Parallel Lines and Transversals Section 3-1.  2 lines that do not intersect are either parallel or skew.  Parallel lines ( lines) do not intersect and.

Slides:



Advertisements
Similar presentations
Geometry Notes Sections 3-1.
Advertisements

NM Standards: GT-A-7.
3.1 Identify Pairs of Lines and Angles
NM Standards: GT-A-7. Parallel Lines Coplanar lines that do not intersect. The symbol || means “is parallel to” The red arrows also mean “is parallel.
4.5 Introduction to Parallel Lines
Geometry Notes Sections 3-1.
Investigating Angle Pairs Vocabulary Transversal: a line intersecting two or more lines at different points Corresponding Angles: angles that appear to.
E.Q. What angle pairs are formed by a transversal?
CHAPTER 3: PARALLEL LINES AND PLANES Section 3-1: Definitions.
Chapter 3.1: Identify Pairs of Lines and Angles. M11.B.2.1, M11.C.1.2 What angle pairs are formed by transversals?
Geometry 3-1 Parallel Lines and Angles Parallel Lines- lines that never intersect Symbol: || Perpendicular Lines- lines that intersect and make right angles.
Parallel lines, transversals and angles
3.1 Lines and Angles Objective: Students will identify the relationships between 2 lines or 2 planes, and name angles formed by parallel lines and transversals.
3-1 Lines and Angles. Parallel and Skew Parallel lines are coplanar lines that do not intersect. – The symbol  means “is parallel to”. Skew lines are.
Section 3-1 Lines & Angles. Key Concepts Parallel and Skew Parallel Lines – Coplanar lines that do not intersect. Skew Lines – Non coplanar lines. They.
Boyd/Usilton. Parallel and Skew Lines Parallel lines: coplanar lines that do not intersect. Skew lines: are noncoplanar, not parallel and do not intersect.
3.3 Angles Formed by Transversals Pg 123. Transversal: A transversal is a line that intersects two or more coplanar lines at different points. Transversal.
Parallel Lines Properties of Angles Formed by Parallel Lines and a Transversal.
 Lesson 1: Parallel Lines and Transversals.  Parallel lines ( || )- coplanar lines that do not intersect (arrows on lines indicate which sets are parallel.
VOCABULARY UNIT 3. PARALLEL LINES Lines on the same plane that never intersect.
Wednesday, September 5, 2012 BUT BUT Homework: p. 128 #16-33 mentally; writing Homework: p. 128 #16-33 mentally; writing.
GEOMETRY 3-1 Lines and Angles. Vocabulary Examples Identify each of the following. a. a pair of parallel segments b. a pair of skew segments d. a pair.
Do Now A B C D 1.Name a line that does not intersect with line AC. 2.What is the intersection of lines AB and DB?
Journal Ch. 3 Sergio Rivera M2. _____(0-10 pts) Describe parallel lines and parallel planes. Include a discussion of skew lines. Give at least 3 examples.
IDENTIFY PAIRS OF LINES AND ANGLES SECTION
3.1 and 3.2 Parallel lines and transversals
SWLT: Identify angle pairs formed by three intersecting lines GEOMETRY 3.1.
Unit 3 Definitions. Parallel Lines Coplanar lines that do not intersect are called parallel. Segments and rays contained within parallel lines are also.
Warm Up: 1.Using lined paper and a ruler trace over a set of parallel lines. Then, draw a line intersecting these lines as shown below. 2.Using a protractor,
3-1 Parallel and Perpendicular Lines 3-1 Parallel Lines and Transversals.
DO NOW: 1. Write as a biconditional: If it is an egg then it is green. 2.
Lines and Angles Geometry Farris  I can identify parallel, perpendicular and skew lines.  I can identify the angles formed by two lines and a.
Lesson 3.1 Identify Pairs of Lines and Angles. Definitions Parallel Lines- They don’t intersect and are COPLANAR Perpendicular Lines- They intersect at.
1. Differentiate intersecting, parallel, and skew lines; 2. Classify pairs of angles generated whenever two lines are cut by a transversal; and 3. Cite.
PARALLEL LINES & TRANSVERSALS Parallel Lines - lines in the same plane that will never intersect.
Section 3.1. Parallel Lines – coplanar lines that never intersect and have the same slope Parallel Lines – coplanar lines that never intersect and have.
2.4 Angle Postulates and Theorems
3.1 Identify Pairs of Lines and Angles. Parallel Lines Have the same slope Can be contained in the same plane Are everywhere the same distance apart.
3.1 Lines and Angles.
Find the Area of the Figures Below:
Warm Up Word Bank Vertical Angles Congruent Angles Linear Pair Parallel Lines Skew Lines – Lines that do not intersect and are not coplanar.
Parallel Lines and Planes
Parallel lines Section 3-1.
Parallel Lines and Transversals
Chapter 3: Parallel Lines and Planes 3-1: Definitions
Lesson 3.1 Lines and Angles
Lines and Angles.
Chapter 3.1: Identify Pairs of Lines and Angles
Parallel Lines & Angle Relationships
LT 3.1: Identify parallel lines, perpendicular lines, skew lines and angles formed by two lines and a transversal.
Warm Up #3 9/14 Given m<1 = 7x-24 m<2 = 5x+14
Parallel and Perpendicular Lines
3.1 Notes: Parallel Lines and Transversals
Parallel Lines and a Transversal Line
Parallel Lines and a Transversal Line
3.1 Pairs of Lines and Angles
Lines & Angles.
Chapter 3: Parallel and Perpendicular Lines
3-1: Parallel Line Theorem
VOCABULARY (Definitions)
4.2 Transversals and Parallel Lines
Section 3-1 Definitions.
Parallel Lines and Transversals
Relationships Between Lines
3.1 Lines and Angles.
Chapter 3 Sec 3.1 Lines and Angles.
Perpendicular Lines Definition: Two lines that intersect to form right angles. Note: The symbol  means “is perpendicular to”
3.1 Lines and Angles.
Angles and Parallel Lines
Section 3.1: Lines and Angles
Presentation transcript:

Parallel Lines and Transversals Section 3-1

 2 lines that do not intersect are either parallel or skew.  Parallel lines ( lines) do not intersect and are coplanar.  Skew lines do not intersect and are not coplanar.

 Parallel planes ( planes) do not intersect. Plane X is parallel to plane Y  A line and a plane are parallel if they do not intersect. X Y H G D E A B C F plane Y

 A transversal is a line that intersects 2 or more coplanar lines in different points transversal interior exterior

 Alternate interior angles are 2 nonadjacent interior angles on opposite sides of the transversal

 Consecutive interior angles are 2 interior angles on the same side of the transversal

 Alternate exterior angles are 2 nonadjacent exterior angles on opposite sides of the transversal

 Consecutive exterior angles are 2 exterior angles on the same side of the transversal

 Corresponding angles are 2 angles in corresponding positions relative to the 2 lines

Joke Time  What did E.T.’s Mom say when he got home?  Where on Earth have you been?

What happened when the pig pen broke? The pigs had to use a pencil.

Feedback: Privacy Policy Feedback
Do Not Sell My Personal Information
About project: SlidePlayer Terms of Service

© 2024 SlidePlayer.com Inc. All rights reserved.