Presentation is loading. Please wait.

Presentation is loading. Please wait.

DANCE – DANCE - TRANSVERSAL

Published byCori Fowler Modified over 9 years ago

Similar presentations

Presentation on theme: "DANCE – DANCE - TRANSVERSAL"— Presentation transcript:

1 DANCE – DANCE - TRANSVERSAL

2 Bell Ringer 1. Copy the picture
2. Name a pair for each of the following: Corresponding angles Alternate Interior Angles Alternate Exterior Angles

3 Worksheet (supplement)
1. For the figure above, name one pair each of i. Corresponding Angles ii. Alternate Interior Angles iii. Alternate Exterior Angles iv. Same-Side Interior Angles v. Vertical Angles vi. Linear Pairs

4 2. Given that L1 ∥ L2, , if m1 = 125, i. What is m5? What is their angle relationship? ii. What is m8? What is their angle relationship? iii. What is m3? What is their angle relationship?

5 3. Given that L1 ∥ L2, , if m4 = 12x +14 and m2 = 5x-4, what is m5
3. Given that L1 ∥ L2, , if m4 = 12x +14 and m2 = 5x-4, what is m5? How do we know?

6 Dance Dance Transversal!
(Based on the Game “Dance Dance Revolution”)

7 Dance Dance Transversal! Instructions
Alt-Interior Alt-Exterior Vertical Corresponding Corresponding

8 ROUND 1

9 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

10 ROUND 2

11 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

12 ROUND 3

13 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

14 ROUND 4

15 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

16 ROUND 5

17 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

18 ROUND 6

19 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

20 ROUND 7 SPEED ROUND!

21 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

22 ROUND 8 SPEED ROUND!

23 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Alt-Exterior Vertical

24 ROUND 9 FINAL ROUND!

25 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Exterior Vertical Alt-Exterior

26 ROUND 10 FINAL ROUND

27 Alt-Interior Alt-Exterior Vertical Alt-Interior Alt-Exterior Vertical
Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Interior Alt-Exterior Vertical Corresponding Alt-Exterior Vertical Alt-Exterior

Download ppt "DANCE – DANCE - TRANSVERSAL"

Similar presentations

adjacent angles alternate exterior angles transversal interior (inside) exterior (outside) Alternate exterior angles are congruent!

adjacent angles alternate exterior angles transversal interior (inside) exterior (outside) Alternate exterior angles are congruent!
Mrs. Rivas. (x − 26) + x = 180 x − 26 + x = 180 2x − 26 = 180 2x = 206 x = 103 103 77 Same-side Interior angles 103 + 77 = 180 Mrs. Rivas.

Mrs. Rivas. (x − 26) + x = 180 x − 26 + x = 180 2x − 26 = 180 2x = 206 x = Same-side Interior angles = 180 Mrs. Rivas.
PARALLEL LINES and TRANSVERSALS.

PARALLEL LINES and TRANSVERSALS.
Line & Angle Recognition

Line & Angle Recognition
docid=8157409168878797983&ei=h - ziSuD0MaS6lQfkjKSqDQ&q=parallel +lines+transversals&hl=en# Parallel Lines and a Transversal.

docid= &ei=h - ziSuD0MaS6lQfkjKSqDQ&q=parallel +lines+transversals&hl=en# Parallel Lines and a Transversal.
3.2 Properties of Parallel Lines Objectives: TSW … Use the properties of parallel lines cut by a transversal to determine angles measures. Use algebra.

3.2 Properties of Parallel Lines Objectives: TSW … Use the properties of parallel lines cut by a transversal to determine angles measures. Use algebra.
4-3: Transversals and Corresponding Angles. C ORRESPONDING A NGLES : An interior and exterior angle formed by two lines and a transversal, where both.

4-3: Transversals and Corresponding Angles. C ORRESPONDING A NGLES : An interior and exterior angle formed by two lines and a transversal, where both.
Angle Relationships Common Necessary Vocabulary for Parallel and Intersecting Lines.

Angle Relationships Common Necessary Vocabulary for Parallel and Intersecting Lines.
3.3 Parallel Lines & Transversals

3.3 Parallel Lines & Transversals
Objectives Identify parallel, perpendicular, and skew lines.

Objectives Identify parallel, perpendicular, and skew lines.
Angles and Parallel Lines

Angles and Parallel Lines
Types of Angles.

Types of Angles.
Proving lines parallel Chapter 3 Section 5. converse corresponding angles postulate If two lines are cut by a transversal so that corresponding angles.

Proving lines parallel Chapter 3 Section 5. converse corresponding angles postulate If two lines are cut by a transversal so that corresponding angles.
Boyd/Usilton. Parallel and Skew Lines Parallel lines: coplanar lines that do not intersect. Skew lines: are noncoplanar, not parallel and do not intersect.

Boyd/Usilton. Parallel and Skew Lines Parallel lines: coplanar lines that do not intersect. Skew lines: are noncoplanar, not parallel and do not intersect.
Chapter 3 Review 3.1: Vocabulary and Notation 3.2: Angles Formed by Parallel Lines and Transversals 3.3: Proving Lines are Parallel 3.4: Theorems about.

Chapter 3 Review 3.1: Vocabulary and Notation 3.2: Angles Formed by Parallel Lines and Transversals 3.3: Proving Lines are Parallel 3.4: Theorems about.
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.

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.
Transversals & Special Angles

Transversals & Special Angles
3.3 Proving Lines Parallel Converse of the Corresponding Angles Postulate –If two lines and a transversal form corresponding angles that are congruent,

3.3 Proving Lines Parallel Converse of the Corresponding Angles Postulate –If two lines and a transversal form corresponding angles that are congruent,
Warm Up 1.) Name a line that contains C. 2.) Name a ray with endpoint B that contains A. 3.) Name an angle with vertex B that contains C. 4.) Name a segment.

Warm Up 1.) Name a line that contains C. 2.) Name a ray with endpoint B that contains A. 3.) Name an angle with vertex B that contains C. 4.) Name a segment.
Parallel Lines with a Transversal …forming angles of fun!

Parallel Lines with a Transversal …forming angles of fun!

Similar presentations

Ads by Google