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Parallel Lines

Parallel Lines

Assessment

Presentation

Mathematics

10th Grade

Practice Problem

Medium

CCSS
8.EE.B.5, 6.NS.B.3, 4.G.A.1

+4

Standards-aligned

Created by

Eugene Foley

Used 3+ times

FREE Resource

4 Slides • 19 Questions

1

Slope and Parallelism

Why is this relevant?

Geometry is the study of physical space (both 2 dimensional and 3 dimensional). We can use coordinate geometry to help us map and plan in 2D before bringing plans to life in 3D

2

Open Ended

In what real life scenarios would it be important to create something in 2 dimensions before constructing in 3 dimensions?

3

media

Two line segments AB and CD are shown graphed to the left. Determine the slope of both of these lines graphically. Recall that slope is the ratio of the rise to the run as we move from left to right.

Exercise 1

4

Fill in the Blank

5

Fill in the Blank

6

Multiple Choice

The slope (Change in y / Change in x) is

1

-1/2

2

2

3

-2

4

1/2

7

Poll

Before finding the slope of CD should it be positive or negative?

Positive

Negative

8

Open Ended

What is the slope of CD?

9

Draw

How can we show on the graph the slope of AB?

10

media

If (x1, y1) and (x2,y2) represent the endpoints of a line segments (or any two points on a line), then

Slope Formula

11

Fill in the Blank

Type answer...

12

Fill in the Blank

Type answer...

13

Fill in the Blank

Type answer...

14

Draw

Show the substitution to calculate the slope of CD.

15

Multiple Choice

What is the slope of EF?

1

Error

2

1/2

3

0

4

2

16

Fill in the Blank

Type answer...

17

Draw

Find the slopes of all 4 lines on the graph provided.

18

Fill in the Blank

Type answer...

19

Two non-vertical lines will be parallel if and only if they have slopes that are equal.

20

Fill in the Blank

Type answer...

21

Fill in the Blank

Type answer...

22

Open Ended

Are the lines AB and CD parallel? Why?

23

Open Ended

Are AC and BD Parallel? How do you know?

Slope and Parallelism

Why is this relevant?

Geometry is the study of physical space (both 2 dimensional and 3 dimensional). We can use coordinate geometry to help us map and plan in 2D before bringing plans to life in 3D

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