**Transcription for Educational Website:**---**Stem and Leaf Plot Analysis**Using the following stem and leaf plot, find the five-number summary for the data by hand.**Stem | Leaf**```1 | 4 72 | 1 7 83 | 1 1 74 | 1 4 7 95 | 0 1 5 5 96 | 2 4```**Five-Number Summary Fields:**- Min = ___- Q1 = ___- Med = ___- Q3 = ___- Max = ___---**Instructions for Completing the Five-Number Summary:**1. **Min:** Identify the smallest number from the dataset.2. **Max:** Identify the largest number from the dataset.3. **Median (Med):** Locate the middle number when the data set is ordered from least to greatest. If there is an even number of data points, calculate the mean of the two central numbers.4. **First Quartile (Q1):** Calculate the median of the first half of the data set.5. **Third Quartile (Q3):** Calculate the median of the second half of the data set.After determining the values, fill in the fields provided and click "Submit Question" to check your answers.---**Note:** The stem represents the initial digit(s) and the leaf represents the last digit of each data point.

Given, The stem and leaf plot. The data from the stem and leaf plot is: 14 17 21 27 28 31 37 41 44 47 49 50 51 55 55 59 62 64 To find, Five number summary Minimum, Q1, Median, Q3, maximumAnswer: The given data is already arranged in ascending order. 14 17 21 27 28 31 37 41 44 47 49 50 51 55 55 59 62 64 To Find the minimum and maximum for your data set. 1) Minimum = 14 (Smallest number from above data) 2) Maximum = 64 (largest number from above data) 3) Find the median. The median is the middle number from the dataset. Here we have an even set of numbers, average the middle two to find the median. The middle two number are : (44, 47) Median = 44 + 472 = 912 = 45.5 Median = 45.5Find Q1 and Q3. Q1 can be thought of as a median in the lower half of the data, and Q3 can be thought of as a median for the upper half of data. 14 17 21 27 28 31 37 41 44 47 49 50 51 55 55 59 62 64 4) Q1 Lower half : 14 17 21 27 28 31 37 41 44 Median for this data is the middle value is: 28 Q1 = 28 5) Q3 upper half : 47 49 50 51 55 55 59 62 64 Median for this data is the middle value is: 55 Q3 = 55The five number summary is: Minimum = 14 Q1 = 28 Median = 45.5 Q3 = 55 Maximum = 64

Answered: Using the following stem & leaf plot,…

Math

Statistics

Using the following stem & leaf plot, find the five number summary for the data by hand. 1|47 21178 311 7 411479 510 1559 6|2 4 Min Q1 %3D Med = Q3 = Max =

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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Concept explainers

Bar Graphs

A bar graph is a chart or graphical representation of data. A bar chart, also known as a bar graph, is a graph or chart that displays categorical data using rectangular bars with heights or lengths equal to the values they represent. Typically, bar graphs show categorical and numerical variables grouped in class intervals. A bar graph is useful for comparing and analyzing a set of data.

Question

**Transcription for Educational Website:**

---

**Stem and Leaf Plot Analysis**

Using the following stem and leaf plot, find the five-number summary for the data by hand.

**Stem | Leaf**
```
1 | 4 7
2 | 1 7 8
3 | 1 1 7
4 | 1 4 7 9
5 | 0 1 5 5 9
6 | 2 4
```

**Five-Number Summary Fields:**

- Min = ___
- Q1 = ___
- Med = ___
- Q3 = ___
- Max = ___

---

**Instructions for Completing the Five-Number Summary:**

1. **Min:** Identify the smallest number from the dataset.
2. **Max:** Identify the largest number from the dataset.
3. **Median (Med):** Locate the middle number when the data set is ordered from least to greatest. If there is an even number of data points, calculate the mean of the two central numbers.
4. **First Quartile (Q1):** Calculate the median of the first half of the data set.
5. **Third Quartile (Q3):** Calculate the median of the second half of the data set.

After determining the values, fill in the fields provided and click "Submit Question" to check your answers.

---

**Note:** The stem represents the initial digit(s) and the leaf represents the last digit of each data point.

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