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Pentagonal pyramidal number

From Wikipedia, the free encyclopedia

A pentagonal pyramidal number is a figurate number that represents the number of objects in a pyramid with a pentagonal base.[1] The nth pentagonal pyramidal number is equal to the sum of the first n pentagonal numbers.

The first few pentagonal pyramidal numbers are:

1, 6, 18, 40, 75, 126, 196, 288, 405, 550, 726, 936, 1183, 1470, 1800, 2176, 2601, 3078, 3610, 4200, 4851, 5566, 6348, 7200, 8125, 9126 (sequence A002411 in the OEIS).

The formula for the nth pentagonal pyramidal number is[2]

so the nth pentagonal pyramidal number is the average of n2 and n3.[2] The nth pentagonal pyramidal number is also n times the nth triangular number.

The generating function for the pentagonal pyramidal numbers is[1]

YouTube Encyclopedic

  • 1/3
    55 452
    2 120
    735 365
  • Development of Surface of Pyramid_Problem 2
  • Polygonal Numbers - Introduction and method to find next polygonal number
  • Math Antics - Volume


See also


  1. ^ a b Weisstein, Eric W. "Pentagonal Pyramidal Number". MathWorld.
  2. ^ a b oeis:A002411
This page was last edited on 6 October 2017, at 22:16
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