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  1. Jan 21, 2021 · The standard normal distribution, z, has a mean of μ = 0 μ = 0 and a standard deviation of σ = 1 σ = 1. Figure 6.3.1 6.3. 1: Standard Normal Curve. Luckily, these days technology can find probabilities for you without converting to the zscore and looking the probabilities up in a table.

    • Example 1: Normal Probability Greater Than X
    • Example 2: Normal Probability Less Than X
    • Example 3: Normal Probability Between Two Values
    • Example 4: Normal Probability Outside of Two Values

    Question: For a normal distribution with mean = 40 and standard deviation = 6, find the probability that a value is greater than 45. Answer: Use the function normalcdf(x, 10000, μ, σ): normalcdf(45, 10000, 40, 6) = 0.2023 Note: Since the function requires an upper_x value, we just use 10000.

    Question: For a normal distribution with mean = 100 and standard deviation = 11.3, find the probability that a value is less than 98. Answer: Use the function normalcdf(-10000, x, μ, σ): normalcdf(-10000, 98, 100, 11.3) = 0.4298 Note: Since the function requires a lower_x value, we just use -10000.

    Question: For a normal distribution with mean = 50 and standard deviation = 4, find the probability that a value is between 48 and 52. Answer: Use the function normalcdf(smaller_x, larger_x, μ, σ) normalcdf(48, 52, 50, 4) = 0.3829

    Question: For a normal distribution with mean = 22 and standard deviation = 4, find the probability that a value is less than 20 or greater than 24 Answer: Use the function normalcdf(-10000, smaller_x, μ, σ) + normalcdf(larger_x, 10000, μ, σ) normalcdf(-10000, 20, 22, 4) + normalcdf(24, 10000, 22, 4) = 0.6171

  2. This normal distribution calculator (also a bell curve calculator) calculates the area under a bell curve and establishes the probability of a value being higher or lower than any arbitrary value X. You can also use this probability distribution calculator to find the probability that your variable is in any arbitrary range, X to X₂, just by ...

  3. Oct 23, 2020 · Once you have the mean and standard deviation of a normal distribution, you can fit a normal curve to your data using a probability density function. In a probability density function, the area under the curve tells you probability.

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  4. To calculate probabilities associated with normal random variables in Excel, use the norm.dist (x,μ μ,σ σ,logic operator) function. For x, enter the value for x. For μ μ, enter the mean of the normal distribution. For σ σ, enter the standard deviation of the normal distribution.

  5. Aug 12, 2022 · Identify the characteristics of a normal distribution. Identify and use the Empirical Rule (68-95-99.7 Rule) for normal distributions. Calculate a z-score and relate it to probability. Determine if a data set corresponds to a normal distribution.

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