Find the mode of 10+ hours

4-5 hours

9-10 hours

7-8 hours

5-6 hours

6-7 hours

6-7 hours

9-10 hours

5-6 hours

6-7 hours

3-4 hours

6-7 hours

4-5 hours

2-3 hours

3-4 hours

4-5 hours

3-4 hours

4-5 hours

2-3 hours

4-5 hours

To find the mode, we look for the value (or range, in this case) that appears most frequently in the data set.

Here are the ranges and their frequencies:

- 10+ hours: 1 time
- 4-5 hours: 5 times
- 9-10 hours: 2 times
- 7-8 hours: 1 time
- 5-6 hours: 2 times
- 6-7 hours: 4 times
- 3-4 hours: 4 times
- 2-3 hours: 2 times

From this, the mode is **4-5 hours**, as it occurs 5 times, which is more frequent than any other range.

Would you like further details on this or have any questions?

Here are five related questions to expand on this:
1. What is the difference between mode, median, and mean?
2. How can you calculate the mean of a grouped frequency distribution?
3. What happens if there are two or more modes in a data set?
4. Can the mode be used for continuous data?
5. How do you find the mode in a histogram?

**Tip:** The mode is especially useful when analyzing data sets with categorical or grouped data, like ranges or discrete values.

Find the mode of 10+ hours, 4-5 hours, 9-10 hours, 7-8 hours, 5-6 hours, 6-7 hours, 6-7 hours, 9-10 hours, 5-6 hours, 6-7 hours, 3-4 hours, 6-7 hours, 4-5 hours, 2-3 hours, 3-4 hours, 4-5 hours, 3-4 hours, 4-5 hours, 2-3 hours, 4-5 hours

Discover how to find the mode of a grouped frequency distribution with the data set: 10+ hours, 4-5 hours, 9-10 hours, and more. This problem covers basic statistics concepts like mode and frequency distribution, perfect for students in Grades 6-8.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation