ollege median weight. are organized in The median weight is pounds. Type an integer or a decimal.) histogram. Use the graph to 8 6 110 115 120 125 130 135 140 145 150 155 160 165 Weight (pounds) 2
ollege median weight. are organized in The median weight is pounds. Type an integer or a decimal.) histogram. Use the graph to 8 6 110 115 120 125 130 135 140 145 150 155 160 165 Weight (pounds) 2
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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![**Text Transcription and Graph Explanation for Educational Website**
---
**Text:**
The weights (to the nearest five pounds) of 30 randomly selected male college students are organized in the histogram. Use the graph to find the median weight.
The median weight is [ ] pounds.
(Type an integer or a decimal.)
---
**Graph Description:**
- **Title:** Weight of 30 Male College Students
- **X-axis:** Weight (pounds), ranging from 110 to 165, marked at intervals of 5 pounds.
- **Y-axis:** Number of Students (frequency), ranging from 0 to 10.
The histogram displays the distribution of weights:
- A small frequency (1) is at the 110-115 range.
- Slightly more students (2) are in the 115-120 range.
- The frequency gradually increases, with 3 students in the 120-125 range and 4 in the 125-130 range.
- The highest frequencies are:
- 5 students in the 130-135 range.
- 7 students in the 135-140 range.
- Another peak with 6 students in the 140-145 range.
- The distribution then tapers off:
- 3 students each in the 145-150, 150-155 ranges.
- 2 students in the 155-160 range.
- 2 students in the 160-165 range.
The histogram is roughly bell-shaped, indicating a normal distribution around the central weights. To find the median, one would locate the middle value in the ordered dataset, which can be estimated using the histogram's shape and frequencies.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1a4d4bf4-ffa5-40bf-a4b6-a19d4afcfff5%2Fc3799fa1-4da7-4b49-93f4-0dc529b21b6a%2Fkmfbuk_processed.png&w=3840&q=75)
Transcribed Image Text:**Text Transcription and Graph Explanation for Educational Website**
---
**Text:**
The weights (to the nearest five pounds) of 30 randomly selected male college students are organized in the histogram. Use the graph to find the median weight.
The median weight is [ ] pounds.
(Type an integer or a decimal.)
---
**Graph Description:**
- **Title:** Weight of 30 Male College Students
- **X-axis:** Weight (pounds), ranging from 110 to 165, marked at intervals of 5 pounds.
- **Y-axis:** Number of Students (frequency), ranging from 0 to 10.
The histogram displays the distribution of weights:
- A small frequency (1) is at the 110-115 range.
- Slightly more students (2) are in the 115-120 range.
- The frequency gradually increases, with 3 students in the 120-125 range and 4 in the 125-130 range.
- The highest frequencies are:
- 5 students in the 130-135 range.
- 7 students in the 135-140 range.
- Another peak with 6 students in the 140-145 range.
- The distribution then tapers off:
- 3 students each in the 145-150, 150-155 ranges.
- 2 students in the 155-160 range.
- 2 students in the 160-165 range.
The histogram is roughly bell-shaped, indicating a normal distribution around the central weights. To find the median, one would locate the middle value in the ordered dataset, which can be estimated using the histogram's shape and frequencies.
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