Convert Fractions to Decimals
Comparing & Ordering Numbers
Absolute Value
Coordinate Plane
Miscellaneous
100

Convert 1/2 to a decimal.

1/2 means 1 divided by 2.

1➗2 = 0.5

100

Use comparison symbols. < or >

-4 ___ 3

-4 < 3

100

What is the absolute value of 4?

|4| = 

The absolute value of 4 is 4.

|4| = 4

4 is 4 units to the right of zero.

100

What quadrant does (3, 6) belong in?

I, II, III or IV

(3, 6) belongs in Quadrant I

100

What is the opposite of 8?

The opposite of 8 is -8

200

Convert 6/8 into a decimal.

6/8 means 6 divided by 8

6 ➗ 8 = 0.75


200

Use comparison symbols. < or >

-5 ___ -6

-5 > -6

200

What is the absolute value of -6?

|-6| = 

The absolute value of -6 is 6.

|-6| = 6

-6 is 6 units to the left of zero.
Absolute values are always positive!

200

What quadrant does (-4, -5) belong in?

I, II, III or IV

(-4, -5) belongs in Quadrant III

200

What two whole numbers does 1/2 fall between?

1/2 falls between 0 and 1

300

Convert 5 and 3/4 to a decimal.

The 5 stays the same. You're only converting the fractional part.

3/4 means 3 divided by 4.
3 ➗ 4 = 0.75

Therefore, 5 and 3/4 is equal to 5.75


300

Put these numbers in order from least to greatest.

2, 0, -2, -3

Put these numbers in order from least to greatest.

-3, -2, 0, 2

300

Use comparison symbols:
<  >  =

-|-6|  ____  |-6|

Use comparison symbols: <  >  =

-|-6|  <  |-6|

-6 < 6

300

What are the coordinates of a point at x= 2 and y= 8?

(2, 8)

300

On a number line, which number is between -2 and -3?

A. -1.5 

B. - 2.5

C. - 3.5

B. - 2.5

-2.5 is between -2 and -3 on a number line

400

Convert -2 and 2/5 to a decimal.

The -2 stays the same. You're only converting the fractional part.

2/5 means 2 divided by 5
2 ➗ 5 = 0.4

Therefore, -2 and 2/5 is equal to -2.4

400

Put these numbers in order from least to greatest.

2 1/2
2
2.6
|-2.2|

Put these numbers in order from least to greatest.

2
|-2.2| = 2.2
2 1/2 = 2.5
2.6

400

Use comparison symbols:
<  >  =

|-4|  ____  |4|

|-4|  =  |4|

400

Give one example of an ordered pair (coordinate pair) that would belong in Quadrant II.

Example: (-3, 2)

First number is negative & second number is positive.

400

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Go check!

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Click "Let's Practice"
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