Use the regression equation to predict the weight of a harbor seal with a camera width of 8.5 cm. Round to the nearest Kg. Use the regression equation to predict the weight of a harbor seal with a camera width of 2.0 cm. Round to the nearest Kg. Remark upon the result in the previous questio

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Width (cm)

Weight (kg)

7.2 150
7.9 100
9.8 245
9.4 200
8.8 210
8.4 175
7.1 100
6.0 125
9.0 160
8.4 175
  1. Use the regression equation to predict the weight of a harbor seal with a camera width of 8.5 cm. Round to the nearest Kg.
  2. Use the regression equation to predict the weight of a harbor seal with a camera width of 2.0 cm. Round to the nearest Kg.
  3. Remark upon the result in the previous question.

 

The image is a blank graph with labeled axes, intended for educational purposes.

**Axes Details:**
- The horizontal axis (x-axis) is labeled "Width (cm)" and ranges from 5 to 11 cm with increments of 1 cm.
- The vertical axis (y-axis) is labeled "Weight (Kg)" and ranges from 75 to 225 kg with increments of 25 kg.

The graph is structured with a grid system to help plot values precisely. It can be used to illustrate relationships or data points between width (in centimeters) and weight (in kilograms) in various educational contexts, such as physics or biology.
Transcribed Image Text:The image is a blank graph with labeled axes, intended for educational purposes. **Axes Details:** - The horizontal axis (x-axis) is labeled "Width (cm)" and ranges from 5 to 11 cm with increments of 1 cm. - The vertical axis (y-axis) is labeled "Weight (Kg)" and ranges from 75 to 225 kg with increments of 25 kg. The graph is structured with a grid system to help plot values precisely. It can be used to illustrate relationships or data points between width (in centimeters) and weight (in kilograms) in various educational contexts, such as physics or biology.
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