Integers, Opposites, Absolute Value, Number Lines

Berina graphed a number 5 units to the left of -4 on a number line. What number did Berina graph?

• (-9)

• 1

• 9

• (-1)

Order from least to greatest:
[8, 4, -5, 12, -14, 3]

• 3, 4, -5, 8, 12, -14

• -14, -5, 3, 4, 8, 12

• 12, -14, -5, 3, 4, 8

• -5, -14, 3, 4, 8, 12

Which of the following are arranged from least to greatest?

• -4, -6, 2, 4

• -8, -5, -3, -1

• 2, 0, 1, 3, 5

• -8, -1, 3, 7, 5

Select all the numbers that are greater than (-8)

• (-4)

• (-9)

• 6

• (-2)

• (-12)

Complete the following definitions. (Check your Integer Notes)

Absolute value - ​ (a)   from ​ (b)   on the ​ (c)   . Absolute value is ALWAYS ​ (d)   .

Opposites - Numbers that have the same ​ (e)   .

(You won't use every word in the list, and they can only be used once each.)

• distance

• zero

• absolute value

• negative

• end

• number line

• value

• positive

Gabby is thinking of an integer. She said the opposite of her integer is 42.

Therefore, Gabby’s integer must be ​ (a)   , and its absolute value is ​ (b)  

• -42

• 42

• 4/2

• 24

• |-42|

Complete the following definitions. (Check your Integer Notes)

Absolute value - ​ (a)   from ​ (b)   on the ​ (c)   . Absolute value is ALWAYS ​ (d)   .

Opposites - Numbers that have the same ​ (e)   .

(You won't use every word in the list, and they can only be used once each.)

• distance

• zero

• absolute value

• negative

• end

• number line

• value

• positive

How many different integers can have the same absolute value?

• 2

• 1

• 0

• 3

• 4

How many different integers can have the same absolute value?

• 2

• 1

• 0

• 3

• 4

The integer 3 is the ​ ​ (a)   ​ of the integer -3. The absolute value of 3 is ​ (b)   as the absolute value of -3.

• opposite

• the same

• not the same

• same