Day 1 1.Pick a seat. Any seat. 2.Get a sheet. The circle sheet. 3.Cut out the circle. 4.Draw your face on the circle. 5.Hurry. We use time well in this.

Slides:



Advertisements
Similar presentations
Proving Statements in Geometry
Advertisements

Geometry Chapter 1 Review TEST Friday, October 25 Lessons 1.1 – 1.7
Chapter 1: Tools of Geometry
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.
Geometric Terms 7 Math: Sections 7-1 and 7-2. Lines and Planes Point - indicates a location in space. Line - A series of points that extend forever in.
a location in space that has no size.
Chapter 1.1 Common Core G.CO.1 Know precise definitions of angle, circle, perpendicular line, parallel line, and line segment, based on the undefined notions.
Basic Definitions in Geometry
Warm Up Making Rectangles
Definitions and Examples of Geometric Terms
GEOMETRY: LINEAR MEASURE. DO NOW: Describe the following picture. Be as specific as possible.
Geometry Ch 1.1 Notes Conjecture – is an unproven statement that is based on observation Inductive Reasoning – is a process used to make conjectures by.
Tools of Geometry Chapter 1 Vocabulary Mrs. Robinson.
Use Midpoint and Distance Formulas
Goal 1. To be able to use bisectors to find angle measures and segment lengths.
 Give an example of a point, line and plane that can be found in the classroom.
Linear Pair Postulate If two angles form a linear pair then they are supplementary.
1.Opener a)Evaluate: for a = -2 b)Simplify: c)Simplify: d) What does Manero ’ s Steakhouse in Greenwich, CN, give to any baby born in the restaurant? e)
Unit 1 Describe and Identify the three undefined terms, Understand Segment Relationships and Angle Relationships.
POINTS, LINES, AND PLANES. UNDEFINED TERMS Point: a location Terms defined only by examples and descriptions Line: a set of points that goes on infinitely.
Points, Lines, and Planes Sections 1.1 & 1.2. Definition: Point A point has no dimension. It is represented by a dot. A point is symbolized using an upper-case.
Chapter 1-4 Angles and Segments To Use and apply the Segment Addition Postulate and Angle Addition Postulate To classify angles.
Math I CAN find the measure of angles. I CAN construct angles.
Section 1-4 Measuring Angles and Segments. _______________________ What is the measure of segment DC? What is the measure of segment DE? What is the measure.
Foundations for Geometry Chapter 1 By: Peter Spencer Maria Viscomi Ian McGreal.
Measuring Angles. Geometry vs Algebra Segments are Congruent –Symbol [  ] –AB  CD –  1   2 Lengths of segments are equal. –Symbol [ = ] –AB = CD.
1.3: Segments, Rays, and Distance
Types of angles Properties and definitions Examples.
UNIT 11 VOCAB. New Terms Never Heard It Heard It Can Define It Definitions 1.Point A position in space. (Usually described by an ordered pair.) 2.LineA.
Chapter 1 Essentials of Geometry. 1.1 Identifying Points, Lines, and Planes Geometry: Study of land or Earth measurements Study of a set of points Includes.
Warm Up Real World Solid Figures List up to 5 objects found in the real world that have shapes of each of the following solid figures: Prism Cube Pyramid.
Geometry Vocabulary Point an exact location in space Line A straight path that goes on forever in both directions A and B are any 2 points on the line.
Lesson 1-1 Point, Line, Plane Modified by Lisa Palen.
Unit 1 Learning Outcomes 1: Describe and Identify the three undefined terms Learning Outcomes 2: Understand Angle Relationships.
Poolroom Math and Widgets Section 1.2 and 1.3. Angles What is an angle? What makes an angle? Formed by 2 rays with a common endpoint Rays are called the.
Welcome Back! September 8, Refresher:  Be courteous of others  Pay Attention  If you miss a day it is YOUR responsibility to make anything up.
Geometry Notes Week 1. Point:It has location and nothing else. No size. No height. No depth. No friends. Line:A straight, unbroken set of points that.
Use midpoint and distance formulas. Vocabulary Midpoint: the midpoint of a segment is the point that divides the segment into two congruent segments (It.
Bellringer! Solve the following equations 1.P – 1 = 5P + 3P – = -(y + 4) 3.(2 + 6 x – 4) x 2 = ? 4.(5 + 16) ÷ 7 – 2 = ?
Building Blocks of Geometry. DEFINITION A statement that clarifies or explains the meaning of a word or a phrase.
Chapter By Skyler Cassity & Ryan Tourial.
Do Now 8/29/12 Name the intersection of each pair of planes or lines
Vocabulary Word: Supplementary Angles Definition: Two angles whose sum is 180°.
Basics of Geometry Chapter Points, Lines, and Planes Three undefined terms in Geometry: Point: No size, no shape, only LOCATION.  Named by a single.
Welcome to Geometry Unit 1 Vocabulary. Undefined Terms Point In Euclidean geometry, a point is undefined. You can think of a point as a location. A point.
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 Basic Concepts Chapter 1 Unit 1 Coordinate Geometry and Basic Constructions.
Lesson 1-1 Point, Line, Plane
What kind of angle is
Let’s Begin Geometry Everyday Vocabulary!!!!. Words to live by……  Point  Line  Ray Shows location Connects points, goes in 2 directions forever Has.
Measures and Relationships.  Ray – part of a line that includes one endpoint and extends infinitely in one direction  Opposite rays – rays that share.
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)
Building Blocks of Geometry
Segments, Rays, and Distance
Midpoint and Distance Formulas
2.1 Segment Bisectors Goal:
Unit 1: Basic Geometry Wednesday, Aug 27th.
Geometry Basic Terms Unit 1 Vocabulary.
Basic Angles and Poolroom Math
Good Morning  Please take out your flashcards.
Chapter 1: Essentials of Geometry
Chapter 1 Basics of Geometry.
Chapter 1 Basics of Geometry.
Parallel lines and Triangles Intro Vocabulary
Geometry vocab. tHESE SHOULD also be DONE ON INDEX CARDS AND YOU SHOULD BE CONSTANTLY REVIEWING THEM AS WE GO!
*YOU SHOULD CONSTANTLY BE REVIEWING THIS VOCABULARY AS WE GO!
Find an Example of each of the following from the picture provided.
Measures and Relationships
Chapter 1 Exploring Geometry.
PLANE A plane is a FLAT surface made up of points that extends indefinitely in all directions. Symbolic Notation: Plane V.
Presentation transcript:

Day 1 1.Pick a seat. Any seat. 2.Get a sheet. The circle sheet. 3.Cut out the circle. 4.Draw your face on the circle. 5.Hurry. We use time well in this class.

6.Your Homework Assignment or

7.Fill Out A Notecard a)What is your name? b)How old are you? c)What is your favorite school subject? d)What do you like about math? e)What do you dislike about math? f)What do you need to learn math best? g)Fill in the blank: when I get older I would like to ______.

1.Opener a)Solve: 2x - 3 = 15 b)Evaluate: for b = -4 c)Simplify: d)Graph: (-3,2), (5,7), and (0,-2) e) = ? f)What was the most popular boy name in 1991? What was the most popular girl name? Day 2

Point:It has location and nothing else. No size. No height. No depth. No friends. Line:A straight, unbroken set of points that goes on forever. It has infinite length but no thickness. Plane:A surface with length and width but no thickness. 2.Notes

3.Classwork pg. 29 // step one

Line Segment:A line that has two endpoints. Ray:A line with ONE endpoint. 4.Notes Coplanar:On the same plane Collinear:On the same line

5.Classwork pg. 30 // picture at the bottom of the page

Ex: What we CAN write: What we CAN’T write: Equal = Numbers AB Congruent 6.Notes Shapes

6.Notes A B C D F G H

7.Classwork Write down every congruency statement. A B C D F G H

8.Notes Midpoint:The point on a segment that’s the same distance from both endpoints. D is the midpoint of BC H is the midpoint of FD A is the midpoint of DE

9.Classwork pg. 33 // #1 - 12, ,

1.Opener a)Graph: (2,4), (-3,4), (2,-1), (-3,-1) b)Graph: AB where A = (2,3) and B = (0,-2) c)What has no size, no friends, only location? d)What is the average of 17 and 33? e)Name each of these three shapes. Day 3 f)What does Manero’s Steakhouse in Greenwich, CN, give to any baby born in the restaurant?

2.Notes - Midpoint Formula How do we find the exact center of a line segment? (7,8) (3,2)

2.Notes - Midpoint Formula How do we find the exact center of a line segment? Conjecture 1: Midpoint Conjecture If your points are and then your midpoint is:

(7,8) (3,2) (5,5) 2.Notes - Midpoint Formula Let’s make it work for us.

(-9,2) (7,-6) (-1,-2) 2.Notes - Midpoint Formula One more time.

3.Classwork pg. 37 // #1 - 8

1.Opener a)Find the midpoint between (2,8) and (-2,-6) b)The endpoint A of AB is at (1,7). The midpoint is at (2,4). Where is B? c)Find the three quarterpoints along AB where A = (8,4) and B = (20, -4). d)Given midpoint F = (8,10) along CD, find two possible endpoint coordinates for C and D. e)What appetizer is most requested with a last meal? Day 4 do personal pies, like algebra here.

Line Segment:A line that has two endpoints. Ray:A line with ONE endpoint. 4.Notes Coplanar:On the same plane Collinear:On the same line

2.Notes - Basic Angles What We Can Write EFD DFE F Vertex:The common endpoint of the two rays of an angle. D F E 1 1

What We Can’t Write F What We Can Write CFE EFC EFD DFE 1 2 D F E C 1 2 CFD DFC 2.Notes - Basic Angles

D F E

D F E

3.Measuring Angles Worksheet 4.Classwork pg. 42 // #1 - 5, Break 6.Show and Tell

7.Moodle

8.Pool Table Problems The incoming angle equals the outgoing angle.

8.Pool Table Problems pg. 45 // 39, 40

8.Pool Table Problems pg. 45 // 39, 40

8.Pool Table Problems pg. 42 // steps 1 - 5

9.Donald in Mathemagic Land

1.Opener a)Name the this angle in every way you can: b)Is this angle acute, obtuse, or right? c)What is the midpoint between (5,9) and (-11,17). d)Define: collinear. e)What is the midpoint between (90,-12) and (-22, 8)? f)What is the midpoint between (7.3, 4.3) and (2.1, 10.7)? g)What is the degree measure of ? h)What food is most requested with a last meal? Day 5 B P M 1 A L F °

2.Notes - Pool Table Problems Ex:Where do we aim on the bottom cushion so white hits blue?

Ex:Where do we aim on the top cushion so white hits blue?

Ex:Where do we aim on the left cushion so white hits blue?

Ex:Where do we aim on the left cushion so white hits the bottom cushion and then hits blue?

3.Classwork - Pool Problems Handout 4.Group Work Provide a definition for: Right Angle:An angle that measure 90 degrees. Acute Angle:An angle that measures less than 90 degrees. Obtuse Angle:An angle that measures more than 90 degrees. Pair of Vertical:Two congruent and opposite angles formed by two intersecting lines. Angles

Linear Pair of:Two angles on a line that measure 180°. Angles Pair of:Two angles that add up to 90°. Complementary Angles Pair of:Two angles that add up to 180°. Supplementary Angles

Angle Bisector:A ray that extends from the vertex of an angle and divides it into two congruent angles. A B C 28° 14° D What We Can Write AD is the angle bisector of BAC. BAD DAC

5.CW/HW pg. 51 // #11-20, 29, 31