The percent of licensed U.S. drivers (from a recent year) that are female is 48.60. of the females, 5.03% are age 19 and under; 81.36% are age 20-64; 13.61% are age 65 or over. Of the licensed U.S. male drivers, 5.04% are age 19 and under; 81.43% are age 20-64; 13.53% are age 65 or over. Complete the following. O Part (a) Construct a contingency table of the situation. (Round your answers to two decimal places.) 19 and under 20-64 65 and over Total | % 6.61 6.95 13.53 48.6 Female 2.44 2.59 5.03 % 39.54 Male % 41.86 % 51.4 % Total % 81.4 % 100% O Part (b) Round your answer to three decimal places P(driver is female) = [ O Part (c) Round your answer to four decimal places. P(driver is age 65 or over | driver is female) = 0.1361 O Part (d) Round your answer to four decimal places. P(driver is age 65 or over AND female) = O Part (e) In words, explain the difference between the probabilities in part (c) and part (d). O The probability in part (c) represents independent events, and the probability in part (d) represents dependent events. O There is no difference between the two probabilities. Both events are refering only to females age 65 and older. O The probability in part (c) represents dependent events, and the probability in part (d) represents independent events. O The probability in part (c) is using only the group of females as the sample space, while the probability in part (d) uses both males and females as the sample space. O Part () Round your answer to four decimal places. P(driver is age 65 or over) =L

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The percent of licensed U.S. drivers (from a recent year) that are female is 48.60. Of the females, 5.03% are age 19 and under; 81.36% are age 20-64; 13.61% are age 65 or over. Of the licensed U.S. male drivers, 5.04% are age 19 and under; 81.43% are age 20-64;
13.53% are age 65 or over.
Complete the following.
O Part (a)
Construct a contingency table of the situation. (Round your answers to two decimal places.)
19 and under
20-64
65 and over
Total
Female
2.44
%
39.54
6.61
%
48.6
%
%
Male
2.59
%
41.86
%
6.95
51.4
%
Total
5.03
%
81.4
13.53
%
100%
O Part (b)
Round your answer to three decimal places
P(driver is female) =|
O Part (c)
Round your answer to four decimal places.
P(driver is age 65 or over | driver is female) =0.1361
O Part (d)
Round your answer to four decimal places.
P(driver is age 65 or over AND female) =
O Part (e)
In words, explain the difference between the probabilities in part (c) and part (d).
O The probability in part (c) represents independent events, and the probability in part (d) represents dependent events.
O There is no difference between the two probabilities. Both events are referring only to females age 65 and older.
O The probability in part (c) represents dependent events, and the probability in part (d) represents independent events.
O The probability in part (c) is using only the group of females as the sample space, while the probability in part (d) uses both males and females as the sample space.
O Part (f)
Round your answer to four decimal places.
P(driver is age 65 or over) =
A Part (a)
Transcribed Image Text:The percent of licensed U.S. drivers (from a recent year) that are female is 48.60. Of the females, 5.03% are age 19 and under; 81.36% are age 20-64; 13.61% are age 65 or over. Of the licensed U.S. male drivers, 5.04% are age 19 and under; 81.43% are age 20-64; 13.53% are age 65 or over. Complete the following. O Part (a) Construct a contingency table of the situation. (Round your answers to two decimal places.) 19 and under 20-64 65 and over Total Female 2.44 % 39.54 6.61 % 48.6 % % Male 2.59 % 41.86 % 6.95 51.4 % Total 5.03 % 81.4 13.53 % 100% O Part (b) Round your answer to three decimal places P(driver is female) =| O Part (c) Round your answer to four decimal places. P(driver is age 65 or over | driver is female) =0.1361 O Part (d) Round your answer to four decimal places. P(driver is age 65 or over AND female) = O Part (e) In words, explain the difference between the probabilities in part (c) and part (d). O The probability in part (c) represents independent events, and the probability in part (d) represents dependent events. O There is no difference between the two probabilities. Both events are referring only to females age 65 and older. O The probability in part (c) represents dependent events, and the probability in part (d) represents independent events. O The probability in part (c) is using only the group of females as the sample space, while the probability in part (d) uses both males and females as the sample space. O Part (f) Round your answer to four decimal places. P(driver is age 65 or over) = A Part (a)
Female
2.44
%
39.54
%
6.61
48.6
%
Male
2.59
41.86
6.95
51.4
%
%
%
%
Total
5.03
81.4
13.53
%
%
%
100%
O Part (b)
Round your answer to three decimal places.
P(driver is female) =
O Part (c)
Round your answer to four decimal places.
P(driver is age 65 or over | driver is female) =0.1361
O Part (d)
Round your answer to four decimal places.
P(driver is age 65 or over AND female) =
O Part (e)
In words, explain the difference between the probabilities in part (c) and part (d).
O The probability in part (c) represents independent events, and the probability in part (d) represents dependent events.
O There is no difference between the two probabilities. Both events are referring only to females age 65 and older.
O The probability in part (c) represents dependent events, and the probability in part (d) represents independent events.
O The probability in part (c) is using only the group of females as the sample space, while the probability in part (d) uses both males and females as the sample space.
O Part (f)
Round your answer to four decimal places.
P(driver is age 65 or over) =
O Part (g)
Are being age 65 or over and being female mutually exclusive events? How do you know?
O The events are not mutually exclusive because P(female) x P(65 or over) + 0.
O The events are mutually exclusive because a person can be female and over the age of 65.
O The events are mutually exclusive because P(female) x P(65 or over) = 0.
O The events are not mutually exclusive because a person can be female and over the age of 65.
Transcribed Image Text:Female 2.44 % 39.54 % 6.61 48.6 % Male 2.59 41.86 6.95 51.4 % % % % Total 5.03 81.4 13.53 % % % 100% O Part (b) Round your answer to three decimal places. P(driver is female) = O Part (c) Round your answer to four decimal places. P(driver is age 65 or over | driver is female) =0.1361 O Part (d) Round your answer to four decimal places. P(driver is age 65 or over AND female) = O Part (e) In words, explain the difference between the probabilities in part (c) and part (d). O The probability in part (c) represents independent events, and the probability in part (d) represents dependent events. O There is no difference between the two probabilities. Both events are referring only to females age 65 and older. O The probability in part (c) represents dependent events, and the probability in part (d) represents independent events. O The probability in part (c) is using only the group of females as the sample space, while the probability in part (d) uses both males and females as the sample space. O Part (f) Round your answer to four decimal places. P(driver is age 65 or over) = O Part (g) Are being age 65 or over and being female mutually exclusive events? How do you know? O The events are not mutually exclusive because P(female) x P(65 or over) + 0. O The events are mutually exclusive because a person can be female and over the age of 65. O The events are mutually exclusive because P(female) x P(65 or over) = 0. O The events are not mutually exclusive because a person can be female and over the age of 65.
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