w3resource

Python Math: Get the nth tetrahedral number from a given integer(n) value

Python Math: Exercise-84 with Solution

A tetrahedral number, or triangular pyramidal number, is a figurate number that represents a pyramid with a triangular base and three sides, called a tetrahedron. The formula for the nth tetrahedral number is represented by the 3rd rising factorial of n divided by the factorial of 3:

Python Math: Calculate  the aliquot sum of an given integer.

Example of tetrahedral numbers:

N Tetrahedral
Number
11
24
310
420
535
656

Write a Python program to get the nth tetrahedral number from a given integer(n) value.

Sample Solution:

Python Code:

def test(n):
    return (n * (n + 1) * (n + 2)) / 6

n = 1
print("\nOriginal Number:",n)
print("Tetrahedral number:",test(n))
n = 2
print("\nOriginal Number:",n)
print("Tetrahedral number:",test(n))
n = 6
print("\nOriginal Number:",n)
print("Tetrahedral number:",test(n))

Sample Output:

Original Number: 1
Tetrahedral number: 1.0

Original Number: 2
Tetrahedral number: 4.0

Original Number: 6
Tetrahedral number: 56.0

Flowchart:

Flowchart: Calculate  the aliquot sum of an given integer.

Python Code Editor:

Have another way to solve this solution? Contribute your code (and comments) through Disqus.

Previous: Write a Python program to calculate the aliquot sum of an given integer.
Next: Write a Python program to get the sum of the powers of all the numbers from start to end (both inclusive).

What is the difficulty level of this exercise?

Test your Programming skills with w3resource's quiz.



Become a Patron!

Follow us on Facebook and Twitter for latest update.

It will be nice if you may share this link in any developer community or anywhere else, from where other developers may find this content. Thanks.

https://www.w3resource.com/python-exercises/math/python-math-exercise-84.php