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Find the Standard Deviation of This Probability Distribution Calculator

A: Variance Formula |
B: Expected Value |
C: Chebyshev's Inequality |
D: Z-Score Calculation

User Uneeb Meer
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Final answer:

The standard deviation of a probability distribution can be found by calculating the variance and then taking the square root of the variance.

Step-by-step explanation:

The standard deviation of a probability distribution can be found by first calculating the variance and then taking the square root of the variance. The formula for the variance of a discrete random variable is given by o² = Σ (x − µ)² P(x), where x represents the values of the random variable, µ is the mean, P(x) is the corresponding probability, and Σ represents the sum of all products (x-µ)² P(x).

After finding the variance, the standard deviation is obtained by taking the square root of the variance. So, o = √(o²).

User Ian Mc
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