Answer: The article cited in Exercise 20 also gave the

Chapter 1, Problem 21E

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QUESTION:

The article cited in Exercise 20 also gave the following values of the variables y = number of culs-de-sac and z = number of intersections:

a. Construct a histogram for the y data. What proportion of these subdivisions had no culs-de-sac? At least one cul-de-sac?

b. Construct a histogram for the z data. What proportion of these subdivisions had at most five intersections? Fewer than five intersection

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QUESTION:

The article cited in Exercise 20 also gave the following values of the variables y = number of culs-de-sac and z = number of intersections:

a. Construct a histogram for the y data. What proportion of these subdivisions had no culs-de-sac? At least one cul-de-sac?

b. Construct a histogram for the z data. What proportion of these subdivisions had at most five intersections? Fewer than five intersection

ANSWER:

Answer :

Step 1 of 2 :

Given, The article cited in Exercise 20 also gave the following values of the variables y = number of culs-de-sac and z = number of intersections

Totally we have 47 observations

a)

The frequency of each dataset is

Y

Frequency

0

17

1

22

2

6

3

1

5

1

From Excel

> enter the data

> find the frequency

> select the data

> go to insert
> select the graph

From the above histogram the number of  subdivisions having no-cul-de-sacs (that is y = 0) is 17/47 = 0.362 or 36.2%

The proportion having a least one cul-de-sacs (y1)  is (47-17)/47 = 0.638 or 63.8%

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