Copy of ALGEBRA 1 - UNIT 10 - DATA ANALYSIS - EXAM (8/9/2024)
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Last updated over 1 year ago
10 questions
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Question 1
1.
Question 2
2.
LEVEL 2
Place an X in the table to show whether each item is a categorical or a quantitative variable.
Question 3
3.
LEVEL 2
The two-way relative frequency table shows the types of artworks found at two different art galleries.
Part A: What is the relative frequency that an artwork is a sculpture and at Gallery A?
Part B: What is the relative frequency that an artwork is a painting given that it is at Gallery B?
SHOW YOUR WORK.
Question 4
4.
LEVEL 2
The number of pennies donated in 15 jars is shown in the table. What is the mean, median, mode and range of the donated pennies?
SHOW YOUR WORK
Question 5
5.
Question 6
6.
Question 7
7.
LEVEL 3
Temperatures of 15 locations in a refrigerated warehouse are shown in the table. What is the mean, median, standard deviation, and interquartile range (IQR) for the temperatures in degrees Fahrenheit?
SHOW YOUR WORK.
Question 8
8.
LEVEL 3
The results of a survey about applying to a summer program for middle school and high school students are shown in the two-way relative frequency table.
SHOW YOUR WORK.
Question 9
9.
LEVEL 4
The five number summary for the ages of members of a marching band is shown.
{13,15,17,19,25}
SHOW YOUR WORK.
Question 10
10.
LEVEL 4
The numbers of activities that students in two classes participate in are shown below.
SHOW YOUR WORK.
LEVEL 2
JUSTIFY YOUR ANSWER.
It is more likely that a student takes the bus than is in tenth grade.
It is more likely that a student is in ninth grade than takes a car.
It is more likely that a student takes a car than takes a bus.
It is more likely that a student walks than is in ninth grade.
LEVEL 3
An athlete runs every day for one week. The following week she runs one mile further than she ran on that day the previous week. How will the mean and interquartile range for the number of miles she runs in the second week be different from those in the first week?
The mean will increase, and the interquartile range will increase.
The mean will increase, and the interquartile range will remain the same.
The mean will remain the same, and the interquartile range will increase.
The mean will remain the same, and the interquartile range will remain the same.
LEVEL 3
The box plot shows the average high temperatures every day for January and March in a particular city.
The highest temperature in March is an outlier.
The median temperature in March is greater than all in January.
The highest temperature in January is greater than 50% of the temperatures in March.
The range of temperatures in January is greater than the range of temperatures in March.