The grades for 30 students on the most recent exam are given in the data table below:
Round your answer to 2 decimal places as needed
70 90 70 60 90
60 90 70 80 60
90 70 90 60 90
80 70 90 90 90
90 70 70 90 90
80 80 80 80 90
What is the mean score for the exam?
What is the median score for the exam?
What is the standard deviation for the exam?

The results for the exam scores are as follows:

1. **Mean score**: 79.33
2. **Median score**: 80.00
3. **Standard deviation**: 10.93

Would you like further details on any of these calculations or have any questions?

Here are 5 related questions for practice:
1. What does the median score indicate about the distribution of the data?
2. How would the mean and standard deviation change if all scores were increased by 5 points?
3. What percentage of students scored above the mean?
4. How does the standard deviation help in understanding the spread of scores?
5. What is the range of the scores in this data set?

**Tip:** The median is less affected by extreme values, making it useful for understanding the central tendency of skewed data.

The grades for 30 students on the most recent exam are given in the data table below: 70 90 70 60 90 60 90 70 80 60 90 70 90 60 90 80 70 90 90 90 90 70 70 90 90 80 80 80 80 90 What is the mean score for the exam? What is the median score for the exam? What is the standard deviation for the exam?

Calculate the mean (79.33), median (80.00), and standard deviation (10.93) for a data set of 30 students' exam scores. This problem explores core concepts in descriptive statistics, including central tendency and data spread. Suitable for high school students in Grades 9-12.

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