---
title: Z-Scores and Stanines
description: What are Z-scores and stanines, and how are they used for student analysis?
image: https://blog.trackonestudio.com/hubfs/Graphic%20Illustrations/training%20study.png
---

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# Z-Scores and Stanines

What are they and how do you use them? Read on to find out, or download our Excel spreadsheet to use as a calculator!

 

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### [Georgia Pollock](https://blog.trackonestudio.com/author/georgia-pollock)

Published  Apr 20, 2022 11:18:13 AM

## Z-Scores

A z-score is a common way of standardising data on a scale, allowing for easy comparison. The z-score is a common measure for all types of data. Each z-score corresponds to a point in a normal distribution. 

Z-scores are used in student analytics as a way of portraying how far above or below the mean a student sits. A z-score of 0, for example, is right on the mean, while a positive z-score, such as +1, tells you it is 1 standard deviation above the mean. Similarly, a negative z-score will tell you how many standard deviations it is below the mean.

To find the z-score of a student’s result in a select group, you will need:

1. The student’s result
2. The mean result 
3. The standard deviation.

Once you have these figures, calculate the z-score using this formula: 

*z-score = (student result – mean)/ standard deviation.*

## **Stanines** 

A stanine, also known as a ‘standard nine’ score, is a way to convert raw test scores to a whole number on a nine-point scale, simplifying test interpretation. Like z-scores, stanines are a way to assign a relative numerical value to a member of a group. 

Stanine scores are used in education to compare student performance over a normal distribution. 

Typically, stanine scores between 4 and 6 are considered average, scores of 3 or less are below average, while scores of 7 or greater are above average. 

To calculate stanine scores, rank the group’s results from lowest to highest, then assign the score based on the percentile they fall in:

| **Z-Score** | **Stanine Score** | **Percentage of Scores** |
| --- | --- | --- |
| <-1.75 | 1 | Bottom 4% |
| -1.75 to -1.25 | 2 | Next bottom 7% |
| -1.25 to -0.75 | 3 | Next bottom 12% |
| -0.75 to -0.25 | 4 | Next Bottom 17% |
| -0.25 to 0.25 | 5 | Middle 20% |
| 0.25 to 0.75 | 6 | Next top 17% |
| 0.75 to 1.25 | 7 | Next top 12% |
| 1.25 to 1.75 | 8 | Next top 7% |
| >1.75 | 9 | Top 4% |

---

 

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## Z-Score and Stanine Calculator

Need a faster solution? This Excel spreadsheet will calculate z-scores and stanines from any data set for you. Download the sheet to get started.

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