Confidence Interval Calculator
Calculate and interpret confidence intervals for means, proportions, and other parameters. Covers z-intervals, t-intervals, and bootstrap methods with proper interpretation.
Usage
Provide your sample data and desired confidence level to get a confidence interval with interpretation.
Examples
- "Calculate a 95% confidence interval for a sample mean of 42 with SD 5 and n=30"
- "What sample size do I need for a margin of error of 3%?"
- "Explain what a confidence interval actually means"
Guidelines
- Use t-intervals for small samples or when population SD is unknown
- A 95% CI means 95% of such intervals would contain the true parameter
- Report the confidence level and sample size alongside the interval
- Wider intervals indicate more uncertainty, not less precision
- Consider bootstrap methods when parametric assumptions are not met