Question

Multiply. See Examples 4 and 5 $$ (6 s-2)^{2} $$

   Multiply. See Examples 4 and 5
$$
(6 s-2)^{2}
$$

Beginning and Intermediate Algebra

Beginning and Intermediate Algebra

Elayn Martin-Gay 4th Edition

Chapter 5, Problem 18

Instant Answer

Solved by Expert Angela Guo

03/12/2020

Step 1

This is a special product of the form $(a-b)^2$ where $a=6s$ and $b=2$. Show more…

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Multiply. See Examples 4 and 5 $$ (6 s-2)^{2} $$

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Key Concepts

Binomial Expansion

Binomial expansion is the process of expanding an expression raised to a power, such as (a + b)². This concept uses a specific formula to multiply the binomial by itself, which simplifies the multiplication process and results in a polynomial where every term is clearly expressed.

Square of a Binomial

Squaring a binomial involves using the formula (a - b)² = a² - 2ab + b² or its equivalent for addition. This key concept is important in algebra because it simplifies the multiplication of expressions and aids in the understanding of quadratic expressions and polynomial identities.

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