Chapter 2/3 Review: 1 2 4 3 Determine whether CS and KP are parallel, perpendicular, or neither. C(1, –12), S(5, 4), K(1, 9), P(6, –6) Find the value of.

Slides:

Advertisements

Similar presentations

Parallelograms Rhombus Square Parallelogram Rectangle

Advertisements

Special Quadrilaterals

Geometry Chapter 1 Review TEST Friday, October 25 Lessons 1.1 – 1.7

1 pt 1 pt 1 pt 1 pt 1 pt 2 pt 2 pt 2pt 2pt 2 pt 3 pt 3 pt 3 pt 3 pt

What is a quadrilateral? -four sided polygon What is a parallelogram? A quadrilateral with - opposite sides parallel - opposite sides congruent - both.

Parallelograms Quadrilaterals are four-sided polygons

5.7 Proving That Figures Are Special Quadrilaterals

5.5 Properties of Quadrilaterals Objective: After studying this section, you will be able to identify some properties of: a. parallelograms, b. rectangles,

: Quadrilaterals and Their Properties

C1: Parallel and Perpendicular Lines

Advanced Geometry. First you must prove or be given that the figure is a parallelogram, then A PARALLELOGRAM is a rectangle if… 1. It contains at least.

Review In ABC, centroid D is on median AM. AD = x + 6 DM = 2x – 12

Chapter 5 Review.

In this chapter you will learn about the special properties of quadrilaterals as well as find their perimeters and areas. You will explore the relationships.

Quadrilateral Proofs.

Distance formula 1. 1 Slope 2 2 Midpoint Formula 3.

Theorem 1 Vertically opposite angles are equal in measure

Paige BakerCreated by Curt Tauke

TMAT 103 Chapter 2 Review of Geometry. TMAT 103 §2.1 Angles and Lines.

Special Parallelograms:Rhombuses, Rectangles and Squares

Chapter 5 Pre-AP Geometry

Chapter 1 Review Review material for Chapter 1 Test.

Tests for Parallelograms Advanced Geometry Polygons Lesson 3.

B D A C Conjecture: m  B = 2(m  A) 7.. A B C D E 30  x 1. From HW # 6 Given: x = 15 Find the measure of the angle marked x.

Section 16.1 Pythagorean Theorem a=11.6. x=3.86 y=4.60 x=

Geometer Sketch Pad Assignment Mark Breakdown. Exercise #1 – Question #1 Medians 4 All three meet at one point 4 Circle with a center at the centroid.

6.7 Polygons in the Coordinate Plane

Aim: Properties of Square & Rhombus Course: Applied Geo. Do Now: Aim: What are the properties of a rhombus and a square? Find the length of AD in rectangle.

Chapter 5 Quadrilaterals Apply the definition of a parallelogram Prove that certain quadrilaterals are parallelograms Apply the theorems and definitions.

A parallelogram has opposite sides and opposite angles equal.

Name That Quadrilateral  Be as specific as possible.  Trapezoid.

For each, attempt to create a counter example or find the shape is MUST be….. Quadrilateral Properties.

Parallelograms Chapter 5 Ms. Cuervo.

Polygons – Parallelograms A polygon with four sides is called a quadrilateral. A special type of quadrilateral is called a parallelogram.

11/13/ : Proving Quadrilateral Props 4.5: Proving Quadrilateral Properties Expectations: G1.4.2: Solve multi-step problems and construct proofs involving.

Proving Properties of Special Quadrilaterals

6.4 Rhombuses, Rectangles, and Squares Day 4 Review  Find the value of the variables. 52° 68° h p (2p-14)° 50° 52° + 68° + h = 180° 120° + h = 180 °

5.1 Quadrilaterals. Quadrilateral:_________________________ Parallelogram:_______________________.

Warm Up Given BCDF is a kite BC = 3x + 4y CD = 20 BF = 12 FD = x + 2y Find the PERIMETER OF BCDF Given BCDF is a kite BC = 3x + 4y CD = 20 BF = 12 FD =

Section 6-4 Special Parallelograms SPI 32A: identify properties of plane figures from information in a diagram SPI 32 H: apply properties of quadrilaterals.

OBJECTIVE: SPECIAL PARALLELOGRAMS

Special parallelograms 5-4. Definitions Rectangle- a quadrilateral with 4 right angles Rhombus - a quadrilateral with 4 congruent sides Square - a quadrilateral.

Vocab. Check How did you do?

Chapter 8 Quadrilaterals. Section 8-1 Quadrilaterals.

G.GPE.B.4 Use coordinates to prove simple geometric theorems algebraically. For example, prove or disprove that a figure defined by four given points in.

Special Parallelograms

CHAPTER 5: QUADRILATERALS

Properties of Quadrilaterals

Statements Reasons Page Given 2. A segment bisector divides a segment into two congruent segments 5. CPCTC 3. Vertical angles are congruent 6. If.

Properties of Rhombuses, Rectangles, and Squares Lesson 8.4.

Review for Parallelogram Properties Quiz G.GPE.B.4 Use coordinates to prove simple geometric theorems algebraically. For example, prove or disprove that.

Copy this into your SOL Binder (day 49) If your are interested…..

Warm Up 2/22/16  Which vertices form a square?  A rhombus?  A rectangle? Justify your answers.

a square  AFEO, a rectangle  LDHE, a rhombus  GDEO,

Lesson: Objectives: 6.5 Squares & Rhombi  To Identify the PROPERTIES of SQUARES and RHOMBI  To use the Squares and Rhombi Properties to SOLVE Problems.

Geometry Math 2. Proofs Lines and Angles Proofs.

Quadrilaterals Four sided polygons Non-examples Examples.

Advanced Geometry 5.7 Proving Special Quadrilaterals.

FINAL EXAM REVIEW Chapter 5 Key Concepts Chapter 5 Vocabulary parallelogram ► opposite sides ► opposite angles ► diagonals rectanglerhombussquaretrapezoid.

Parallelograms Quadrilaterals are four-sided polygons Parallelogram: is a quadrilateral with both pairs of opposite sides parallel.

=1(180)= =3(180)= =2(180)= =4 (180)=720.

Warm Up:  Solve for x and y in the following parallelogram. What properties of parallelograms did you use when solving?  What is the measure of CD? 

5.5 Properties of Quadrilaterals

Do Now: List all you know about the following parallelograms.

Unit 2 – Similarity, Congruence, and Proofs

Rectangles, Rhombuses, and Squares

8.4 Properties of Rhombuses, Rectangles, and Squares

Distance Formula d = √ (x1 – x2)2 + (y1 – y2)2, where d is the distance between the points (x1, y1) and (x2, y2).

Geometry/Trig Name __________________________

Presentation transcript:

Chapter 2/3 Review: Determine whether CS and KP are parallel, perpendicular, or neither. C(1, –12), S(5, 4), K(1, 9), P(6, –6) Find the value of x so that a ║ b. Write an equation in slope-intercept form for the line that satisfies the given conditions. m = –4, passes through (–4, 8)

Chapter 7 : Proportions and Similarity Determine whether △ ABC ∼ △ DEF. Justify your answer. 4

Chapter 8: Right Triangles/Trigonometry Find x: Find x.

Chapter 10: Circles 1 Find x:. 2. Find x if BA is tangent to P at A 3. Write the equation of a circle with a diameter of 12 and endpoints at (–2, 6) (8, 4). 4. Find x.

Chapter 4/5: Triangles Given: △ ABC is an isosceles triangle with base AC. D is the midpoint of AC. Prove: BD bisects ∠ ABC 3. If PO is an angle bisector of ∠ MON, find the value of x. 4. If BD bisects ∠ ABC, find the value of x. 1. △ ABC is isosceles with1. _____________ base AC 2. __________________Def. isosceles triangle 3. ∠ A ≅ ∠ C3. __________________ 4. D is the midpoint of AC 4. Given AD ≅ CD5. ___________________ 6. △ ABD ≅ △ CBD6. _________________ 7. ∠ 1 ≅ ∠ 27. _________________ 8. __________________8. Def. of angle bisector 2. Find the value of x.

Chapter 6: Quadrilaterals 2. For rectangle ABCD, find the value of x. 1. In parallelogram ABCD, m ∠ 1 = x + 25, and m ∠ 2 = 2x. Find m ∠ 2. a. A parallelogram always has four right angles. b. The diagonals of a rhombus always bisect the angles. c. A rhombus is always a square. d. A rectangle is always a square. For Question 3, write true or false. 4.Determine whether quadrilateral ABCD with vertices A(1, 6), B(7, 6), C(2, –3), and D(–4, –3) is a parallelogram.

Chapter 11/12: Surface Area & Volume 1. Find the area of the parallelogram: 2. Find the area of the figure. 3. A cylinder has a 12-foot radius and a 17- foot height. Find the volume of the cylinder. 4. Find the surface area of the prism