points have no size or width and are represented by capital letters.
- A line extends infinitely in both directions and has no width. It is straight.
- A plane is a flat, two-dimensional surface that extends infinitely in all directions. It is made up of lines.
- Shapes such as triangles, quadrilaterals, and pentagons are examples of polygons - two-dimensional figures with straight sides and no curves.
A point is represented by a dot with no dimensions. A ray extends from an endpoint in one direction. A plane is a flat surface that extends indefinitely. An angle is formed by two rays with a shared endpoint. A triangle has three sides and three angles. A quadrilateral is a four-sided figure with line segments that connect four points without intersecting except at endpoints. A circle is a set of points equidistant from a fixed center point. Key elements of a circle include the circumference, diameter, radius, chord, arc, sector, segment, and tangent.
This document provides definitions and examples related to different types of angles in geometry. It defines a line segment, straight line, and ray. It then discusses the measurement of angles using a protractor and defines different types of angles including acute, right, obtuse, straight, and reflex angles. Examples are given of classifying angles based on their degree measures. Students are assigned an exercise to define the type of each angle in a diagram and homework from the workbook.
The document discusses different types of lines and angles in geometry. It defines parallel lines as lines that never intersect and go on forever without meeting. Intersecting lines meet at some point after extending indefinitely. Rays are also discussed, which have a fixed starting point but go on endlessly in one direction. Two rays can be parallel without intersecting or intersect at their end points, forming an angle. The vertex is the point where the rays meet to form the angle. Examples of daily life angles are also requested.
This document defines basic geometric terms including points, lines, line segments, rays, angles, planes, and relationships between lines and angles. It provides definitions and examples of each term. Points have no dimensions, lines extend infinitely in both directions, line segments have two endpoints, rays have one endpoint, angles are formed by two intersecting rays and their vertex, planes extend infinitely, and relationships between lines include intersecting, parallel and perpendicular. Angle relationships include complementary, supplementary and vertical angles.
Pointslinesplanesrays, segments and parallel, perpendicular and skewHuron School District
油
Points are exact locations in space that have no length, width, or height. Lines extend indefinitely in both directions and have only length. Planes are flat surfaces that extend indefinitely and have length and width but no height. These three terms - points, lines, and planes - are the basic undefined terms in geometry.
The document defines and provides examples of basic geometry terms including:
- Point, line, plane, collinear points, coplanar points, intersections, line segment, ray, angle.
It gives examples of naming points, lines, line segments, rays, and angles. It asks the reader to identify examples of these terms in the classroom and whether everyday objects are best modeled as points, lines, or planes.
The document defines key terms related to circles such as radius, diameter, chord, arc, and sector. It discusses properties of circles including: angles subtended by chords; perpendiculars from the center to chords bisect chords; there is one unique circle through three non-collinear points; equal chords are equidistant from the center; congruent arcs subtend equal angles; and the sums of opposite angles in a cyclic quadrilateral are 180 degrees. The document concludes by summarizing key properties of circles.
This document provides instructions for performing various geometric constructions involving points, lines, planes, circles, arcs, and polygons. It defines basic geometric elements like points and lines. It then describes how to construct lines and planes, as well as solids and curved surfaces. The remainder of the document outlines step-by-step processes for performing constructions like bisecting lines, drawing tangents, constructing regular polygons, inscribing and circumscribing shapes, and constructing intersections between curves.
This document defines and describes different types of angles. It explains that an angle is formed by two rays with a common endpoint called the vertex. The main types of angles are right, acute, obtuse, and straight angles, measured in degrees using a protractor. Examples of each angle type are given along with their definitions and measures.
This document defines and describes the seven types of lines: line segments, rays, horizontal lines, vertical lines, parallel lines, intersecting lines, and perpendicular lines. It also defines and provides examples of the six types of angles: right angles, obtuse angles, acute angles, straight angles, reflex angles, and full angles. The document uses diagrams and definitions to explain the key properties and characteristics of each type of line and angle.
This document summarizes 5 postulates of geometry:
1. Any two points can be connected by a unique straight line.
2. A straight line can be extended indefinitely in either direction.
3. A circle can be drawn with any center and radius.
4. All right angles are equal.
5. If two lines are crossed by a third line and the interior angles on the same side sum to less than 180 degrees, the two lines will intersect on that side.
The document defines different types of angles and their properties. It explains that an angle is formed when two lines meet at a vertex point. Angles can be measured and classified as acute, obtuse, right or reflex depending on their degree measure. The relationships between angles formed by parallel and intersecting lines are also described, including that vertically opposite, corresponding, and alternate angles are equal. Pairs of lines can be intersecting, parallel, or perpendicular.
here is a ppt on geometrical figures and it gives details all about the different types of geometrical shapes and give many pictures and short definitions on them.....
it is a really good power point presentation.......
This document provides an overview of basic geometric concepts including:
- Geometry deals with properties and relationships of lines, angles, surfaces and solids.
- Key concepts defined include points, line segments, lines, intersecting and parallel lines, rays, polygons, angles, triangles, quadrilaterals, circles, and their various parts.
- Figures like polygons are made up of line segments as sides, and angles are formed at the intersection of two rays originating from the same point.
This document provides an overview of basic geometry concepts including:
- Points, lines, planes, and space as the building blocks of geometry.
- Definitions of key terms like points, lines, rays, segments, planes, angles, and different types of angles.
- How to measure angles using a protractor and the units of degrees.
- Relationships between geometric figures like parallel and intersecting lines, coplanar points and lines, and different types of angles.
This document defines angles and how to measure them using a protractor. It begins by defining key geometric terms like points, lines, and line segments. It then defines what an angle is, noting that an angle is formed when two non-collinear rays share a common endpoint called the vertex. The two rays are called the arms of the angle. Angles are measured in degrees using a protractor, which is placed with its crossbar lined up with the vertex so the scale can be used to read the measure of the angle. The goal is to be able to measure angles to the nearest 50 using a protractor.
This document defines and describes various geometric shapes and their properties. It defines line segments, rays, collinear points, and different types of angles such as acute, right, obtuse, straight, and reflex angles. It also defines complementary and supplementary angles. Additionally, it describes properties related to lines such as adjacent angles, linear pairs of angles, vertically opposite angles, corresponding angles formed by a transversal, alternate interior and exterior angles, parallel lines, intersecting lines, and perpendicular lines.
Geometry is the mathematical study of shapes and their properties. It can be seen everywhere in everyday life. Some key concepts in geometry include:
- Points have no size or width and are represented by capital letters.
- A line extends infinitely in both directions and has no width. It is straight.
- A plane is a flat, two-dimensional surface that extends infinitely in all directions. It is made up of lines.
- Shapes such as triangles, quadrilaterals, and pentagons are examples of polygons - two-dimensional figures with straight sides and no curves.
A point is represented by a dot with no dimensions. A ray extends from an endpoint in one direction. A plane is a flat surface that extends indefinitely. An angle is formed by two rays with a shared endpoint. A triangle has three sides and three angles. A quadrilateral is a four-sided figure with line segments that connect four points without intersecting except at endpoints. A circle is a set of points equidistant from a fixed center point. Key elements of a circle include the circumference, diameter, radius, chord, arc, sector, segment, and tangent.
This document provides definitions and examples related to different types of angles in geometry. It defines a line segment, straight line, and ray. It then discusses the measurement of angles using a protractor and defines different types of angles including acute, right, obtuse, straight, and reflex angles. Examples are given of classifying angles based on their degree measures. Students are assigned an exercise to define the type of each angle in a diagram and homework from the workbook.
The document discusses different types of lines and angles in geometry. It defines parallel lines as lines that never intersect and go on forever without meeting. Intersecting lines meet at some point after extending indefinitely. Rays are also discussed, which have a fixed starting point but go on endlessly in one direction. Two rays can be parallel without intersecting or intersect at their end points, forming an angle. The vertex is the point where the rays meet to form the angle. Examples of daily life angles are also requested.
This document defines basic geometric terms including points, lines, line segments, rays, angles, planes, and relationships between lines and angles. It provides definitions and examples of each term. Points have no dimensions, lines extend infinitely in both directions, line segments have two endpoints, rays have one endpoint, angles are formed by two intersecting rays and their vertex, planes extend infinitely, and relationships between lines include intersecting, parallel and perpendicular. Angle relationships include complementary, supplementary and vertical angles.
Pointslinesplanesrays, segments and parallel, perpendicular and skewHuron School District
油
Points are exact locations in space that have no length, width, or height. Lines extend indefinitely in both directions and have only length. Planes are flat surfaces that extend indefinitely and have length and width but no height. These three terms - points, lines, and planes - are the basic undefined terms in geometry.
The document defines and provides examples of basic geometry terms including:
- Point, line, plane, collinear points, coplanar points, intersections, line segment, ray, angle.
It gives examples of naming points, lines, line segments, rays, and angles. It asks the reader to identify examples of these terms in the classroom and whether everyday objects are best modeled as points, lines, or planes.
The document defines key terms related to circles such as radius, diameter, chord, arc, and sector. It discusses properties of circles including: angles subtended by chords; perpendiculars from the center to chords bisect chords; there is one unique circle through three non-collinear points; equal chords are equidistant from the center; congruent arcs subtend equal angles; and the sums of opposite angles in a cyclic quadrilateral are 180 degrees. The document concludes by summarizing key properties of circles.
This document provides instructions for performing various geometric constructions involving points, lines, planes, circles, arcs, and polygons. It defines basic geometric elements like points and lines. It then describes how to construct lines and planes, as well as solids and curved surfaces. The remainder of the document outlines step-by-step processes for performing constructions like bisecting lines, drawing tangents, constructing regular polygons, inscribing and circumscribing shapes, and constructing intersections between curves.
This document defines and describes different types of angles. It explains that an angle is formed by two rays with a common endpoint called the vertex. The main types of angles are right, acute, obtuse, and straight angles, measured in degrees using a protractor. Examples of each angle type are given along with their definitions and measures.
This document defines and describes the seven types of lines: line segments, rays, horizontal lines, vertical lines, parallel lines, intersecting lines, and perpendicular lines. It also defines and provides examples of the six types of angles: right angles, obtuse angles, acute angles, straight angles, reflex angles, and full angles. The document uses diagrams and definitions to explain the key properties and characteristics of each type of line and angle.
This document summarizes 5 postulates of geometry:
1. Any two points can be connected by a unique straight line.
2. A straight line can be extended indefinitely in either direction.
3. A circle can be drawn with any center and radius.
4. All right angles are equal.
5. If two lines are crossed by a third line and the interior angles on the same side sum to less than 180 degrees, the two lines will intersect on that side.
The document defines different types of angles and their properties. It explains that an angle is formed when two lines meet at a vertex point. Angles can be measured and classified as acute, obtuse, right or reflex depending on their degree measure. The relationships between angles formed by parallel and intersecting lines are also described, including that vertically opposite, corresponding, and alternate angles are equal. Pairs of lines can be intersecting, parallel, or perpendicular.
Human Greed and Its Effects on Our Mother Earth.pptxArcKai
油
This document discusses how human greed has negatively impacted the environment. It identifies several types of greed like wealth accumulation, power greed, and resource hoarding. It also discusses excessive consumption and how consumerism makes people slaves to possessions. The document lists the top 10 products that are unrecyclable and harm the environment. It suggests that appreciating nature through meditation can help develop a bond with Mother Nature and encourage conservation of resources for future generations.
Prelims of Rass MELAI : a Music, Entertainment, Literature, Arts and Internet Culture Quiz organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025.
Finals of Rass MELAI : a Music, Entertainment, Literature, Arts and Internet Culture Quiz organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025.
Prelims of Kaun TALHA : a Travel, Architecture, Lifestyle, Heritage and Activism quiz, organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025.
SOCIAL CHANGE(a change in the institutional and normative structure of societ...DrNidhiAgarwal
油
This PPT is showing the effect of social changes in human life and it is very understandable to the students with easy language.in this contents are Itroduction, definition,Factors affecting social changes ,Main technological factors, Social change and stress , what is eustress and how social changes give impact of the human's life.
Mate, a short story by Kate Grenvile.pptxLiny Jenifer
油
A powerpoint presentation on the short story Mate by Kate Greenville. This presentation provides information on Kate Greenville, a character list, plot summary and critical analysis of the short story.
How to attach file using upload button Odoo 18Celine George
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In this slide, well discuss on how to attach file using upload button Odoo 18. Odoo features a dedicated model, 'ir.attachments,' designed for storing attachments submitted by end users. We can see the process of utilizing the 'ir.attachments' model to enable file uploads through web forms in this slide.
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In this slide well discuss on the useful environment methods in Odoo 18. In Odoo 18, environment methods play a crucial role in simplifying model interactions and enhancing data processing within the ORM framework.
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In this slide, well discuss the database population in Odoo 18. In Odoo, performance analysis of the source code is more important. Database population is one of the methods used to analyze the performance of our code.
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In this slide, well discuss on how to use Init Hooks in Odoo 18. In Odoo, Init Hooks are essential functions specified as strings in the __init__ file of a module.
How to Configure Flexible Working Schedule in Odoo 18 EmployeeCeline George
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In this slide, well discuss on how to configure flexible working schedule in Odoo 18 Employee module. In Odoo 18, the Employee module offers powerful tools to configure and manage flexible working schedules tailored to your organization's needs.
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In this slide, well discuss on how to modify existing web pages in Odoo 18. Web pages in Odoo 18 can also gather user data through user-friendly forms, encourage interaction through engaging features.
APM event hosted by the South Wales and West of England Network (SWWE Network)
Speaker: Aalok Sonawala
The SWWE Regional Network were very pleased to welcome Aalok Sonawala, Head of PMO, National Programmes, Rider Levett Bucknall on 26 February, to BAWA for our first face to face event of 2025. Aalok is a member of APMs Thames Valley Regional Network and also speaks to members of APMs PMO Interest Network, which aims to facilitate collaboration and learning, offer unbiased advice and guidance.
Tonight, Aalok planned to discuss the importance of a PMO within project-based organisations, the different types of PMO and their key elements, PMO governance and centres of excellence.
PMOs within an organisation can be centralised, hub and spoke with a central PMO with satellite PMOs globally, or embedded within projects. The appropriate structure will be determined by the specific business needs of the organisation. The PMO sits above PM delivery and the supply chain delivery teams.
For further information about the event please click here.
2. Point
An exact location on a plane is called a
point.
Line
Line
segment
Ray
A straight path on a plane,
extending in both directions with
no endpoints, is called a line.
A part of a line that has two
endpoints and thus has a definite
length is called a line segment.
A line segment extended
indefinitely in one direction is
called a ray.
4. RAY: A part of a line, with one endpoint, that
continues without end in one direction
LINE: A straight path extending in both directions with
no endpoints
LINE SEGMENT: A part of a line that includes two
points, called endpoints, and all the points between
them
6. Common
endpoint
B C
B
A
Ray BC
Ray BA
Ray BA and BC are two non-collinear rays
When two non-collinear rays join with a common endpoint (origin)
an angle is formed.
Common endpoint is called the vertex of the angle. B is the vertex of
ABC.
Ray BA and ray BC are called the arms of ABC.
8. To name an angle, we name any point on one ray, then the vertex,
and then any point on the other ray.
For example: ABC or CBA
We may also name this angle only by the single letter of the vertex,
for example B.
A
B
C