body{margin:0;} noscript{z-index: 10000; position: fixed; display: block; height: 100%; width: 100%; background: #fff;} noscript .fa{font-size: 40px; display:block; color: #daa520;} noscript div{margin-top: 6%; padding-left: 20px; padding-right: 20px; text-align: center;} ! You must have JavaScript enabled to use this site.

Dashboard

MH

McGraw Hill Integrated II, 2012 View details

8. Differences of Squares

Finish the assignment

Continue to next subchapter

Exercise 61 Page 62

Consider a binomial where both terms are positive.

False. The binomial a^2+b^2 cannot be factored.

Practice makes perfect

We are given the following statement. All binomials that have a perfect square in each of the two terms can be factored.If we consider the difference of two perfect squares, then it can be factored. a^2-b^2 = (a+b)(a-b) However, if we consider the sum of two perfect squares, it cannot be factored. a^2+b^2 The above expression is a counterexample to the given statement. Thus, it is false.