For a multistate lottery, the following probability x (cash prize, $) P(x) D distribution represents the cash prizes of the lottery Grand prize 0.00000000798 with their corresponding probabilities. Complete parts 200,000 0.00000016 (a) through (c) below. 10,000 0.000001545 100 0.000130717 7 0.005472006 4 0.006627434 0.01435457 0 0.97341356002 (a) If the grand prize is $13,000,000, find and interpret the expected cash prize. If a ticket costs $1, what is your expected profit from one ticket? The expected cash prize is $ 0.27 . (Round to the nearest cent as needed.) What is the correct interpretation of the expected cash prize? A. On average, you will win $0.27 per lottery ticket. O B. On average, you will profit $0.27 per lottery ticket. O C. You will win $0.27 on every lottery ticket. The expected profit from one $1 ticket is $ - 0.73 . (b) To the nearest million, how much should the grand prize be so that you can expect a profit