Consider a hexagon sitting in Quadrant I as depicted in an example below:
This hexagon is to be split into two regions (e.g., red and blue). Given the ratio between the two regions and the side of the hexagon, determine the radius of the circle that splits the region. The ratio between the regions (red to blue) is presented through the first two entries in the input. For example, if the ratio is 1 to 2, then these two numbers will be the first two entries in the input. The last entry is the side of the hexagon.
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It needs more tests. If the author doesn't bother to include hard tests, there is no need to create a better algorithm. And all these problems kind of look like homework.
I love how much more simple it is with respect to the problem 49938 of the same group