Suppose George loses 66% of all staring contests. (a) What is the probability that George loses two staring contests in a row? (b) What is the probability that George loses four staring contests in a row? Assume that each game played is independent of the rest.

a) 43.56% probability that George loses two staring contests in a row.

b) 18.97% probability that George loses four staring contests in a row.

Step-by-step explanation:

In each staring contest, George has a 66% probability of losing.

(a) What is the probability that George loses two staring contests in a row?

43.56% probability that George loses two staring contests in a row.

(b) What is the probability that George loses four staring contests in a row? Assume that each game played is independent of the rest.

18.97% probability that George loses four staring contests in a row.

your answer is 23/2 - 13.5

step-by-step explanation:

7/2 evaluates to

multiply x and 4.5

multiply x and 1

the x just gets copied along.

the answer is x

x

4.5*x evaluates to 4.5x

multiply 3 and 4.5x

multiply 1 and x

the x just gets copied along.

x

4.5*x*3 evaluates to 13.5x

7/2-4.5*x*3 evaluates to

  + 8 =

the answer is

7/2-4.5*x*3+8 evaluates to

answer: 1 + 1 = 11

step-by-step explanation: