Bell Ringer Write an example of each of the following:

Slides:



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

GEOMETRY Circle Terminology.
A chord that goes through the center of a circle
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
Angles in a Circle Keystone Geometry
LESSON A: DEFINING CIRCLES & THEIR PARTS
Unit 6 Day 1 Circle Vocabulary. In your pairs look up the definitions for your vocabulary words.
Lesson 8-1: Circle Terminology
Warm Up Find the unknown side lengths in each special right triangle.
Geometry – Inscribed and Other Angles
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.
Circles Chapter 9. Tangent Lines (9-1) A tangent to a circle is a line in the plane of the circle that intersects the circle in exactly one point. The.
Angles, Circles, and parts of Circles. secant: a line, ray, or segment that contains a chord chord: segment has endpoints on circle tangent: a line, ray,
Circles Chapter 12.
Lesson 8-5: Angle Formulas 1 Bell Ringer 5/27/2010 Find the value of x.
Circles Definitions. Chord a segment whose endpoints lie on a circle A B AB.
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.
Learning About Circles Circle n An infinite set of coplanar points that are an equal distance from a given point. O M M.
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.
Write an example of each of the following: A.Radius ____ B.Secant ____ C.Tangent ____ D.Chord ____ E.Diameter ____ F.Minor arc ____ G.Major arc ____ H.Central.
Starter Given: Circle O – radius = 12 – AB = 12 Find: OP O A B P.
Copyright © Cengage Learning. All rights reserved. 12 Geometry.
GEOMETRY INSCRIBED ANGLES Unit 6-2. Central angles A __________ ____________ is an angle whose vertex is at the center of a circle with sides that are.
Objectives: To use the relationship between a radius and a tangent To use the relationship between two tangents from one point.
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.
Lesson 5 Circles.
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.
Bell Ringer Write an example of each of the following:
Circles Vocabulary.
Unit 2 Day 5 Circle Vocabulary.
Day 1.
WARM UP Graph y = -2/3x + 5.
Circles Definitions.
Circle Terminology GEOMETRY
Circles.
Warm Up Which of these quadrilaterals would fit the definition of a parallelogram? Rhombus Trapezoid Rectangle Kite All these quadrilaterals have 2 pairs.
Lesson: Angle Measures and Segment Lengths in Circles
Bell Work: Add the trinomials: x + y – 2 and x – y + 4
Monday December 16.
Parts of Circles Dictionary
Bell Ringer Write an example of each of the following:
8-5 Angles in Circles Welcome everyone!.
Circles – Modules 15 Materials: Notes Textbook Compass Straight Edge
Circle Unit Notes AA1 CC.
15.1 Central Angles and Inscribed Angles
12.3: Inscribed Angles.
Bell Ringer What 2 important pieces of information does the equation of a circle in standard form give you? 2. How do you know an equation.
Circles 3/30/09.
Circle Unit Chapter 9.
Unit 6 Day 1 Circle Vocabulary.
Angles in Circle Notes Unit 5 Day 2.
GEOMETRY Circle Terminology.
Module 19: Lesson 1 Central Angles & Inscribed Angles
Bell Ringer – Tuesday, May 5, 2015
Bell Ringer What 2 important pieces of information does the equation of a circle in standard form give you? 2. How do you know an equation.
Angles Related to a Circle
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:
Bell Ringer 1. What is the proportion to determine arc length?
Lesson 8-1: Circle Terminology
Y. Davis Geometry Notes Chapter 10.
Unit 6 Day 1 Circle Vocabulary.
Parts, Circumference, Area
Bell Ringer Write an example of each of the following: Radius ____
Bell Ringer Write an example of each of the following:
Angles, Radii, and chords
Presentation transcript:

Bell Ringer 11-27-17 Write an example of each of the following: 1. Radius 2. Secant 3. Tangent 4. Chord 5. Diameter 6. Minor arc 7. Major arc 8. Central angle 9. Inscribed angle 10. Center

Arc Length Monday, November 27, 2017

Quick Definition Review Chord: a segment whose endpoints lie on a circle A B AB

Quick Definition Review Arc: an unbroken part of a circle

Quick Definition Review Minor Arc: an arc that is less than half of a circle. to name, use 2 points

Quick Definition Review Major Arc: an arc that is more than half of a circle. to name, use 3 points

Quick Definition Review Central Angle: an angle whose vertex is at the center of a circle

Quick Definition Review Inscribed Angle: an angle whose vertex is on a circle and whose sides are chords of the circle

Quick Definition Review Tangent: a line, ray, or segment that intersects the circle in only one point (perpendicular)

Quick Definition Review Secant: a line, ray, or segment that contains a chord

Arc Length Arc Measure (yesterday) is in degrees. Arc Length is in units like cm, ft, and in. Arc Length is a portion of the circumference just as an arc is a portion of the entire circle. Everything is proportional when it comes to circles! You need to know the central angle that intercepts your arc to set up your proportion.

Examples Find the arc length: 1. Radius 5 cm, central angle 50º Find the circumference: 3. Central angle 55º, arc length 5.5 cm 4. Central angle 60º, arc length 3.82 m Find the central angle: 5. Arc length 45 ft, radius 12 ft 6. Arc length 30in, radius 14 in

Classwork Homework Geometry book p. 686-688 #13-47 odd Circumference and Arc Length

Exit Ticket How does the proportion for arc length compare with the proportion for arc measure? 2. What is the difference between arc length and arc measure?