Solve the problem
-Find two consecutive odd integers whose product is 483.
A) 21,23 or $- 21 , - 23$
B) $- 21 , - 23$
C) 21,23
D) $21 , - 23$

Name: Solve the problem -Find two consecutive odd integers whose product is 483. A) 21,23 or $- 21 , - 23$ B) $- 21 , - 23$ C) 21,23 D) $21 , - 23$
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Question

Solve the problem
-Find two consecutive odd integers whose product is 483. 
A) 21,23 or $- 21 , - 23$
B) $- 21 , - 23$
C) 21,23
D) $21 , - 23$

Quizplus · Accepted Answer

The product of two consecutive odd integers can be expressed as $ n(n+2) = 483 $. Solving $ n^2 + 2n - 483 = 0 $ gives $ n = 21 $ or $ n = -23 $. Thus, the pairs are (21, 23) and (-21, -23).

Solve the Problem -Find Two Consecutive Odd Integers Whose Product −21,−23- 21 , - 23−21,−23

Solve the Problem
-Find Two Consecutive Odd Integers Whose Product $- 21 , - 23$