BELL RINGER 1.USING YOUR CALCULATOR, CONSTRUCT A RIGHT TRIANGLE. 2.USING THE MEASUREMENT COMPONENT, MEASURE YOUR ANGLE TO PROVE ITS 90 DEGREES. Go ahead.

Slides:



Advertisements
Similar presentations
A Triangle given the 3 sides
Advertisements

Co-ordinate geometry Objectives: Students should be able to
Introduction to Geometry Designer For iPad. Launching the App To turn on the iPad, press the Home button Find the Geometry Designer app and tap on it.
11/10/14 Geometry Bellwork. Formulas to Remember.
1. Given line l and point P, let’s construct a second line parallel to line l through point P. Worksheet 3-15: Constructing Parallel / Perpendicular Lines.
Geometry Section 3.6 Prove Theorems About Perpendicular Lines.
Bell Problem. 5.2 Use Perpendicular Bisectors Standards: 1.Describe spatial relationships using coordinate geometry 2.Solve problems in math and other.
Geometry with TI-Nspire™ Technology
You will need your think book.. Review… An angle is … Draw an angle with points A, B, C Label the angle ABC or CBA Point to the vertex of the angle. A.
Given three points of a circle: (-1,1), (7,-3), (-2,-6).
7/3/ : Midsegments of Triangles 3.7: Midsegments of Triangles and Trapezoids G1.2.2: Construct and justify arguments and solve multistep problems.
6.1 Use Properties of Tangents
Essential Question: How do I construct inscribed circles, circumscribed circles, and tangent lines? Standard: MCC9-12.G.C.3 & 4.
I can use a compass to draw and measure circles. I can describe relationships between angles created by intersecting lines.
7.1 Geometric Mean.  Find the geometric mean between two numbers  Solve problems involving relationships between parts of right triangles and the altitude.
Essential Question: How do I construct inscribed circles, circumscribed circles Standard: MCC9-12.G.C.3 & 4.
1. Show geometrically that given any two points in the hyperbolic plane there is always a unique line passing through them. § 23.1 Given point A(x1, y1)
5.4 Midsegment Theorem Geometry Ms. Reser.
1.3: Use Midpoint and Distance Formulas
6.4 The Triangle Midsegment Theorem
Concurrent Lines Geometry Mrs. King Unit 4, Day 7.
+ Do Now Take out your compass and a protractor. Look at the new seating chart and find your new seat. Classify this triangle: By angles By side lengths.
GEOMETRY 3.4 Perpendicular Lines. LEARNING TARGETS  Students should be able to…  Prove and apply theorems about perpendicular lines.
Midsegment Theorem Geometry Mrs. Spitz Fall 2004.
Pick up your calculator as you come into the classroom. BELL RINGER 1.What do you know about the properties of a square? 2.What is a parallelogram? 3.What.
Constructing Bisectors. Bisecting a Segment A B 1)Place the needle of your compass on A. Make its width more than half-way to B, and make a half-circle.
Thales’ Theorem. Easily Constructible Right Triangle Draw a circle. Draw a line using the circle’s center and radius control points. Construct the intersection.
[10.2] Perpendicular Bisector  Draw a Chord AB  Find the Midpoint of AB (Label it M)  From M, draw a line through O  What do you notice? Circle #1.
Chapter 5 Properties of Triangles Problems Chapter 5 Properties of Triangles Problems.
Aim: How do we use a compass and straightedge to perform all compass constructions? DO NOW! – Using the given line, construct a 45 degree angle. A.
5-2 Perpendicular and Angle bisectors
Please grab your calculators on your way into the room and start on the Bell Ringer. Find a pair or group of angles that have an invariant sum of 180 degrees.
Chapter 7 Coordinate Geometry 7.1 Midpoint of the Line Joining Two Points 7.2 Areas of Triangles and Quadrilaterals 7.3 Parallel and Non-Parallel Lines.
5.1 Midsegment Theorem Geometry.
6/4/ : Analyzing Polygons 3.8: Analyzing Polygons with Coordinates G1.1.5: Given a line segment in terms of its endpoints in the coordinate plane,
1.7 Basic Constructions.
Proportions and Similar Triangles
October 5 th, 2009 Monday  Bell Ringer  1.9 Notes  Cornell Style  Ti-NSpire Activity  Homework Tonight.
D is the midpoint of AC and E is the midpoint of AB. Find x, the length of segment DE, DC, and AC. X = 4 DE = 6.5 DC = 4 AC = 8 BB.
Unit 2 Test Review Geometry WED 1/22/2014. Pre-Assessment Answer the question on your own paper.
Geometry Sections 5.1 and 5.2 Midsegment Theorem Use Perpendicular Bisectors.
Bell Work In your group, discuss what is parallel plane? What is parallel plane? Look at the picture given, please give at least 4 answers for each (one.
Activity Each table needs to cut out a perfectly straight sided scalene triangle of any size (larger is better) – (use a straight edge and draw the lines.
Warm-Up Match the symbols > Line segment  Ray II Perpendicular 
TODAY IN GEOMETRY…  Group POP QUIZ  Learning Target 1: 5.1 Use properties of mid segments of triangles to calculate lengths of sides  Learning Target.
Created by Jade Wright, Prue Tinsey, Tania Young, Garth Lo Bello and Andrew Roberts Constructing Geometrical Figures using GeoGebra.
Refresher…  ABC is isosceles Line CD bisects  C and is a perpendicular bisector to AB If m  A is 50, find m  B, m  ACD, and m  ACB *After notes are.
 One way we can prove that a line is tangent to a circle is to use the converse of the Pythagorean Theorem.
Geometry 5-3b Medians and Altitudes. Definitions Median of a triangle – a segment whose endpoints are a vertex and the midpoint of the opposite side Altitude.
Coordinate Geometry Please choose a question to attempt from the following:
Segment/Angle Addition Postulates Distance and midpoint in Geometry!!
Section 5.2 Perpendicular Bisectors Chapter 5 PropertiesofTriangles.
Grade 10 Academic (MPM2D) Unit 2: Analytic Geometry Medians and Centroid Mr. Choi © 2017 E. Choi – MPM2D - All Rights Reserved.
5.4 Midsegment Theorem Geometry 2011.
Bell ringer On a sheet of paper, draw and label two congruent triangles. Your triangles should be oriented differently (example: not facing the same.
1.6 Basic Constructions SOL: G4 Objectives: The Student Will …
Geometry Symbols The angle with vertex B and having points A
Literacy Research Memory Skill stretch
CONSTRUCTIONS.
1.2 Informal Geometry and Measurement
5.4 Midsegment Theorem.
1.11 Day 3 Bell Ringer Please grab your calculators on
7.3 Triangle Inequalities
Getting started Go to geogebra.org, click on ‘webstart’ to launch Geogebra The window is split into three areas: The toolbar is where you can find tools.
Warm Up - Copy each of the following into your notebook, then solve.
GEOMETRY 5.5 GEOMETRY 5.5 Review of 5.4 – Angles & Sides of a Triangle.
Parallel and Perpendicular 1/4 lines
GEOMETRICAL CONSTRUCTIONS
Bell Ringer 4/12/10 If BC= 23ft, AC = 28 ft, AE = 2ft What is the height of segment DE? X = 1.64 ft.
Presentation transcript:

BELL RINGER 1.USING YOUR CALCULATOR, CONSTRUCT A RIGHT TRIANGLE. 2.USING THE MEASUREMENT COMPONENT, MEASURE YOUR ANGLE TO PROVE ITS 90 DEGREES. Go ahead and get your calculators. See Ms. Rosendahl if you don’t remember your calculator number.

3. BECAUSE THE TWO SEGMENTS HAVE NO CONSTRUCTED RELATIONSHIP TO EACH OTHER, THEY MOVE INDEPENDENTLY. WHEN YOU CHANGE ONE, THE OTHER DOES NOT CHANGE. 5. DRAWING THE LINE PARALLEL TO SEGMENT BC FAILS TO LINK THE BEHAVIOR OF THE LINE TO CHANGES IN BC. AS A RESULT, THE SEGMENTS THAT INTERSECT AT A WILL NOT ACT LIKE ARMS OF A WINDMILL. 6.THE CIRCLE WILL KEEP THE ARMS OF THE WINDMILL THE SAME AS SEGMENT BC. 7. D – CONSTRUCT THE LINE THROUGH P THAT IS PERPENDICULAR TO SEGMENT OP Homework Review

Put your page in plane geometry view: Construct a parallel line: Construct a perpendicular line: Draw a circle with a radius BC: Open a new screen: Clear out all documents: Hide obejects: Label vertices or points: Undo and redo: Topic: TI-Nspire – How do you…

Draw any triangle by constructing 3 line segments. Label the triangle ABC. Construct M the midpoint of segment AB. Through M, construct a line parallel to segment AC. Let N be the point where this line intersects segment BC. Hide the line. Then draw segment MN. Using measurements, measure the length of segment MN and the length of segment AC. Drag one of the vertices of triangle ABC. Compare MN and AC. What do you notice? Complete in class. Write your answer on your Cornell Notes. When finished, write your summary and turn in your Notes.

WRITE DETAILED DIRECTIONS THAT DESCRIBE THE CONSTRUCTION PROCESS OF ONE CONSTRUCTION YOU DID THIS WEEK IN CLASS(INCLUDE WHAT BUTTONS NEED TO BE USED). 1. PERPENDICULAR LINE 2. PARALLEL LINE 3. WINDMILL 4. TRIANGLE FROM TODAY 5. TWO CIRCLES CONNECTED BY A LINE SEGMENT Homework

Never have to take your book home again… How to access the Geometry Book Online Login : student1 Password: schurz