Lesson 6.8: Angles Lines and Transversals

Presentation

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Mathematics

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8th Grade

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Practice Problem

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Medium

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CCSS

8.G.A.5

Standards-aligned

Reed Carbone

Used 47+ times

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7 Slides • 4 Questions

Lesson 6.8

Angles, Lines and Transversals

By Reed Carbone

Definitions:

Transversal: A Transversal is a line that intersects two or more lines at

different points.

Some text here about the topic of discussion

Visual:

Multiple Choice

These are an example of what type of angles, and they are what?

Alternate Interior, Congruent

Corresponding, Congruent

Alternate Interior, Different

Corresponding, Different

Multiple Choice

Angle 1 is congruent to what angle? (Hint: Find it's corresponding angle

Angle 2

Angle 6

Angle 7

Angle 5

How to solve for missing angles (Supplementary):
Angle 1 is 70 degrees. Solve for angle 6.

How to solve for missing angles (Congruent): Angle 2 = 120 degrees. Find Angle 6.

How to solve for missing angles (Variables):
Angle 4 = 3x + 5 degrees, Angle 5 = 2x + 5 degrees. Solve for x.

Multiple Choice

What is the measure of Angle 1?

150

180

Multiple Choice

What is the measure of Angle 2?

180

150

Not enough information

Conclusion: Write two complete sentences.

Subject | Subject

Some text here about the topic of discussion

Lesson 6.8

Angles, Lines and Transversals

By Reed Carbone

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Lesson 6.8: Angles Lines and Transversals

Lesson 6.8

Definitions:

Visual:

​How to solve for missing angles (Supplementary):Angle 1 is 70 degrees. Solve for angle 6.

​How to solve for missing angles (Congruent): Angle 2 = 120 degrees. Find Angle 6.

​How to solve for missing angles (Variables):Angle 4 = 3x + 5 degrees, Angle 5 = 2x + 5 degrees. Solve for x.

Lesson 6.8

Similar Resources on Wayground

Popular Resources on Wayground

Discover more resources for Mathematics

How to solve for missing angles (Supplementary):
Angle 1 is 70 degrees. Solve for angle 6.

How to solve for missing angles (Congruent): Angle 2 = 120 degrees. Find Angle 6.

How to solve for missing angles (Variables):
Angle 4 = 3x + 5 degrees, Angle 5 = 2x + 5 degrees. Solve for x.