In your own words…… What is it called when we find the “space” inside a circle? What is the formula used to find the “space”? What is it called when we.

Slides:



Advertisements
Similar presentations
Lesson 10.1 Parts of a Circle Today, we are going to…
Advertisements

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
CIRCLES 2 Moody Mathematics.
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 Review Unit 9.
Chapter 11. If 2 sides of a triangle are radii then the triangle is ______________.
Angles in Circles Angles on the circumference Angles from a diameter
Circles Chapter 10.
Circles.
Ch 11 mini Unit. LearningTarget 11-1 Tangents I can use tangents to a circle to find missing values in figures.
LESSON A: DEFINING CIRCLES & THEIR PARTS
Simplify each expression:
Unit 6 Day 1 Circle Vocabulary. In your pairs look up the definitions for your vocabulary words.
Warm Up Determine the measures of the indicated angles Now put it all together to solve for the missing angle.
TODAY IN GEOMETRY… Review:
Tangents to Circles (with Circle Review)
Warm Up Determine the measures of the indicated angles Now put it all together to solve for the missing angle.
Lesson 8-1: Circle Terminology
Warm Up Find the unknown side lengths in each special right triangle.
10.2– Find Arc Measures. TermDefinitionPicture Central Angle An angle whose vertex is the center of the circle P A C.
Circle Geometry.
Modeling with Trigonometric Functions and Circle Characteristics Unit 8.
10.4 Use Inscribed Angles and Polygons. Inscribed Angles = ½ the Measure of the Intercepted Arc 90 ̊ 45 ̊
Chapter 12.3 Inscribed Angles
Angles and Arcs October 2007 Warm-up Find the measure of BAD.
© T Madas O O O O O O O The Circle Theorems. © T Madas 1 st Theorem.
Angles and Arcs Circles and Circumference Arcs and Chords.
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.
6.3 – 6.4 Properties of Chords and Inscribed Angles.
Circles Chapter 12.
Circle GEOMETRY Radius (or Radii for plural) The segment joining the center of a circle to a point on the circle. Example: OA.
Circle Properties - Ch 6 Chord Central Angles Conjecture If two chords in a circle are congruent, then they determine two central angles that are…....congruent.
Circles Definitions. Infinite Unity No beginning No end Continuous The perfect shape.
Space and Shape Grade 9 Math.
Circumference Arc Radius Diameter Chord Tangent Segment Sector
11-2 Chords & Arcs 11-3 Inscribed Angles
Sect Inscribed Angles Geometry Honors. What and Why What? – Find the measure of inscribed angles and the arcs they intercept. Why? – To use the.
Inscribed angles [11.3] Objectives Students will be able to… Find the measure of an inscribed angle Find the measures of an angle formed by a tangent and.
11.3: INSCRIBED ANGLES Objectives: Students will be able to… Apply the relationship between an inscribed angle and the arc it intercepts Find the measures.
Inscribed Angles Inscribed angles have a vertex on the circle and sides contain chords of the circle.
What’s a skey? Defining Circle Terms Use the examples and non-examples to write a good definition for each boldfaced term.
M3U8D1 Warm Up x 120 4x Simplify each expression:
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.
Chapter 25 Circle Properties. Circles Circumference = Distance whole way round Arc = Distance round part of circle Radius = Line from centre to edge Diameter.
Circles Chapter 10 Sections 10.1 –10.7.
Section 10-3 Inscribed Angles. Inscribed angles An angle whose vertex is on a circle and whose sides contain chords of the circle. A B D is an inscribed.
PROPERTIES OF CIRCLES Chapter – Use Properties of Tangents Circle Set of all points in a plan that are equidistant from a given point called.
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.
Tangent and Chord Properties
Circles Vocabulary.
Day 1.
Unit 4: Circles and Volume
Angles in Circles Review
Lesson: Angle Measures and Segment Lengths in Circles
Lesson 19.2 and 19.3.
Angles in Circles Review
Tangent and Chord Properties
Test is next class Test is open note
Unit 3 Circles.
Warm up.
11-3 Inscribed Angles Theorems: Inscribed Angle Theorem, 11-10
Angles in Circle Notes Unit 5 Day 2.
All you need to know about Circles! By: Ms. Erwin
Unit 4: Circles and Volume
12.3 Inscribed Angles.
Y. Davis Geometry Notes Chapter 10.
Congratulations! You have completed the EOCT!
Presentation transcript:

In your own words…… What is it called when we find the “space” inside a circle? What is the formula used to find the “space”? What is it called when we find the “distance” around a circle? What is the formula used to find the “distance”? M3U3D8 Warm Up area A=  r 2 circumference C=2  r or C=  d

HW Check

M3U3D8 Practice with Relationships of Circles, Angles, Arcs, and Sectors OBJ: Identify and describe relationships among inscribed angles, radii, and chords. Include the relationship between central, inscribed, and circumscribed angles; inscribed angles on a diameter are right angles; the radius of a circle is perpendicular to the tangent where the radius intersects the circle. G-C.2

FYI: Length of ArcArea of Sector

supplementary 360˚ 120˚ 105˚ 75˚ Opposite angles of an inscribed quadrilateral are supplementary.

A triangle inside a circle, a pentagon inside a circle, a circle inside a pentagon etc

inscribed in circumscribed about diameter semicircle 180˚ 90˚ An angle inscribed in a semicircle=90˚.

Arcs and Angles QUIZ AND Vocabulary Quiz Tomorrow

Classwork M3U3D7 Inscribed and Circumscribed Guided Practice Homework M3U3D7 Inscribed and Circumscribed Independent Practice Review Packet tomorrow, Take Home Test due Thursday!

Arcs and Angles Practice