What Quadrant is (2, -3) located in?
Quadrant IV (4)
What are the calculator steps to find the list of statistics (mean, standard deviation, and the 5-number summary)
STAT
(1) Edit
Enter numbers into L1
STAT
Scroll over to Calc
(1)1-Var-Stats
Enter, Enter, Enter, Enter
What is your first step of finding the statistics of a data set if you are given a calculator. How will you "put dots into the calculator"?
First you must turn the set of dots into a set of numbers (the dots represent the amount of times that number appears in the data set). Then you will go to STAT- EDIT and eneter the values in L1 just like any other set of data
What are the parts of the box plot and what are they called all together?
1st line: minimum
2nd line: Q1
3rd line: median
4th line: Q3
5th line: maximum
These five together are called the 5-number summary.
What does the x̄ represent in the statistics list?
Mean
What Quadrant is (-9,-1) located in?
Quadrant III (3)
The geometry test scores for Andrea and Joe are shown in below
Andrea: 91, 78, 94, 67
Joe: 82, 87, 90, 84
Which statement about their test scores is correct?
1) Both the mean and standard deviation of Andrea's test scores are higher than Joe's.
2) Both the mean and standard deviation of Joe's test scores are higher than Andrea's.
3) The mean of Andrea's test scores is higher than Joe's, but Joe's standard deviation is higher than Andrea's.
4) The mean of Joe's test scores is higher than Andrea's, but Andrea's standard deviation is higher than Joe's.
4) The mean of Joe's test scores is higher than Andrea's, but Andrea's standard deviation is higher than Joe's.
The dot plot below shows the number of goals Jessica scored in each lacrosse game last season.
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. .
. . . . .
. . . . . . .
. . . . . . .
0 1 2 3 4 5 6
Which statement about the dot plot is correct?
1) mean > mode
2) mean = median
3) mode = median
4) median > mean
4) median > mean
Mean: 2.86
Mode: 4
Median: 3
The heights, in inches, of eight football players are given below. 76, 70, 72, 70, 69, 71, 78, 74 Which box plot's five number summary represents these data?
1) min: 65, Q1:70, med: 75, Q3: 80, max:85
2) min: 65, Q1:70, med: 71.5, Q3: 75, max:85
3) min: 69, Q1:70, med: 71.5, Q3: 75, max:78
4) min: 69, Q1:70, med: 72.5, Q3: 75, max:78
3) min: 69, Q1:70, med: 71.5, Q3: 75, max:78
What does σx mean in the statistics list?
Standard deviation
What directions would you give someone who need to plot the point (2,5)?
Start at the origin (0,0), then go right 2, then go up 5
The table below shows the highest temperatures recorded in August for several years in one town.
89,75,88,95,81,72,88, 99
The interquartile range of these data is
IQR = Q3- Q1
= 92-78
= 14
A class of 20 students was surveyed to determine the number of pets each student owned. The data are represented in the dot plot below.
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. . .
. . . .
. . . . .
. . . . . .
0 1 2 3 4 5
Which statement about the data is correct?
1) The mean and the median are the same.
2) The median and the mode are the same.
3) The mean and the mode are the same.
4) The mean, median, and mode are all the same.
2) The median and the mode are the same.
mean: 2.5
mode: 2
median: 2
2 box plots summarize the ages of athletes on the swim team and the track team the five number summary represents the box plots of the two teams.
Swim Team: Track Team:
- min: 9 - min: 8
- Q1: 12 - Q1: 11
- med: 12 -med: 12
-Q3: 16 -Q3: 14
-max:17 -max:15
1) The IQR of the swim team is less than the median age of the track team.
2) There are more athletes on the swim team than on the track team.
3) The median age of both teams is the same.
4) The range of ages of the swim team is smaller than the range of ages of the track team.
3) The median age of both teams is the same.
What does the mode mean?
and
Where can you find it on the calculator?
The mode is the number that appears the most frequently. (MOde=MOst)
Trick question: You cannot find it on the calculator, you have to find the number that repeats the most times.
If you are given an equation in y= form, what are your steps to graph it?
1) Pick up you calculator
2) Press Y=
3) Type equation into your Y1
4) Press 2nd- Graph
5) Copy the table down from x= -5 to x= 5
6)Plot points
7) Connect points
8) Double check that your graph looks correct by pressing graph and compare your graph to the graph on the calculator
The number of books read per month by Jaylen and Sofia over four months are shown in the table below.
Jaylen12, 5, 14, 9
Sofia13, 11, 12, 12
Which statement about their reading is correct?
3. The mean of Sofia's data is higher than Jaylen's, but Jaylen's standard deviation is higher than Sofia's.
A dot plot shows the number of hours 18 students spent on their phones daily. The results show 1 hour appearing twice, 2 hours appearing four times, 3 hours appearing six times, 4 hours appearing three times, and 5 hours appearing three times.
What is the median number of hours spent on their phones?
3) 3
The ages, in months, of eight rescue dogs available for adoption are listed below.
14, 22, 8, 19, 25, 11, 17, 20
Which five number summary represents these data?
2. min: 8, Q1: 12.5, med: 18, Q3: 21, max: 25
IQR stands for?
and
How do we find it?
Interquartile Range
Q3-Q1
Graph the equation: Y = - X + 5
Start from the origin (0,0), then go right 8, and down 11
The number of customers served per hour at two food stands, run by Destiny and Malik, are shown in the table below.
Destiny:14, 22, 9, 31, 18
Malik: 20, 23, 19, 25, 21
Which statement about their data is correct?
2. The mean of Malik's data is higher than Destiny's, but Destiny's IQR is higher than Malik's.
The number of hours ten students spent reading over the weekend are listed below.
1, 3, 3, 4, 2, 5, 3, 2, 4, 1
Create a dot plot to represent these data
1-2 dots
2- 2 dots
3- 3 dots
4- 2 dots
5- 1 dot
A student’s test scores for the semester are listed below:
92, 71, 65, 99, 94, 88, 70, 70, 81, 85, 88, 98, 100 Construct a box plot for this data set with your group
Students should have a box plot that represents the following 5-number summary:
min:65
Q1:70.5
med:88
Q3:96
max:100
What does the 5-number summary consist of?
Min
Q1
Med
Q3
Max