How to Multiply Factorials

Identify a factorial., Evaluate a factorial using a formula., Calculate a factorial.

3 Steps 1 min read Easy

Step-by-Step Guide

  1. Step 1: Identify a factorial.

    A factorial, denoted by a whole number with an exclamation point, is the product of a series of sequential whole numbers.For example, 6!{\displaystyle 6!} is a factorial.
  2. Step 2: Evaluate a factorial using a formula.

    The formula is n!=n(n−1)(n−2)⋅⋅⋅3⋅2⋅1{\displaystyle n!=n(n-1)(n-2)\cdot \cdot \cdot 3\cdot 2\cdot 1}.This means that you extend the sequence of numbers until you get to
    1.

    For example, 6!=6(6−1)(6−2)(6−3)(6−4)(6−5)=6(5)(4)(3)(2)(1){\displaystyle 6!=6(6-1)(6-2)(6-3)(6-4)(6-5)=6(5)(4)(3)(2)(1)} , To calculate a factorial, begin with the denoted number, and multiply it by each sequential whole number, down to
    1.A quick way to calculate a factorial is to use the x!{\displaystyle x!} key on a scientific calculator.

    First hit the number, then hit the x!{\displaystyle x!} key to see the product.

    For example, 6!=6×5×4×3×2×1=720{\displaystyle 6!=6\times 5\times 4\times 3\times 2\times 1=720}.
  3. Step 3: Calculate a factorial.

Detailed Guide

A factorial, denoted by a whole number with an exclamation point, is the product of a series of sequential whole numbers.For example, 6!{\displaystyle 6!} is a factorial.

The formula is n!=n(n−1)(n−2)⋅⋅⋅3⋅2⋅1{\displaystyle n!=n(n-1)(n-2)\cdot \cdot \cdot 3\cdot 2\cdot 1}.This means that you extend the sequence of numbers until you get to
1.

For example, 6!=6(6−1)(6−2)(6−3)(6−4)(6−5)=6(5)(4)(3)(2)(1){\displaystyle 6!=6(6-1)(6-2)(6-3)(6-4)(6-5)=6(5)(4)(3)(2)(1)} , To calculate a factorial, begin with the denoted number, and multiply it by each sequential whole number, down to
1.A quick way to calculate a factorial is to use the x!{\displaystyle x!} key on a scientific calculator.

First hit the number, then hit the x!{\displaystyle x!} key to see the product.

For example, 6!=6×5×4×3×2×1=720{\displaystyle 6!=6\times 5\times 4\times 3\times 2\times 1=720}.

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J

Jerry Powell

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