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Discrete Math Lesson 16.4 The 689599.7 Rule Exercise 1Name ___ Period ___ The 689599.7 Rule In a set of data with a normal distribution, approximately 68% of the data fall within one standard deviation
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To fill out normal distribution problems empirically, follow these steps:
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Calculate the mean (average) of the dataset.
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Calculate the standard deviation of the dataset.
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Plot a histogram of the dataset to visualize its distribution.
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Use the collected data to calculate the z-score for each value in the dataset.
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Convert the z-scores to percentiles using the standard normal distribution table.
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Plot a normal distribution curve using the mean and standard deviation.
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Compare the empirical distribution (histogram) with the normal distribution curve to assess how closely it matches the expected normal distribution.
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Analyze any deviations or patterns observed and draw conclusions about the dataset's distribution.

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Normal distribution problems empirical refer to issues or statistical analyses that are based on empirical data that follow a normal distribution pattern. This involves understanding the characteristics of normally distributed data, such as mean, standard deviation, and the empirical rule.
Generally, researchers, statisticians, and analysts who conduct studies involving data that can be modeled by normal distribution are required to compile and report normal distribution problems empirical.
To fill out normal distribution problems empirical, collect the relevant data, determine key statistics such as the mean and standard deviation, and apply statistical methods to analyze the data according to normal distribution principles.
The purpose of normal distribution problems empirical is to analyze and understand data distributions, make predictions, and draw conclusions based on the properties of the normal distribution.
Key information includes the mean, median, mode, standard deviation, sample size, and any relevant graphs or charts that illustrate the distribution of the data.
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