Answer
No
$19^{2}$+$20^{2}$$\ne$$28^{2}$
Work Step by Step
The Pythagorean Theorem says that $(leg_{1}) ^{2}$+$(leg_{2})^{2}$=$hypotenuse^{2}$. If this is true, then a triangle is a right triangle.
This formula is more commonly referred to as $a^{2}$+$b^{2}$=$c^{2}$
You are given the lengths of the legs as 19 and 20. You are given the length of the hypotenuse as 28. Substitute 19 in for a, 20 in for b, and 28 in for c.
$a^{2}$+$b^{2}$=$c^{2}$
$19^{2}$+$20^{2}$=$28^{2}$
361+400=784
761$\ne$784
The sides are not equal, so it is not a right triangle.
