Part 1: Core Concepts & Rules (Integer Operations & Absolute Value)

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Description and Tags

Vocabulary and rule flashcards covering absolute value and integer operations (addition, subtraction, multiplication, and division).

8 Terms

1
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Absolute Value

The distance a number is from zero on a number line, which is always positive (for example, ∣−5∣=5|-5| = 5).

2
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Adding Integers (Same Sign)

A rule stating that when adding numbers with the same sign, add the numbers and keep the same sign (for example, (−2)+(−3)=−5(-2) + (-3) = -5).

3
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Adding Integers (Different Signs)

A rule stating that when adding numbers with different signs, subtract the values and keep the sign of the number with the larger absolute value (for example, (−5)+3=−2(-5) + 3 = -2).

4
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Subtracting Integers Rule

Keep the first number, change subtraction to addition, and change the sign of the second number (for example, 5−(−3)=5+3=85 - (-3) = 5 + 3 = 8 and −6−(+4)=−6+(−4)=−10-6 - (+4) = -6 + (-4) = -10).

5
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Multiplying Integers (Same Sign)

Multiplying two numbers with the same sign always produces a positive product (for example, (−4)×(−3)=12(-4) \times (-3) = 12).

6
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Multiplying Integers (Different Signs)

Multiplying two numbers with different signs always produces a negative product (for example, (−5)×3=−15(-5) \times 3 = -15).

7
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Dividing Integers (Same Sign)

Dividing two numbers with the same sign always yields a positive result (for example, (−20)×(−4)−1=5(-20) \times (-4)^{-1} = 5 or (−20)÷(−4)=5(-20) \div (-4) = 5).

8
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Dividing Integers (Different Signs)

Dividing two numbers with different signs always yields a negative result (for example, 18÷(−3)=−618 \div (-3) = -6).