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Hexagonal pyramidal number









Hexagonal pyramidal number


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A hexagonal pyramidal number is a pyramidal number formed by adding the first n hexagonal numbers. The first few hexagonal pyramidal numbers are:



1, 7, 22, 50, 95, 161, 252, 372, 525, 715, 946, 1222, 1547, 1925 (sequence A002412 in the OEIS).

The nth number in this sequence, representing the sum of the first n hexagonal numbers, is given by the formula


n(n+1)(4n−1)6.{displaystyle {frac {n(n+1)(4n-1)}{6}}.}frac{n(n+1)(4n-1)}{6}.


References[edit]


  • Hexagonal pyramidal number at MathWorld












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