You can use the "cosine law": if a, b, and c are the lengths of sides of a triangle and C is the angle opposite side c, then \(\displaystyle c^2= a^2+ b^2- 2ab cos(C)\). Here, you can take a= b= 96 and c= 62 so this becomes \(\displaystyle 62^2= 96^2+ 96^2- 2(96)(96)cos(C)\) or \(\displaystyle 3844= 9216+ 9216- 18432 cos(C)\) which gives \(\displaystyle cos(C)= 0.79145\). The angle you need to cut is half of C.