Question: (a) What are the smallest and largest values possible for a discrete distribution function f (x)? (b) What are the smallest and largest values possible

(a) What are the smallest and largest values possible for a discrete distribution function f (x)?

(b) What are the smallest and largest values possible for a continuous distribution function f (x)?

(c) What are the smallest and largest values possible for a cumulative distribution function F(x)?

(d) What is f (x), and what is F(x)? What is the difference between the two?

(e) What does discrete probability have in common with data analysis?

Which common measures do we have?

(f) How do you calculate P(a < X ≤ b) from F(x)?

(g) What is the relation between P(X > a) and P(X ≤ a)?

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