Instructions: You can use this factorial calculator to compute the factorial of an integer number \(n\).
More this factorial calculator
There are many Math contexts in which the use of factorials is relevant, especially in the field of Probability and Combinatorial, as the factorial of a number is related with the number of was \(n\) objects can be organized.
The formula for \(n!\) is:\[n! = n \cdot (n-1) \cdot (n-2) \cdots 2 \cdot 1\]
Notice that when \(n\) becomes large, the calculation of \(n!\) is more computationally involved. Typically, for large values of \(n\), you would use Stirling's Approximation, which provide a very accurate approximation.
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