П. Distribution of Data - Bell Curve A test was given to 250 students. The mean was 80 and the standard deviation was 7. The shape of the data distribution was a Bell Curve. .See the graph below Use your knowledge of Bell Curves to estimate what % of the students scored: 1) between 2 standard deviations to the left of the mean, and 1 S.D. to the right of the mean 2) more than 2 standard deviations to the right of the mean 3) less than 66 59 62 4 73 80 788 101
П. Distribution of Data - Bell Curve A test was given to 250 students. The mean was 80 and the standard deviation was 7. The shape of the data distribution was a Bell Curve. .See the graph below Use your knowledge of Bell Curves to estimate what % of the students scored: 1) between 2 standard deviations to the left of the mean, and 1 S.D. to the right of the mean 2) more than 2 standard deviations to the right of the mean 3) less than 66 59 62 4 73 80 788 101
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![II.
Distribution of Data - Bell Curve
A test was given to 250 students. The mean was 80 and the standard
deviation was 7. The shape of the data distribution was a Bell Curve.
.See the graph below
Use your knowledge of Bell Curves to estimate what % of the students
scored:
1) between 2 standard deviations to the left of the mean, and 1
S.D. to the right of the mean
2) more than 2 standard deviations to the right of the mean
3) less than 66
80 87 88 94
101
III. Probability
1) In a class of 20 students, these are some the students' majors:
(М)
(E)
(C)
(MÇ C) Math & Computers 2
Math
4
Education
3
Computers
7
a) Make a Venn diagram to represent this data. Label every region in
the diagram with the correct number of students.
Calculate the following probabilities:
b) P(E)
c) P(M È C) [Math OR Computers]
d) P(none of these majors)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F283c98b8-58fa-42c0-808c-55595b01a56a%2F3a620f49-9c95-4e12-8789-785c02a44604%2Fzcffuyw_processed.jpeg&w=3840&q=75)
Transcribed Image Text:II.
Distribution of Data - Bell Curve
A test was given to 250 students. The mean was 80 and the standard
deviation was 7. The shape of the data distribution was a Bell Curve.
.See the graph below
Use your knowledge of Bell Curves to estimate what % of the students
scored:
1) between 2 standard deviations to the left of the mean, and 1
S.D. to the right of the mean
2) more than 2 standard deviations to the right of the mean
3) less than 66
80 87 88 94
101
III. Probability
1) In a class of 20 students, these are some the students' majors:
(М)
(E)
(C)
(MÇ C) Math & Computers 2
Math
4
Education
3
Computers
7
a) Make a Venn diagram to represent this data. Label every region in
the diagram with the correct number of students.
Calculate the following probabilities:
b) P(E)
c) P(M È C) [Math OR Computers]
d) P(none of these majors)
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