# Problem 283: Integer sided triangles for which the  area/perimeter ratio is integral
Consider the triangle with sides 6, 8 and 10. It can be seen that the
perimeter and the area are both equal to 24. So the area/perimeter ratio
is equal to 1. Consider also the triangle with sides 13, 14 and 15. The
perimeter equals 42 while the area is equal to 84. So for this triangle
the area/perimeter ratio is equal to 2. Find the sum of the perimeters
of all integer sided triangles for which the area/perimeter ratios are
equal to positive integers not exceeding 1000.