I need the question answered with the formulas and an explanation Problem 10 In a popular weekly charity lottery the lottery player picks three numbers from a possible 30 numbers (numbered 1 to 30), "without replacement" (no repeating numbers). The weekly lottery offers two prizes as follows. If all three numbers picked by the player during any week matches the winning three numbers drawn that week (order of the numbers does not matter) then the player wins the top prize of $100,000. If the player's weekly pick matches two of the winning three numbers drawn, the player wins second prize of $1,000. Problem 10a. If Player A purchases one weekly lottery ticket, find the probability of winning top prize. your work. [3 mark