To identify another Pythagorean triple from the given options, we can use the definition of a Pythagorean triple: a set of three positive integers \(a\), \(b\), and \(c\), such that \(a^2 + b^2 = c^2\).
Let's check each option:
-
(25, 60, 39):
- \(25^2 + 60^2 = 625 + 3600 = 4225\)
- \(39^2 = 1521\)
- Since \(4225 \neq 1521\), this is not a Pythagorean triple.
-
(50, 120, 130):
- \(50^2 + 120^2 = 2500 + 14400 = 16900\)
- \(130^2 = 16900\)
- Since \(16900 = 16900\), this is a Pythagorean triple.
-
(15, 25, 39):
- \(15^2 + 25^2 = 225 + 625 = 850\)
- \(39^2 = 1521\)
- Since \(850 \neq 1521\), this is not a Pythagorean triple.
Therefore, the answer is (50, 120, 130).