A chord that goes through the center of a circle

Slides:



Advertisements
Similar presentations
1. 6 Circles (Part 1) 1. Circle Notes
Advertisements

GEOMETRY Circle Terminology.
Section 10.1 Circles.
10.1 Tangents to Circles.
Definitions A circle is the set of all points in a plane that are equidistant from a given point called the center of the circle. Radius – the distance.
Tangents, Arcs, and Chords
Definitions A circle is the set of all points in a plane that are equidistant from a given point called the center of the circle. Radius – the distance.
CIRCLES Chapter 10.
Circles Chapter 10.
Circles.
LESSON A: DEFINING CIRCLES & THEIR PARTS
Unit 6 Day 1 Circle Vocabulary. In your pairs look up the definitions for your vocabulary words.
Tangents to Circles (with Circle Review)
Lesson 10.1a Circle Terminology.
Lesson 8-1: Circle Terminology
Lesson 8-1: Circle Terminology
Lesson 8-1: Circle Terminology
10.1 – Tangents to Circles. A circle is a set of points in a plane at a given distance from a given point in the plane. The given point is a center. CENTER.
Lesson 8-1: Circle Terminology
Section 10-1 Tangents to Circles. Circle The set of all points in a plane that are equidistant from a given point (center). Center Circles are named by.
Tangents, Arcs and chords, basic terms Section 9-1.
Chapter 6 Circles Exploring Circles 3 Circle Vocabulary Circle – set of all points equidistant from a point Chord – segment whose endpoints are.
Circles: Basic Terms Tutorial 8a. Parts of a Circle  A circle is the set of all points in a plane equidistant from a given point.  Name a circle by.
Chapter 10 Properties of Circles.
Pg 651. A chord is a line segment with each endpoint on the circle A diameter is a chord that passes through the center of the circle. A secant of a circle.
The Many Parts of a Circle A B T Secant Tangent Chord.
 A circle is defined by it’s center and all points equally distant from that center.  You name a circle according to it’s center point.  The radius.
Circles Chapter 12.
Circles Definitions. Infinite Unity No beginning No end Continuous The perfect shape.
Tangents to CirclesCircles Secants and Tangents Secant 2 points of intersection Tangent 1 point of intersection Point of Tangency.
11.1 Angles and Circles Learning Objective: To identify types of arcs and angles in a circle and to find the measures of arcs and angles. Warm-up (IN)
What’s a skey? Defining Circle Terms Use the examples and non-examples to write a good definition for each boldfaced term.
 A circle is defined by it’s center and all points equally distant from that center.  You name a circle according to it’s center point.  The radius.
Exploring Circles. Definitions Notation: if the center is P then the circle can be denoted by סּP The points inside the circle form the circle's interior.
CIRCLES 1 Moody Mathematics. VOCABULARY: Identify the name of the object pictured in each frame. VOCABULARY: Identify the name of the object pictured.
Learning About Circles Circle n An infinite set of coplanar points that are an equal distance from a given point. O M M.
Circles. Circle  Is the set of all points in a plane that are equal distance from the center. This circle is called Circle P. P.
circle - set of all points in a plane at a given distance from a given point in the plane.
Circles Modified by Lisa Palen. Definitions Circle The CENTER of the circle is the point that is the same distance to every point on the circle. The distance.
 A circle is defined by it’s center and all points equally distant from that center.  You name a circle according to it’s center point.  The radius.
PROPERTIES OF CIRCLES Chapter – Use Properties of Tangents Circle Set of all points in a plan that are equidistant from a given point called.
circle - set of all points in a plane at a given distance from a given point in the plane.
Circle – the set of all points in a plane a given distance away from a center point. A A circle is named by its center point. For example: Circle A.
Chapter 7 Circles. Circle – the set of all points in a plane at a given distance from a given point in the plane. Named by the center. Radius – a segment.
Radius chord diameter secant tangent center. --the set of points in a plane equidistant from a given point known as the center.
Standard Understand and use properties of chords, tangents, and secants as an application of triangle similarity. b. Understand and use properties of central,
Unit 4 Circle Terminology Keystone Geometry.
Tangent and Chord Properties
Circles Vocabulary.
Day 1.
Section 9-1 Basic Terms.
Circles Definitions.
Circle Unit Notes AA1 CC.
Tangent and Chord Properties
Lines that Intersect Circles
Lesson 10-1: Circle Terminology
Lesson 8-1: Circle Terminology
Lesson 8-1: Circle Terminology
Unit 6 Day 1 Circle Vocabulary.
Secants, Tangents, and Angle Measure
Angles in Circle Notes Unit 5 Day 2.
Unit 1 Circles & Volume.
Module 19: Lesson 1 Central Angles & Inscribed Angles
Bell Ringer – Tuesday, May 5, 2015
CIRCLES OBJECTIVE: Learn the basic terminology for circles and lines and segments associated with circles.
Introduction to Circle and other related terms
Notes 12.3/12.4 (Angles) Learning Targets:
Unit 6 Day 1 Circle Vocabulary.
AGENDA 1.) Agenda and Objectives 2.) Grouping and Definitions
Presentation transcript:

A chord that goes through the center of a circle diameter

Common external tangent A line that is tangent to more than one circle but does not cross between the circles Common external tangent

A segment from the center of a circle to any point on the circle radius

A line that intersects a circle in two separate points. secant

A line that intersects a circle in only one point tangent

The point where a tangent intersects a circle Point of tangency

Common internal tangent A line that is tangent to more than one circle and crosses in between the two circles. Common internal tangent

Externally tangent circles Circle that intersect in only one point and have no other points in common Externally tangent circles

Circles with the same center but differing radii Concentric circles

Internally tangent circles Circles that intersect in only one point with one circle inside of the other (sharing interior points) Internally tangent circles

An angle whose vertex lies on the circle Inscribed angle

An arc measuring less than 180° Minor arc

An arc whose endpoints lie on a diameter of a circle semicircle

Find x 110° 120° A B AB is a diameter X = 60° X = 70°