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Examples¶
Quick Start — CI for the Mean¶
Create your first confidence interval in less than two minutes.
This example shows how to calculate a 95% confidence interval for the population mean from a single column of numeric data.
Goal¶
Calculate a 95% confidence interval for the mean weight of a sample, estimating where the true population mean is likely to fall.
Sample Data¶
Download ConfidenceInterval_Mean.xlsx
Excel Protected View
When you open downloaded files, Excel displays a Protected View warning. You must click Enable Editing before you can use Quantum XL with the file.

Alternatively, you can copy the sample data from the table below and paste it directly into a new Excel workbook.
| Weight |
|---|
| 152.3 |
| 148.7 |
| 155.1 |
| 149.8 |
| 153.4 |
| 150.2 |
| 156.0 |
| 147.5 |
| 154.6 |
| 151.9 |
Each row represents one weight measurement. Quantum XL will use the t-distribution to calculate a confidence interval around the sample mean.
Steps¶
-
Launch the analysis
From the Excel ribbon, select QXL Stat Tools → Analysis Tools → Confidence Interval → CI for the Mean.
-
Select your data
Select cells A1:A11 (the header row plus all 10 data rows).
-
Configure the analysis
In the Confidence Interval dialog:
- Data Columns: "Weight" should be checked
- Confidence Level: 0.95 (default)
Click Finish to generate the confidence interval.
Result¶
Quantum XL creates a whisker chart showing the 95% confidence interval for the mean. The vertical line extends from the lower bound to the upper bound, with a diamond marker at the sample mean. The statistics table alongside shows:
- Sample Size — Number of observations
- Mean — The sample mean (point estimate)
- Standard Deviation and Standard Error
- Lower Bound and Upper Bound — The 95% confidence interval limits
More Examples¶
Ready for more? See these variations:
- CI for Standard Deviation — Confidence interval for the population standard deviation
- CI for Binomial Proportion — Confidence interval for binary outcome data (e.g., Pass/Fail)
- CI for Poisson Rate — Confidence interval for rate of occurrence