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Secure https://www.mathxt.com/Student/Player Test.aspx?canvas assignment points

ID: 3309479 • Letter: S

Question

Secure https://www.mathxt.com/Student/Player Test.aspx?canvas assignment points possible-60kext outcomes tool placement url-https%3a%21%2fdevn re.com%2fap0%.. I e lled Managerial Statistics Quiz: Week 5 Quiz Time Remaining: 01:54:37 Submit Quiz This Question: 6 pts 20116 (o complete ) This Quiz: 60 pts possible to: The table below shows the results of a survey that asked 1060 aduts from a certain country if they would support a change in their country's flag A person is selected at random Complete parts (a) through (d) Oppose Unsure Total 497 563 1060 Support Males 164 Females 245 294 619 24 32 Total 409 (a) Find the probability that the person opposed the change or is female P(opposed the change or is fernale) Round to the nearest thousandth as needed (b) Find the probability that the person supports the change or is male Plsupports the change or is male)= Round to the nearest thousandth as needed ) (e) Find the probability that the person is not unsure or is female P(is not unsure or is, female) Round to the nearest thousandth as needed ) (d) Are the events "being male and support mutually exclusive? Explain Click to selecr your answer(s 2-11 PM ^! Eel 11/24/2017 Typehere to search

Explanation / Answer

a) Probability that the person chosen is opposed to the change or is a female

= ( Total people opposed to change + Total females - Total females opposed to change ) / Total number of people

= ( 619 + 563 - 294 ) / 1060

= 0.838

Therefore 0.838 is the required probability here.

b) Probability that the person supports the change or is a male

= ( Total people who supports to change + Total males - Total males who supports the change ) / Total number of people

= ( 409 + 497 - 164 ) / 1060

= 0.7

Therefore 0.700 is the required probability here.

c) Probability that a person is not unsure or is a female

= 1 - Probability that a person is male and unsure

= 1 - (8/1060)

= 0.992

Therefore 0.992 is the required probability here.

d) The events being male and support are not mutually exclusive events because we can clearly see that there are some males who are in support.

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