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Updated: Dec 21, 2025

You've completed your scratch assay, and the results look promising. Your new drug or medical device appears to accelerate wound closure significantly compared to the control. The images are clear, and the difference is visible, but one crucial question remains before you can publish or present: Is it statistically significant?
Merely observing a difference isn't enough. To confidently claim your treatment is effective (and not just a result of random chance), you need to back it up with robust statistical analysis. If your goal is to demonstrate a p-value of less than 0.05, you need more than just compelling images. This guide will walk you through choosing the right statistical test to validate your wound healing assay data with confidence.
In any scratch assay, the core measurement you're evaluating is the rate of cell migration, which is typically quantified as Percent Wound Closure. The formula is a straightforward calculation of the change in the open "wound" area over time:
Wound Closure (%) = [(Area at 0h - Area at time t) / Area at 0h] x 100
Your entire statistical analysis will revolve around comparing this metric between your control and treated groups, potentially across multiple conditions or time points.
The first step is to select the correct statistical test. This choice depends entirely on how your experiment was designed. Using the wrong test can invalidate your conclusions.
Experimental Design | Recommended Statistical Test |
Comparing 2 groups (e.g., Treated vs. Control) | Unpaired t-test |
Comparing more than 2 groups (e.g., Control, Low Dose, High Dose) | One-way ANOVA |
Comparing the same samples before and after treatment | Paired t-test |
Analyzing multiple factors (e.g., Treatment + Time) | Two-way ANOVA |
Data is not normally distributed or sample size is small | Non-parametric tests (Mann-Whitney U, Kruskal-Wallis) |
Critical Note: Each well or independent experiment must be treated as a single biological replicate. Do not make the common mistake of counting multiple images from the same well as separate data points (n). This artificially inflates your sample size and is statistically invalid.
Parametric tests like the t-test and ANOVA assume that your data is normally distributed (i.e., follows a bell curve). Before you proceed, you must verify this assumption.
How to Check: Use a Shapiro-Wilk test, which is readily available in software like GraphPad Prism, R, or Python.
What if it's Not Normal? If your data is skewed or contains significant outliers, you must use a non-parametric alternative.
Data Distribution | Correct Test Category |
Normal | Parametric (t-test or ANOVA) |
Not Normal | Non-parametric (Mann-Whitney U or Kruskal-Wallis) |
Once you've confirmed your design and data distribution, you can confidently run the test.
Unpaired t-test: The workhorse for comparing a single treated group against a control. It assumes normality and equal variance.
Example:
Migration in control = 30%
Migration in treated = 60%
p-value = 0.01 → statistically significant
One-way ANOVA: Use this when you have three or more groups. If the ANOVA test returns a significant p-value, you must run a post-hoc test (like Tukey's) to determine which specific groups are different from each other.
Two-way ANOVA: The right choice for more complex experiments where you're analyzing the effect of treatment over time or across different variables (e.g., comparing a device's effect in different types of growth media [device × media type]).
Mann-Whitney U test: The non-parametric equivalent of the unpaired t-test. Use this if your data is not normally distributed or your sample size is small (e.g., n < 5).
Imagine you are testing a new medical device and want to compare cell migration after 24 hours between a control group and a device-treated group.
Measure: You measure the wound area at 0 hours and 24 hours for each well.
Calculate: You calculate the % wound closure for every well. You have 6 wells per group (n=6).
Check Normality: You run a Shapiro-Wilk test, and it confirms a normal distribution.
Select Test: Since you are comparing two independent groups with normal data, the unpaired t-test is the correct choice.
Analyze: The test yields a p-value = 0.03.
Conclusion: Because p < 0.05, you can confidently conclude that your device significantly improves cell migration.
Replicate Wisely: Prioritize biological replicates (independent experiments) over technical replicates (multiple measurements of the same sample).
Don't Over-count: Remember, multiple images from one well still represent only one data point (n=1) for that well.
Be Consistent: Use consistent Region of Interest (ROI) selection when analyzing the wound area to avoid measurement bias.
Consider Blinding: Whenever possible, analyze your images without knowing which group they belong to. This prevents unconscious bias from influencing your measurements.
Visualize Your Data: Go beyond basic bar graphs. Box plots or scatter plots are superior as they show the data distribution, median, and variability.

Statistical analysis can seem daunting, but it is the essential step that transforms a "promising observation" into "publishable, credible data." Selecting the right test is not just about getting a p-value; it demonstrates a deep understanding of your experimental design and results. So the next time your wound healing assay shows a fantastic response, don't just stop at the image. Run the stats, validate your findings, and share your work with the scientific community with unshakable confidence.
1. Is a p-value < 0.05 always meaningful?
Statistically, yes—but always interpret alongside biological relevance and effect size. A 5% difference with p < 0.05 may not be biologically meaningful.
2. Can I use Excel for stats?
For basic t-tests, yes—but use GraphPad Prism, R, or Python for ANOVA or complex designs.
3. What’s the difference between technical and biological replicates?
Technical = same sample, measured multiple times (e.g., multiple images)
Biological = independent samples (e.g., different wells, different experiments)
Only biological replicates count for statistical significance.
4. Can I combine scratch assay with Live/Dead or Crystal Violet staining for analysis?
Yes! These help support your quantitative migration data with viability or morphological context. See this article!
5. Do I need to correct for multiple comparisons?
Yes, if you’re testing multiple groups—use Tukey or Bonferroni post-hoc tests after ANOVA.
6. Is it OK to use non-parametric tests for small datasets?
Absolutely. If you have n < 5 or non-normal data, use Mann-Whitney or Kruskal-Wallis to stay safe.


