Example 9.7.1 showed that the following statement is true: For each integer n > 2, n(n – 1) (equation 1). 2 Use this statement to justify the following. n + 3 (n + 3)(n + 2) for each integer n 2 -1....


Example 9.7.1 showed that the following statement is true:<br>For each integer n > 2,<br>n(n – 1)<br>(equation 1).<br>2<br>Use this statement to justify the following.<br>n + 3<br>(n + 3)(n + 2) for each integer n 2 -1.<br>%D<br>n + 1<br>2<br>Solution: Let n be any integer withn 2 -1. Since n + 3 2<br>we can substitute n + 3<br>in place of n in equation 1 to obtain<br>(:?) - (-+3<br>n + 3<br>n + 3<br>n + 1<br>By simplifying and factoring the numerator on the right hand side of this equation we conclude<br>::) - (n+ 3)(n+2)<br>n + 3<br>n + 1<br>

Extracted text: Example 9.7.1 showed that the following statement is true: For each integer n > 2, n(n – 1) (equation 1). 2 Use this statement to justify the following. n + 3 (n + 3)(n + 2) for each integer n 2 -1. %D n + 1 2 Solution: Let n be any integer withn 2 -1. Since n + 3 2 we can substitute n + 3 in place of n in equation 1 to obtain (:?) - (-+3 n + 3 n + 3 n + 1 By simplifying and factoring the numerator on the right hand side of this equation we conclude ::) - (n+ 3)(n+2) n + 3 n + 1

Jun 03, 2022
SOLUTION.PDF

Get Answer To This Question

Related Questions & Answers

More Questions »

Submit New Assignment

Copy and Paste Your Assignment Here