For any odd number greater than one, there exists one of these types of sets where that number is the smallest of the three elements.
For any odd number greater than one, there exists one of these types of sets where that number is the smallest of the three elements. By definition, all numbers in these kinds of sets are integers. Common example of this type of set are (8, 15, 17); (5, 12, 13); and (3, 4, 5). For 10 points, name these sets of three integers a, b, and c which satisfy the equation a squared plus b squared equals c squared.
For any odd number greater than one, there exists one of these types of sets where that number is the smallest of the three elements.
{Pythagorean triples} [accept clear-knowledge equivalents; prompt on {Pythagorean theorem}]