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Polynomials - Multiply Special Products - CCfaculty.org

- Multiply Special ProductsObjective: Recognize and use Special product rules of a sum and differ-ence and perfect squares to Multiply are a few shortcuts that we can take when multiplying Polynomials . If wecan recognize them the shortcuts can help us arrive at the solution much shortcuts will also be useful to us as our study of algebra first shortcut is often called asum and a difference. A sum and a differ-ence is easily recognized as the numbers and variables are exactly the same, butthe sign in the middle is different (one sum, one difference). To illustrate theshortcut consider the following example, multiplied by thedistributing 1.

Polynomials - Multiply Special Products Objective: Recognize and use special product rules of a sum and differ-ence and perfect squares to multiply polynomials. There are a few shortcuts that we can take when multiplying polynomials. If we can recognize them the shortcuts can help us arrive at the solution much quicker.

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