Quickly and accurately perform Z-Test calculations by entering specific values, data arrays, test direction (sides), and custom flags. This versatile calculator is suitable for statisticians, researchers, and students who require flexible data analysis tools.
Z-Test Calculator
Calculate the z‑score and p‑value using a given value and an array of data.
\( z = \frac{\text{Value} – \bar{x}}{SD} \)
* Enter the observed value, a comma‑separated list of data, select the test type (one‑tailed or two‑tailed), and choose whether to use sample or population standard deviation.
Step 1: Enter Test Data
e.g., 100
Enter a list of numbers.
Select one-tailed or two-tailed test.
Select whether to use sample or population SD.
How to Use This Calculator:
- Enter Values or Data Array: Input individual sample values or an array of data points.
- Specify Test Sides: Select the direction for your hypothesis test (one-sided or two-sided).
- Set Custom Flags: Choose optional flags to tailor your results according to your analytical needs.
- Click Calculate: Obtain immediate statistical significance results.
Example Calculation:
If you have sample data points and wish to perform a two-sided Z-Test, simply input your array, select two-sided, apply necessary flags, and receive instant results, including p-values and significance levels.
Frequently Asked Questions:
- What does a Z-Test determine? A Z-Test assesses the statistical significance between sample data and known population parameters.
- When should arrays versus single values be used? Arrays are used for analyzing data sets, while single values test specific individual observations against a population mean.
- What are flags used for in the calculator? Flags allow customization of results, such as setting confidence intervals or other output adjustments.
Interpreting Results:
- P-value: Indicates the probability of obtaining the observed outcome assuming the null hypothesis is true. Low p-values (typically ≤ 0.05) suggest significant findings.
- Interpretation Guide: Clearly outlines practical implications for statistical decisions based on your results.
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