Key Concepts
Key Concepts
- Subtraction of Integers
\(5–3\) \(–5–\left(–3\right)\) \(2\) \(–2\) 2 positives 2 negatives When there would be enough counters of the color to take away, subtract. \(–5–3\) \(5–\left(–3\right)\) \(–8\) \(8\) 5 negatives, want to subtract 3 positives 5 positives, want to subtract 3 negatives need neutral pairs need neutral pairs When there would not be enough of the counters to take away, add neutral pairs. - Subtraction Property
- \(a-b=a+\left(\mathit{\text{−b}}\right)\)
- \(a-\left(\mathrm{-b}\right)=a+b\)
- Solve Application Problems
- Step 1. Identify what you are asked to find.
- Step 2. Write a phrase that gives the information to find it.
- Step 3. Translate the phrase to an expression.
- Step 4. Simplify the expression.
- Step 5. Answer the question with a complete sentence.
This lesson is part of:
Introducing Integers
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