Scenario: Students are taking a right cylindrical can with capacity/volume, e.g., a soup can, paint can, etc. and finding the dimensions that will minimize the cost of the metal to manufacture the can. See MyOpen Math's homework problem #10 in section 4.7 for assistance throughout this project. Step 1. After finding a right cylindrical can, note the capacity/volume: Step 2. Rewrite the capacity/volume from Step 1. in cubic units by converting to cubic centimeters, cm³. Feel free to use Google, Alexa, or Siri, to assist you in a very quick conversion. No work needs to be shown. cm³
Scenario: Students are taking a right cylindrical can with capacity/volume, e.g., a soup can, paint can, etc. and finding the dimensions that will minimize the cost of the metal to manufacture the can. See MyOpen Math's homework problem #10 in section 4.7 for assistance throughout this project. Step 1. After finding a right cylindrical can, note the capacity/volume: Step 2. Rewrite the capacity/volume from Step 1. in cubic units by converting to cubic centimeters, cm³. Feel free to use Google, Alexa, or Siri, to assist you in a very quick conversion. No work needs to be shown. cm³
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter63: Volumes Of Pyramids And Cones
Section: Chapter Questions
Problem 34A
Related questions
Question
show all calculations and units step by step.
![Scenario: Students are taking a right cylindrical can with capacity/volume, e.g., a soup can, paint can, etc. and finding
the dimensions that will minimize the cost of the metal to manufacture the can. See MyOpenMath's homework problem
#10 in section 4.7 for assistance throughout this project.
Step 1. After finding a right cylindrical can, note the capacity/volume:
Step 2. Rewrite the capacity/volume from Step 1. in cubic units by converting to cubic centimeters, cm³. Feel free to
use Google, Alexa, or Siri, to assist you in a very quick conversion. No work needs to be shown.
cm³](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3e51674d-3d29-4cb4-94ad-529601d10286%2F4286bfb7-3e9e-43bb-9e06-0bb9d3cf028a%2Fi5fzoai_processed.png&w=3840&q=75)
Transcribed Image Text:Scenario: Students are taking a right cylindrical can with capacity/volume, e.g., a soup can, paint can, etc. and finding
the dimensions that will minimize the cost of the metal to manufacture the can. See MyOpenMath's homework problem
#10 in section 4.7 for assistance throughout this project.
Step 1. After finding a right cylindrical can, note the capacity/volume:
Step 2. Rewrite the capacity/volume from Step 1. in cubic units by converting to cubic centimeters, cm³. Feel free to
use Google, Alexa, or Siri, to assist you in a very quick conversion. No work needs to be shown.
cm³
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