Pascal's theorem concerns the figure formed by choosing this many points on a conic section, and this value is the larger number in the first Ruth-Aaron pair. Euler's solution to the Basel problem, which asks for the sum of "one over n squared" for all positive integers, was pi squared divided by this quantity. Because this number equals the sum of its proper factors, it is the first (*) perfect number. It is also the third triangular number, and one multiplies side length squared by this integer to find the surface are
Pascal's theorem concerns the figure formed by choosing this many points on a conic section, and this value is the larger number in the first Ruth-Aaron pair. Euler's solution to the Basel problem, which asks for the sum of "one over n squared" for all positive integers, was pi squared divided by this quantity. Because this number equals the sum of its proper factors, it is the first (*) perfect number. It is also the third triangular number, and one multiplies side length squared by this integer to find the surface area of a cube. For ten points, identify this number equal to the number of sides in a hexagon.
Pascal's theorem concerns the figure formed by choosing this many points on a conic section, and this value is the larger number in the first Ruth-Aaron pair.