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The following dataset will be used for all remaining problems. Weight, in grams was measured in 18 of Professor Dickerson's home-grown butternut squash. The values have been sorted from smallest to largest: 261 484 265 308 339 593 488 491 3. Create a dotplot of the squash weights. 377 426 637 687 446 477 480 750 1019 1655

The following dataset will be used for all remaining problems. Weight, in grams was measured in 18 of Professor Dickerson's home-grown butternut squash. The values have been sorted from smallest to largest: 261 484 265 308 339 593 488 491 3. Create a dotplot of the squash weights. 377 426 637 687 446 477 480 750 1019 1655

MATLAB: An Introduction with Applications
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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Complete question 4 using the given squash weights
The following dataset will be used for all remaining problems. Weight, in grams was measured in 18 of Professor Dickerson's home-grown butternut squash. The values have been sorted from smallest to largest: 261 484 265 308 339 488 491 593 377 637 426 687 446 750 477 480 1019 1655 3. Create a dotplot of the squash weights. 4. Create a frequency distribution table for the squash weights, using intervals that are 100 grams wide. Include a column for relative frequency. 5. Construct a histogram for the squash weight data. Use the intervals and relative frequencies from problem #4.
Transcribed Image Text:The following dataset will be used for all remaining problems. Weight, in grams was measured in 18 of Professor Dickerson's home-grown butternut squash. The values have been sorted from smallest to largest: 261 484 265 308 339 488 491 593 377 637 426 687 446 750 477 480 1019 1655 3. Create a dotplot of the squash weights. 4. Create a frequency distribution table for the squash weights, using intervals that are 100 grams wide. Include a column for relative frequency. 5. Construct a histogram for the squash weight data. Use the intervals and relative frequencies from problem #4.
Expert Solution
Step 1

4.

From the given values,

Minimum value=261

Maximum value=1655

width=100

Therefore, the number of classes is,

Number of classes=Maximum value-Minimum valuewidth                                   =1655-261100                                   =13.94                                    ≈14

 

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