See picture and answer C and D(c)Which city had a larger median noon temperature? Choose one (Class A/ Class B/ Both had same median)(d)Which city had more noon temperatures above 81°F? Choose one (Class A/ Class B/ Both had the same number) The noon temperatures (in Fahrenheit) for two cities were recorded over a given month.The box-and-whisker plots below (sometimes called boxplots) summarize the noon temperatures for each city.Use the box-and-whisker plots to answer the questions.City ACity B556065707580859095Noon temperature (in Fahrenheit)

We have given that two box and whisker plot. The box and whisker plot represent of two different…

Answered: (c)Which city had a larger median noon…

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

See picture and answer C and D

(c)Which city had a larger median noon temperature? Choose one (Class A/ Class B/ Both had same median)

(d)Which city had more noon temperatures above 81°F? Choose one (Class A/ Class B/ Both had the same number)

The noon temperatures (in Fahrenheit) for two cities were recorded over a given month.
The box-and-whisker plots below (sometimes called boxplots) summarize the noon temperatures for each city.
Use the box-and-whisker plots to answer the questions.
City A
City B
55
60
65
70
75
80
85
90
95
Noon temperature (in Fahrenheit)

Definition Definition Middle value of a data set. The median divides a data set into two halves, and it also called the 50th percentile. The median is much less affected by outliers and skewed data than the mean. If the number of elements in a dataset is odd, then the middlemost element of the data arranged in ascending or descending order is the median. If the number of elements in the dataset is even, the average of the two central elements of the arranged data is the median of the set. For example, if a dataset has five items—12, 13, 21, 27, 31—the median is the third item in ascending order, or 21. If a dataset has six items—12, 13, 21, 27, 31, 33—the median is the average of the third (21) and fourth (27) items. It is calculated as follows: (21 + 27) / 2 = 24.

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