nPr is the number of permutations function, defined as a nPr b = a!/(a-b)!, where a and b are nonnegative integers. The function also works on lists.
Tip: nPr has a higher priority in evaluation than operators such as + or *: for example, 5X nPr 10 will be interpreted as 5(X nPr 10) and not as (5X) nPr 10. You might wish to use parentheses around complex expressions that you will give to nPr as arguments.
6 nPr 4 360
The combinatorial interpretation of a nPr b is the number of ways to choose b objects in order, when there are a objects in total. For example, when giving 1st, 2nd, and 3rd place awards in a competition between 10 teams, there are 10 nPr 3 different ways to assign the awards.
- ERR:DIM MISMATCH is thrown when applying nPr to two lists that have different dimensions.
- ERR:DOMAIN is thrown for negative integers or decimals.