A group of students at a high school took a standardized test. The number of students who passed or failed the exam is broken down by gender in the following table. Determine whether gender and passing the test are independent by filling out the blanks in the sentence below, rounding all probabilities to the nearest thousandth. Passed Failed Male 72 27 Female 40 15 Since P(male)xP(fail) = and P(male and fail) : the two results are %3D v so the events are

Q: A group of students at a high school took a standardized test. The number of students who passed or…

A:

Q: A group of students at a high school took a standardized test. The number of students who passed or…

A: P(pass)=65+37/65+37+28+14               =102/144                =0.7083 P(male)=65+28/65+37+28+14…

Q: A group of students at a high school took a standardized test. The number of students who passed or…

A:

Q: A group of students at a high school took a standardized test. The number of students who passed or…

A: From the table n(pass)=52+117=169 n(female and pass)= 117   So P(female | pass)= n(female and pass)…

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Q: A group of students at a high school took a standardized test. The number of students who passed or…

A: Total student    P(male)   P(pass)   P(male)×P(pass)=91+16234*91+92234=652718252=0.358

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Q: A group of students at a high school took a standardized test. The number of students who passed or…

A:

Q: A group of students at a high school took a standardized test. The number of students who passed or…

A: From the given information we find the solution.

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Q: A group of students at a high school took a standardized test. The number of students who passed or…

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