Cronbach's Alpha Calculator — free online
Check the internal consistency of your questionnaire: paste your responses from Excel and see alpha instantly, no SPSS needed.
How to interpret Cronbach's alpha
The rule-of-thumb bands researchers and supervisors use to judge a questionnaire
The formula (Cronbach, 1951)
α = K / (K−1) × (1 − Σσ²ᵢ / σ²ₓ)
K = number of items · σ²ᵢ = variance of each item · σ²ₓ = variance of the total score
Population variance (÷N) is used. The ratio Σσ²ᵢ / σ²ₓ is the same with population or sample variance, so this choice does not change alpha.
What is Cronbach's alpha?
Cronbach's alpha (also called coefficient alpha) is the most widely reported measure of internal consistency reliability. It is a number, usually between 0 and 1, that tells you how consistently a set of questionnaire items measures the same underlying construct.
The idea is simple: if five items all measure the same attitude, a respondent who agrees with one should tend to agree with the others. When that happens across your sample, alpha is high and the scale can be treated as reliable.
When do you need it?
Before the main data collection, run the questionnaire with a small group (around 30 people) and check alpha to catch weak items early.
Quantitative theses and papers report alpha for each scale in the methodology (Chapter 3) to show the instrument is reliable.
Works for any Likert format (3, 4, 5 or 7 points) and other numeric item scores, as long as all items measure one construct.
When alpha is low, the "if removed" change next to each item shows which item is pulling it down, so you can fix the right one.
Frequently asked questions
What is a good Cronbach's alpha value?
Does this calculator give the same result as SPSS?
How many respondents do I need for a pilot test?
Why is my alpha low, and how can I fix it?
References
- Cronbach, L. J. (1951). Coefficient alpha and the internal structure of tests. Psychometrika, 16(3), 297–334.
- Hair, J. F., Black, W. C., Babin, B. J., & Anderson, R. E. (2019). Multivariate Data Analysis (8th ed.). Cengage Learning.
- Nunnally, J. C., & Bernstein, I. H. (1994). Psychometric Theory (3rd ed.). McGraw-Hill.
- Tavakol, M., & Dennick, R. (2011). Making sense of Cronbach's alpha. International Journal of Medical Education, 2, 53–55.
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