# [Solved] Scott has 7 chores to complete this Saturday. How many ways can he arrange the order in which he does them?

**According to the given question, Scott has seven chores to complete this Saturday, and we have to find many ways can he arrange the order in which he does them.**

**Step 1: Understand the Problem**

The problem is asking how many different ways Scott can arrange the order in which he does his 7 chores.

This is a problem of permutations, a concept in combinatorics, which is a branch of mathematics concerned with counting, arrangement, and combination.

**Step 2: Identify the Concept Used**

The concept used here is the factorial function, denoted by the symbol (!).

In mathematics, the factorial of a non-negative integer n is the product of all positive integers less than or equal to n. It is used to calculate the number of ways an event can occur.

**Step 3: Apply the Concept to the Problem**

In this case, we want to find ways to arrange 7 chores, which is represented as 7! This means we multiply all the positive integers from 7 down to 1.

**Step 4: Perform the Calculation**

Let’s break down the calculation:

- 7! = 7 × 6 × 5 × 4 × 3 × 2 × 1
- First, multiply 7 and 6 to get 42.
- Then, multiply 42 and 5 to get 210.
- Multiply 210 and 4 to get 840.
- Multiply 840 and 3 to get 2520.
- Multiply 2520 and 2 to get 5040.
- Finally, multiply 5040 and 1 to get 5040.

**Step 5: Interpret the Result**

The result, 5040, represents the number of different ways Scott can arrange the order in which he does his 7 chores.

This means that there are 5040 different sequences in which Scott can complete his chores.

**Conclusion**

**Scott has 7 chores to complete this Saturday; the no of ways the chores can be arranged is 5040**