who perform the best.?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
Percentile rank
![### Educational Performance Comparison
#### Students' Scores and Percentile Ranks:
1. **Jason:**
- Score: 83% out of 100
- Percentile Rank: 72
2. **Regus:**
- Score: 85% out of 100
- Percentile Rank: 75
3. **Sam:**
- Score: 80% out of 100
- Percentile Rank: 70
#### Analysis:
To determine who performed the best, both the score percentages and their respective percentile ranks need to be considered. While Regus scored the highest with an 85% and also achieved the highest percentile rank of 75, Jason and Sam scored 83% and 80% with percentile ranks of 72 and 70 respectively.
**Conclusion:**
Regus performed the best based on both the highest score and the highest percentile rank.
**Note:** Percentile ranks indicate the percentage of scores in a distribution that a particular score is above. For example, a percentile rank of 75 means that the score is higher than 75% of the scores.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F87c6590a-3759-4f4e-bb57-64d6c25bd8a3%2Ff6a91be0-bda0-4bd7-891e-e0e0cd5d70f3%2Fq9i39n4_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Educational Performance Comparison
#### Students' Scores and Percentile Ranks:
1. **Jason:**
- Score: 83% out of 100
- Percentile Rank: 72
2. **Regus:**
- Score: 85% out of 100
- Percentile Rank: 75
3. **Sam:**
- Score: 80% out of 100
- Percentile Rank: 70
#### Analysis:
To determine who performed the best, both the score percentages and their respective percentile ranks need to be considered. While Regus scored the highest with an 85% and also achieved the highest percentile rank of 75, Jason and Sam scored 83% and 80% with percentile ranks of 72 and 70 respectively.
**Conclusion:**
Regus performed the best based on both the highest score and the highest percentile rank.
**Note:** Percentile ranks indicate the percentage of scores in a distribution that a particular score is above. For example, a percentile rank of 75 means that the score is higher than 75% of the scores.
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