The amounts withdrawn from an ATM are recorded over a single day. $20 $60 $100 $ 20 $80 $ 40 $50 $20 $30 $ 60 $ 40 $20 $ 40 $60 $40 $60 $110 $ 30 $40 $ 40 $80 $80 $40 $ 20 $100 $40 $ 60 $40 $50 $80 $ 20 $ 60 $80 $200 $40 (a) What bin width gives a good representation of the data? (b) What do you notice about the larger amounts? How does this affect the graph?
The amounts withdrawn from an ATM are recorded over a single day. $20 $60 $100 $ 20 $80 $ 40 $50 $20 $30 $ 60 $ 40 $20 $ 40 $60 $40 $60 $110 $ 30 $40 $ 40 $80 $80 $40 $ 20 $100 $40 $ 60 $40 $50 $80 $ 20 $ 60 $80 $200 $40 (a) What bin width gives a good representation of the data? (b) What do you notice about the larger amounts? How does this affect the graph?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Question
Please answer Question 9.

Transcribed Image Text:8. The table to the right gives the
Age
Frequency
number of people by age group in
a town of 100 000.
(a) Add two columns to the
table. In the first, calculate
the relative frequency by
dividing the number of
people by the total.
(b) In the second, calculate the
cumulative frequency by
finding the sum of all groups
less than or equal to that
group (the total so far).
(c) Construct a histogram of the
relative frequency in which the bar height is the percent each interval
represents of the population.
(d) Construct a histogram of the cumulative frequency.
(e) Use the histogram to describe the distribution.
(f) What effect does the bin size of the first and last groups have on your
interpretation of these data?
AS5
12 100
5 < AS 15
22 300
15 < As 25
19 600
relative frequency-the
percent that an interval
represents of the whole
population
25 < As 35
16 000
35 < AS 45
12 200
cumulative
45 < AS 55
8 400
frequency-the total
of all frequencies up to a
55 < AS 65
5 300
certain value of the variable
A > 65
4 100
9. The amounts withdrawn from an ATM are recorded over a single day.
$20 $60 $100
$ 20
$80
$ 40 $50
$ 60
$110
$ 40
$ 40
$20 $30
$40 $60
$80 $40
$50
$20
$60
$ 30
$40
$ 40
$80
$ 20 $100
$ 20 $ 60
$40
$ 60
$40
$80
$80
$200
$40
(a) What bin width gives a good representation of the data?
(b) What do you notice about the larger amounts? How does this affect
the graph?
10. Record the age (in years and months) of each of your classmates, and then
create a histogram for the data. What observations can you make?
11. Create a bar graph for each city.
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