Opposites
Comparing Rational Numbers
Ordered Pairs and Quadrants
Distance on a Coordinate Plane
Integers to Represent Real-World Scenarios
100

What is the opposite of 7?

-7

100

Use <, > or = to compare 0.25 and ¼

=

100

What is the ordered pair for the location of the origin? 

(0,0)

100

Find the distance between (-5, -3) and (-5, -6)

3 units

100

Write an integer to represent a $100 debt

-100

200

What is the opposite of -3?

3

200

Use <, > or = to compare 3.65 and 3 ¾

<

200

How would you plot (2,3)?

Start at the origin, move 2 units to the right on the x-axis and 3 units up on the y-axis

200

Find the distance between (5, 8) and (5, -6)

14 units

200

Write an integer to represent a deposit of $500

500

300

What is the opposite of

 -3 ¾ ?

3 ¾

300

Use <, > or = to compare ½ and 0.3

>

300

What quadrant is the point ( -3, -4) in?

Quadrant 3

300

Find the distance between (4.5, -3.3) and (4.5, 5.5)

8.8 units

300

Write an integer to represent 8 degrees below zero

-8

400

What is the opposite of 1 ½

-1 ½

400

Use < , > or = to compare 1 ¾  and 1.6

>

400

What quadrant is the point (-5 , 1) in ?

Quadrant 2

400

Find the distance between

 (5 ¼, -3 ¼) and 

(5 ¼, -6 ¼)

3 units

400

Write an integer to represent a temperature increase of 10 degrees

10

500

What is the opposite of 0?

0

500

Use < , > or = to compare ½ and 2/4 

=

500

Write an ordered pair for a point in Quadrant 1. 

Examples should include an ordered pair with a positive x and positive y coordinate

500

Find the distance between  (-5.4, 4.7) and (0.6, 4.7)

6 units

500

Write an integer to represent sea level

0

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