What requirements are necessary for a normal probability distribution to be a standard normal probability​ distribution?Choose the correct answer below.A.The mean and standard deviation have the values of mu equals 1and sigma equals 1.B.The mean and standard deviation have the values of mu equals 0and sigma equals 1.C.The mean and standard deviation have the values of mu equals 0and sigma equals 0.D.The mean and standard deviation have the values of mu equals 1and sigma equals 0.

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Answer:

B.The mean and standard deviation have the values of mu equals 0and sigma equals 1

Step-by-step explanation:

The mean and standard deviation have the values of µ = 0 and σ = 1.

This is the requirement for any normal distribution curve to fulfil in order to be  a standard normal probability​ distribution.

The requirements necessary for a normal probability distribution to be a standard normal probability​ distribution is that The mean and standard deviation have the values of mu equals 1and sigma equals 1. Hence the correct answer is A.

What is Normal Probability Distribution?

A probability distribution is one whose mean data points are symmetric. That is, most values from such a distribution cluster around the mean.

Another name for Normal Probability Distribution is Gaussian Distribution.

Learn more about Normal Probability Distribution at:

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