(2+7x)(2-7x)=

less than a minute read Jun 16, 2024
(2+7x)(2-7x)=

Expanding and Simplifying the Expression (2+7x)(2-7x)

This expression represents the product of two binomials. We can simplify it by using the difference of squares pattern.

Difference of Squares Pattern

The difference of squares pattern states:
(a + b)(a - b) = a² - b²

Applying the Pattern

Let's apply this pattern to our expression:

  1. Identify 'a' and 'b':

    • a = 2
    • b = 7x
  2. Substitute into the pattern:

    • (2 + 7x)(2 - 7x) = 2² - (7x)²
  3. Simplify:

    • 2² - (7x)² = 4 - 49x²

Final Result

Therefore, the simplified form of (2 + 7x)(2 - 7x) is 4 - 49x².

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