The problem statement and test suite really need some improvement, here. It's a nice problem, though! I didn't assume that the three lengths given would form a triangle, and return a NaN if they don't.
Let a,b,c be the lengths of the sides of a triangle. The area is given by: Area=√p( p−a) (p−b)(p−c)
where p is half the perimeter
^ I used trigo rule and didn't get a round ans, idea on how to improve this?
This is'nt a general solution. See Solution 206432.
Remove any row in which a NaN appears
Distance walked 3D
Relative ratio of "1" in binary number
Compare two input matrices
chance in percent for minimum K heads when a good coin is tossed N times?
Calories in a slice of pizza?
Size of this cup?
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