Continuing from the previous problem observing the area intersected by two
circles of common radii,
now let's allow the two circles to have different
radii. Again their centerpoints will be located at (x1, y1) and (x2, y2),
such that the two circles intersect, but this time each circle will have radii
of r1 and r2 respectively. What is the area of the the intersecting region?
What is the total area of the purple region bounded by these intersecting circles?
Problem Statement
Input Data
First line will be Q, the quantity of testcases.
Q lines will then follow, each holding a testcase in the format
r1 x1 y1 r2 x2 y2 describing two intersecting circles with radius r.
Answer
Should consists of Q space=separated values corresponding to the area of the
region formed by the intersection of the two circles described in each testcase.
Error should be less than 1e-6.
Example
input data:
2
58 -10 46 65 -58 59
246 85 -72 200 28 37
answer:
5909.360097 99709.352687