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According to a poll, about 16% of adults in a country bet on professional sports. Data indicates that 46.8% of the adult population in this

According to a poll, about

16%

of adults in a country bet on professional sports. Data indicates that

46.8%

of the adult population in this country is male. Complete parts (a) through (e).

Question content area bottom

Part 1

(a) Are the events "male" and "bet on professional sports" mutually exclusive? Explain.

A.

No. A person can be both male and bet on professional sports at the same time.

B.

Yes. A person can be both male and bet on professional sports at the same time.

C.

No. A person cannot be male and bet on professional sports at the same time.

D.

Yes. A person cannot be both male and bet on professional sports at the same time.

Part 2

(b) Assuming that betting is independent of gender, compute the probability that an adult from this country selected at random is a male and bets on professional sports.

P(male and bets on professional

sports)=enter your response here

(Type an integer or decimal rounded to four decimal places as needed.)

Part 3

(c) Using the result in part (b), compute the probability that an adult from this country selected at random is male or bets on professional sports.

P(male or bets on professional

sports)=enter your response here

(Type an integer or decimal rounded to four decimal places as needed.)

Part 4

(d) The poll data indicated that

9.7%

of adults in this country are males and bet on professional sports. What does this indicate about the assumption in part (b)?

A.

The assumption was correct and the events are independent.

B.

The assumption was incorrect and the events are not independent.

Part 5

(e) How will the information in part (d) affect the probability you computed in part (c)? Select the correct choice below and fill in any answer boxes within your choice.

A.

P(males or bets on professional

sports)=enter your response here

(Type an integer or decimal rounded to four decimal places as needed.)

B.

This information does not affect the probability computed in part (c).

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