Answer:
To determine the value of \( N \), which typically represents the total number of students, you need to sum the frequencies of students in each score range.
Here’s how you can find \( N \):
1. **Identify the frequency distribution**: You have a list of score ranges and the number of students (frequency) in each range.
For example, suppose your data looks like this:
- 10-20: 5 students
- 20-30: 10 students
- 30-40: 15 students
- 40-50: 20 students
- 50-60: 10 students
- 60-70: 5 students
2. **Sum the frequencies**: Add the number of students in each range to get the total number of students.
\[ N = 5 + 10 + 15 + 20 + 10 + 5 \]
3. **Calculate the sum**:
\[ N = 5 + 10 + 15 + 20 + 10 + 5 = 65 \]
So, the value of \( N \) is 65.
If you provide the specific frequency distribution data, I can calculate the exact value of \( N \) for your case.
