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Hi Kevin,
now I am very close to the expected answers in this problem. For the example my solution results the following (without rounding nothing):
Inner: ((5.67837294961269;6.41124580955194)), R = 2.63953971257027 Outer1: ((-1.58797086648442;3.00787241718307)), R = 5.37107229471158 Outer2: ((8.2872367831748;19.121433094698)), R = 9.78225402414394 Outer3: ((17.6875240409651;-0.948571371558306)), R = 11.0563890974752
Inner: ((2.14804555745623;-9.7931047307623)), R = 0.248447034494667 Outer1: ((1.71404425346976;-8.8648681641239)), R = 0.546813931461292 Outer2: ((-0.0205680739394267;-11.7489519004755)), R = 2.67186356017525 Outer3: ((3.02915295474715;-10.3230407148838)), R = 0.548860521721175 774.903804964772 24.3007998489087
I tried calculating the total sum of the circle areas with different precision of the radii, I could not get closer to you results with the given error treshold. ( I assume that you round the center coordinates and/or the radii somewhere during the calculation)
Maybe it is worth to modify the checker to calculate with precise values.
What do you think?
New line character is trimmed after posting, so these are my answers:
774.903804964772 24.3007998489087
Hi Adam!
I'm guessing your calculations are usually lower than what is "expected"? I'd suggest looking over your this.Result.Add()
line once more - otherwise you might have it mostly figured out :)
Oh, thanks. What a silly bug... :D