Answer:
Option C could be the side lengths of a right triangle
Explanation:
A) 60 in, 96 in, 120 in
Longest side = hypotenuse = 120 inch
To check measurements could be the side lengths of a right triangle
We will use Pythagoras theorem :

So, It is not a right angled triangle
B)72 in, 108 in, 120 in
Longest side = hypotenuse = 120 inch
To check measurements could be the side lengths of a right triangle
We will use Pythagoras theorem :

So, It is not a right angled triangle
C)72 in, 96 in 120
Longest side = hypotenuse = 120 inch
To check measurements could be the side lengths of a right triangle
We will use Pythagoras theorem :

So, It is a right angled triangle
D) 72 in, 96 in, 144 in
Longest side = hypotenuse = 144 inch
To check measurements could be the side lengths of a right triangle
We will use Pythagoras theorem :

So, It is a not right angled triangle
So, Option C could be the side lengths of a right triangle