Hi Sela , Your answer is correct! It says round the answer to one decimal place so 1.95 would round to 2.0! The mean is the expected value of X, E[X] = ∑ X × pr(X=x) . Finding cumulative distribution function, given density function using integration 0 Find unconditional distribution from conditional density functions of
The median is the point of equal areas on either side. The mean is the point of balance, which is basically the center of mass if the probability density function was solid. $\begingroup$ In principle, we need quite a bit more than mean and variance. If we use the normal approximation, the estimated probability is small, and the true answer is
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Hi Sela , Your answer is correct! It says round the answer to one decimal place so 1.95
Finding cumulative distribution function, given density function using
The median is the point of equal areas on either side. The mean is the point of
$\begingroup$ In principle, we need quite a bit more than mean and variance. If we use the
$\begingroup$ Funny thing is that given the density of Gaussian you do not need even
Probability Distribution Formula Examples with Excel Template
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