2. Assignment C4 Section 7.2 - Normal Applications When appropriate, write down what you did to arrive at your answer, not just the answer. All answers to 4 decimal places unless directed otherwise. 1. The average score on the math portion of the SAT was 530 in 2002. Suppose that the math scores of all students taking the SAT in 2002 were normally distributed with a standard deviation of 90. (M-294) a.) What percentage of the students scored higher than 600 on this exam? Name b.) What percentage of the students scored lower than 450 on this exam? c.) An elite technical college requires a student's math SAT score to be 700 or higher to be considered for admission. What percentage of the students who took the SAT in 2002 are eligible for consideration by this college? Determine each of the following: a.) P(-2.3 ≤z≤1) b.) P(-1 ≤z≤ 2.5) c.) P(-0.6 ≤z≤ 1.7)
2. Assignment C4 Section 7.2 - Normal Applications When appropriate, write down what you did to arrive at your answer, not just the answer. All answers to 4 decimal places unless directed otherwise. 1. The average score on the math portion of the SAT was 530 in 2002. Suppose that the math scores of all students taking the SAT in 2002 were normally distributed with a standard deviation of 90. (M-294) a.) What percentage of the students scored higher than 600 on this exam? Name b.) What percentage of the students scored lower than 450 on this exam? c.) An elite technical college requires a student's math SAT score to be 700 or higher to be considered for admission. What percentage of the students who took the SAT in 2002 are eligible for consideration by this college? Determine each of the following: a.) P(-2.3 ≤z≤1) b.) P(-1 ≤z≤ 2.5) c.) P(-0.6 ≤z≤ 1.7)
MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Problem 1P
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Assignment C4
Section 7.2 - Normal Applications
When appropriate, write down what you did to arrive at your answer, not just the answer.
All answers to 4 decimal places unless directed otherwise.
1.
The average score on the math portion of the SAT was 530 in 2002. Suppose that the math scores of all
students taking the SAT in 2002 were normally distributed with a standard deviation of 90. (M-294)
a.) What percentage of the students scored higher than 600 on this exam?
Name
b.) What percentage of the students scored lower than 450 on this exam?
C.) An elite technical college requires a student's math SAT score to be 700 or higher to be considered
for admission. What percentage of the students who took the SAT in 2002 are eligible for consideration by
this college?
Determine each of the following:
a.) P(-2.3 ≤z≤ 1)
b.) P(-1 ≤z≤ 2.5)
c.) P(-0.6 ≤z≤ 1.7)"
Transcribed Image Text:Tangy
BBQ
2.
12
T 102 (28.3g)
& Studio
is Harris
udio
nors
a Mar
Creative Escape LLC
Ranjana Hans
Raw Roots Turmeric LLC
Assignment C4
Section 7.2 - Normal Applications
When appropriate, write down what you did to arrive at your answer, not just the answer.
All answers to 4 decimal places unless directed otherwise.
1.
The average score on the math portion of the SAT was 530 in 2002. Suppose that the math scores of all
students taking the SAT in 2002 were normally distributed with a standard deviation of 90. (M-294)
a.) What percentage of the students scored higher than 600 on this exam?
Name
b.) What percentage of the students scored lower than 450 on this exam?
C.) An elite technical college requires a student's math SAT score to be 700 or higher to be considered
for admission. What percentage of the students who took the SAT in 2002 are eligible for consideration by
this college?
Determine each of the following:
a.) P(-2.3 ≤z≤ 1)
b.) P(-1 ≤z≤ 2.5)
c.) P(-0.6 ≤z≤ 1.7)
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