Absolute Value and Integers

_____ is the distance a number is away from zero on a number line

• Absolute Value

• Integer

• Greatest Value

• Spaces

The _____ of a number is the same distance away from zero but always on the other side of the number line.

• Absolute Value

• Distance

• Opposite

• Negative Value

The ________ of a number is what you add to a number to create the sum of zero.

• Distance

• Negative Value

• Additive Inverse

• Absolute Value

A(n) ________ is a set of two numbers that when added together equal zero.

• Zero Pair

• Absolute Value

• Negative Value

• Integer

A(n) ________ is a positive or negative whole number, including 0, and cannot be a fraction or decimal.

• Absolute Value

• Rational Number

• Integer

• Irrational Number

When adding integers with the SAME SIGNS, the sum will always be:

• Negative

• Positive

• The same sign as the numbers being added

When adding integers with the DIFFERENT SIGNS, the sum will be...

• The same as the number with the GREATEST absolute value

• Positive

• The same number with the LEAST Absolute Value

• Negative

When subtracting integers, I can rewrite the problem as:

• Adding the Opposite

• You cannot rewrite it

• Adding a Negative

• Adding a Positive

Using the additive inverse, -51 - 90 can also be written as...

• -51 + (-90)

• 51 + (-90)

• -51 - (-90)

• It cannot be rewritten

Using the additive inverse, 100 - (-50) can also be written as...

• -100 + (-50)

• 100 + 50

• -100 - (-50)

• It cannot be rewritten