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Slope-Intercept Equations & Comparing Proportional Relationships

Total questions: 15

Worksheet time: 41mins

Name
Class
Date
1.

Create a graph that models the equation y=−23x+4y=-\frac{2}{3}x+4

2.

Create a graph that models the equation y=−2x−1y=-2x-1

3.

Create a graph that models the equation y=−25xy=-\frac{2}{5}x

4.

Create a graph that models the equation y=53x−4y=\frac{5}{3}x-4

5.

Write an equation in slope-intercept form that matches the graph in the image.

6.

Write an equation in slope-intercept form that matches the graph in the image.

7.

Write an equation in slope-intercept form that matches the graph in the image.

8.

Write an equation in slope-intercept form that matches the graph in the image.

9.
Which line shows a proportional relationship between x and y?
a)
Line L
b)
Line M
10.
Write an equation for this relationship.
a)
y=1/5x
b)
y=1/2x
c)
y=2x
d)
y=5x
11.

Who can type more words per minute?

a)

Braden

b)

Omar

c)

They both have the same rate of change

12.

Which cyclist is the fastest?

a)

Cyclist A

b)

Cyclist B

c)

Cyclist C

d)

Cyclist D

13.
Who has the greater rate of change?
a)
CJ has a greater rate of change with 13/2
b)
Holland has a greater rate of change with 6
c)
CJ has a greater rate of change with 2/13
d)
They have the same rate of change.
14.

The graph shows the number of headphones produced by Soundtech. NewSounds produces 175 headphones per hour. Which statement is true?

a)

NewSounds produces headphones at a faster rate.

b)

Soundtech produces headphones at a faster rate.

c)

Both companies produce headphones at the same rate.

d)

Neither company is producing headphones at a constant rate.

15.
Amber recorded the prices of candy, based on weight, from two different stores in the table and graph. Which company has the cheaper price per pound? 
a)
There is not enough information to determine the price per pound.
b)
Carmine's Candy has the cheaper price per pound.
c)
Both candy stores have the same price per pound.
d)
Sam's Candy Shoppe has the cheaper price per pound.