There are five blue beach balls and five red beach balls in a bin. you pick a beach ball at random and then put it back in the bin. then you pick a second beach ball at random. what is the probability that you pick a blue then red beach ball? (a.) 1/4 (b.) 5/18 (c.) 1/10 (d.) 1/9

Question part points submissions used suppose that 100 lottery tickets are given out in sequence to the first 100 guests to arrive at a party. of these 100 tickets, only 12 are winning tickets. the generalized pigeonhole principle guarantees that there must be a streak of at least l losing tickets in a row. find l.

Through: (-3,-3) parallel to y= 7/3x+3

F(n + 1) = f(n) – 8. if f(1) = 100, what is f(6)?