**An individual is printing new IT manuals for a staff of 16. If each IT manual is 60 pages and a ream of paper is 500 pages, how many reams of paper are necessary to create an IT manual for each staff member?**

Answer

321

To determine how many reams of paper are necessary to print an IT manual for each staff member, we can break the problem down as follows:

1. **Calculate the total number of pages required**:
   - Each IT manual is 60 pages.
   - There are 16 staff members.

   So, the total number of pages required is:
   \[
   60 \, \text{pages/manual} \times 16 \, \text{staff} = 960 \, \text{pages}
   \]

2. **Determine how many reams of paper are necessary**:
   - A ream of paper contains 500 pages.
   - We need to find out how many reams are required to cover 960 pages.

   Divide the total pages by the number of pages in a ream:
   \[
   \frac{960 \, \text{pages}}{500 \, \text{pages/ream}} = 1.92 \, \text{reams}
   \]

Since the number of reams must be a whole number and you can't purchase a fraction of a ream, you'll need to round up:
   \[
   1.92 \, \text{reams} \rightarrow 2 \, \text{reams}
   \]

Therefore, **2 reams of paper** are necessary to create an IT manual for each staff member.

If you need any more details or have any questions, feel free to ask! 

Here are 5 related questions:
1. How would the number of reams needed change if the staff size doubled?
2. If a ream of paper cost $5, how much would the total cost be for the paper needed?
3. What if the IT manuals were 75 pages each—how many reams would be required?
4. How many pages would be left unused in the second ream?
5. What if the reams of paper had 450 pages instead of 500?

**Tip:** When working with fractions in real-world scenarios like this, always consider if you need to round up to ensure you have enough resources.

Learn how to calculate the number of reams of paper needed to print IT manuals for a given number of staff members. This problem involves basic arithmetic and division concepts, focusing on determining page counts and converting pages into reams of paper. Suitable for students in Grades 3-5.

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