Thread: Uniform distribution

I just wanted a bit of guidance on the following question.
I will not ask any more questions after this.

Suppose X is a normally distributed random variable, mean M and variance s^2.
Let I(.) denote the distribution function of the standard normal distribution.
Show that U=I((X-M)/s) has a uniform distribution and give the parameters of the distribution.

Thanks

Originally Posted by mtb

I just wanted a bit of guidance on the following question.
I will not ask any more questions after this.

Suppose X is a normally distributed random variable, mean M and variance s^2.
Let I(.) denote the distribution function of the standard normal distribution.
Show that U=I((X-M)/s) has a uniform distribution and give the parameters of the distribution.

Thanks

First put

and suppose



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RonL