4. Show that the normal density with parameters Β΅ πππ π has inflection points at the values Β΅ β π πππ Β΅ + π. (Recall that an inflection point is a point where the curve changes direction from concave up to concave down, or vice versa, and occurs when the second derivative changes sign. Such a change in sign may occur when the second derivative equals zero.)
5. Assume that π has a normal distribution with a mean and a standard deviation. A mathematician creates a rectangle with length πΏ = |π | and width π = 3|π | after seeing a value of π. Allow A to represent the area of the resultant rectangle. What exactly is πΈ(π΄)?Β
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