Welcome to Day 6 of School! Do Now:

Slides:



Advertisements
Similar presentations
Lines, Segments, and Rays. Line  A line is perfectly straight and extends forever in both directions. Any two points on the line can be used to name.
Advertisements

A Parade of Four-Sided Polygons Created By: 2BrokeTeachers
Chapter 3 Parallel and Perpendicular Lines
Pre-Algebra 5.2 Parallel and Perpendicular Lines.
Chapter 3.6 Notes: Prove Theorems about Perpendicular Lines Goal: You will find the distance between a point and a line.
Pre-Algebra 5-2 Parallel and Perpendicular Lines 5-2 Parallel and Perpendicular Lines Pre-Algebra Warm Up Warm Up Problem of the Day Problem of the Day.
Geometry Section 3.6 Prove Theorems About Perpendicular Lines.
HW #17 pg. 194 #5-7, 15-17, 21, 26, 29.  Theorem 3.8  If two lines intersect to form two congruent angles that are a linear pair, then the lines must.
Basic Facts about Parallel Planes
Lesson 9.2 Angle Relationships and Parallel Lines
Bell Work: Marsha swam 400 meters in 6 minutes and 12 seconds. Convert that time to minutes.
Angle Relationships.
Creating Definitions and Angle Relationships
1-5 Angle Relationships What are: adjacent angles linear pairs
GEOMETRY REVIEW Look how far we have come already!
Angle Relationships Geometry 1.5.
Daily Warm-Up Quiz 1.Name the same ray two different ways. T E A M 2.Draw the next picture/number in the picture pattern: “measure of line segment UP =
Hosted by Mrs. Smyth 1pt 2pt 4pt 3pt 4pt LinesAnglesMore LinesAngles Too 3pt 2pt 4pt 2pt 1pt 5pt 1pt.
Line and Angle Relationships
Line and Angle Relationships Sec 6.1 GOALS: To learn vocabulary To identify angles and relationships of angles formed by tow parallel lines cut by a transversal.
Section 1-3 What is a Widget?
Defining Terms This statement defines a protractor: “A protractor is a geometry tool used to measure angles.” First, you classify what it is (a geometry.
Daily Warm-Up Quiz 1.Name the same ray two different ways. T E A M 2.Draw the next picture/number in the picture pattern: “measure of line segment UP =
Writing Definitions First – Classify what it is Second – how does it differ from others in that classification EXAMPLE: – A Square is a __________ that.
Welcome Back! September 8, Refresher:  Be courteous of others  Pay Attention  If you miss a day it is YOUR responsibility to make anything up.
EXAMPLE 3 List properties of special parallelograms
Angle Relationships.
9-2 Parallel and Perpendicular Lines Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson.
Lesson 1-5 I can identify and use special pairs of angles I can identify perpendicular lines.
TOOLS OF GEOMETRY UNIT 1. TOOLS OF GEOMETRY Date Essential Question What are the different ways that angles can be compared or classified? Home Learning.
Vocabulary Word: Supplementary Angles Definition: Two angles whose sum is 180°.
Welcome to The Drawctagon!!!. Enter the Drawctagon You will go head to head with another contestant. Whoever draws the given example first, correctly,
Geometry. Definitions Geometry Definitions 1.straight angle - 180º.
Chapter 2 Introducing Geometry. Lesson 2.1 Definition – a statement that clarifies or explains the meaning of a word or a phrase. Point – an undefined.
GEOMETRY UNIT 3 VOCABULARY ALL ABOUT ANGLES. ANGLE DEFINITION Angle A figure formed by two rays with a common endpoint.
Lesson 1.3: Also 0.2 & Vocabulary Quiz 2.Homework Discussion 3.Angle Vocabulary.
House Fire House. Can you find one or more acute angles? An acute angle is an angle with a measure of less than 90 degrees.
Geometry Unit 1 Basics of Geometry. Lesson One Introduction Do Now  Find the slope of the line between the two points: (2, 4) and (5, 30) Objectives.
1.Opener a) −4(x + 10) − 6 = −3(x − 2) b) Name the angle 2 in every way you can: c)Is it acute, obtuse, or right? d)What is the midpoint between (5,9)
KNOW and APPLY properties of angles, including corresponding, exterior, interior, vertical, complementary and supplementary angles, to SOLVE problems.
5-2 Parallel and Perpendicular Lines Warm Up Problem of the Day
5-2 Parallel and Perpendicular Lines Warm Up Problem of the Day
Creating Definitions and Angle Relationships
Good Afternoon! We have several things to do today so please be ready with your completed homework assignment, textbook, graph paper and your definitions.
Topic: Constructions and Congruence (6.4)
Angle Relationships Lesson 1.5.
What’s Your Angle?.
Theorems about Perpendicular Lines
7-2 Parallel and Perpendicular Lines Warm Up Problem of the Day
Warm Up What do you recall about the following terms? Congruent
Angles PA.
Good Afternoon! We have several things to do today so please be ready with your completed homework assignment, textbook, graph paper and your definitions.
Warm Up What do you recall about the following terms? Congruent
Two angles that add up to 90 degrees.
Perpendicular Definition: Lines that meet at a 90 degree angle.
4.5 Introduction To Parallel Lines
A Parade of Four-Sided Polygons Created By: 2BrokeTeachers
Angle Pairs Module A1-Lesson 4
Year 2 warm up copy the pictures
1-5 Angle Relations.
Insert Lesson Title Here
7-2 Parallel and Perpendicular Lines Warm Up Problem of the Day
Opener Use the diagram to answer the questions.
Exploring Angles and Angle Relationships
Basic Angles Guided Notes
7-2 Parallel and Perpendicular Lines Warm Up Problem of the Day
Sketches and Constructions
Intro to Parallel Lines
Parallel Lines & Transversals
5-2 Parallel and Perpendicular Lines Warm Up Problem of the Day
Presentation transcript:

Welcome to Day 6 of School! Do Now: Draw the figure in your notes!

Bell Schedule Today Period Times Length Adv. 7:42-8:28 46 minutes 1 8:31-9:22 51 minutes 2 9:25-10:16 3 10:19-11:10 4 11:13-12:04 5 12:07-12:58 6 1:01-1:52 7 1:55-2:46

What’s a Widget? How did you deduce the answer?

What makes a good definition? How can we use the process of deducing what a widget is to create a good definition? A common format for a definition is: “A ______ is a _______ that _______.” (term) (description) (How is it different)

Can you find a counterexample? What is a counterexample? Should a definition have a counterexample? Ex: “Everyone knows ‘A square is a figure with four equal sides.’” What is wrong with this definition? Sketch a counterexample. Write a better definition for a square.

Try These Define the following terms: Parallel Lines Perpendicular Lines Note the notation for each image

How did you do? Parallel Lines: Lines in the same plane that never meet. Why the same plane? “Lines that never meet” can be skew lines – lines that do not intersect and are noncoplanar. Perpendicular Lines: Lines that meet at 90° angles.

Types of Angles In your group , come up with a definition for the following angles (one at a time) Groups will then have to share their definitions. Then compare your definitions to the “official” definition Right Angle Acute Angle Obtuse Angle Vertical Angle Linear Pair of Angles Complementary Angles Supplementary Angles

Right Angle

Acute Angle

Obtuse Angle

Obtuse Angle

Complementary Angles

Supplementary Angles

Vertical Angles

Linear Angles

Homework Complete the “Lesson 1.3” worksheet.

Exit Slip/Review:

Exit Slip/Review Sketch six points A, B, C, D, E, and F, where no three of which are collinear. Name the line defined by these points. How many lines are there? Sketch six points U, V, W, X, Y, and Z, on four lines such that each line contains three points. How many lines are concurrent at each point?