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## Suppose Ari loses 32​% of all ping-pong games. ​(a) What is the probability that Ari loses two ping-pong games in a​ row? ​(b) What is the probability that Ari loses five ping-pong games in a​ row? ​(c) When events are​ independent, their complements are independent as well. Use this result to determine the probability that Ari loses five ping-pong games in a​ row, but does not lose six in a row. ​(a) The probability that Ari loses two ping-pong games in a row is nothing. ​(Round to four decimal places as​ needed.) ​(b) The probability that Ari loses five ping-pong games in a row is nothing. ​(Round to four decimal places as​ needed.) ​(c) The probability that Ari loses five ping-pong games in a​ row, but does not lose six in a row is nothing. ​(Round to four decimal places as​ needed.)

Suppose

Ari
loses
32​%

of all

ping-pong games.
​(a) What is the probability that

Ari
loses

two

ping-pong games

in a​ row?

​(b) What is the probability that

Ari
loses
five
ping-pong games

in a​ row?

​(c) When events are​ independent, their complements are independent as well. Use this result to determine the probability that

Ari
loses
five
ping-pong games

in a​ row, but

does not lose
six

in a row.

​(a) The probability that

Ari
loses

two

ping-pong games

in a row is

nothing.
​(Round to four decimal places as​ needed.)
​(b) The probability that

Ari
loses
five
ping-pong games

in a row is

nothing.
​(Round to four decimal places as​ needed.)
​(c) The probability that

Ari
loses
five
ping-pong games

in a​ row, but

does not lose
six

in a row is

nothing.
​(Round to four decimal places as​ needed.)
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