You have a a score 2.1. What percent is that on normal Distribution

To find what percentile corresponds to a score of 2.1 in a normal distribution, we need to use the **z-score** table or standard normal distribution table. 

In a normal distribution:

- The **mean** (μ) is 0.
- The **standard deviation** (σ) is 1.
- A score of **2.1** means the z-score is **2.1**.

Using a **z-score table** or a calculator, the percentile for a z-score of 2.1 is approximately **0.9821**, or **98.21%**. This means that a score of 2.1 is higher than about **98.21%** of the population in a normal distribution.

Would you like further details or have any questions?

Here are some related questions you might consider:

1. How do you calculate a z-score from raw data?
2. What is the difference between z-scores and t-scores?
3. How do you interpret negative z-scores?
4. What percentile corresponds to a z-score of 1.5?
5. How do you find the z-score for a given percentile?

**Tip**: A z-score tells you how many standard deviations a value is from the mean. It helps compare data points across different normal distributions.

You have a score 2.1. What percent is that on normal distribution?

Find out how to calculate the percentile for a z-score of 2.1 in a normal distribution. This involves key statistical concepts such as z-scores, the normal distribution formula, and understanding percentiles. Suitable for high school students in Grades 10-12.

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