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 57 42 Female 56 48 Since P(pass | male) = 7₁ and P(pass) = the two results are so the events are ✪
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 57 42 Female 56 48 Since P(pass | male) = 7₁ and P(pass) = the two results are so the events are ✪
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 10CYU
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![4:13
Determine Independence from a Table
Jun 14, 4:13:27 PM
Watch help video
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
57
42
Female 56
48
Since P(pass | male) =
P(pass)
=
Submit Answer
and
the two results are
so the events are
î
attempt 1 out of 2
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Transcribed Image Text:4:13
Determine Independence from a Table
Jun 14, 4:13:27 PM
Watch help video
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
57
42
Female 56
48
Since P(pass | male) =
P(pass)
=
Submit Answer
and
the two results are
so the events are
î
attempt 1 out of 2
Privacy Policy Terms of Service
deltamath.com
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