Question

(1 point) The ubiquitous 12oz aluminum cans used to distribute drinks in this country have a diameter of approximately 2.75 inches and a height of 5.0 inches. Estimate the amount of aluminum that could be saved if the cans were designed with the ratio d/h=1d/h=1, while having the same volume as the standard 12oz can.  

A can manufacturer located in Oklahoma City produces aluminum cans for one major cola company. The distribution area for these cans includes about 13% of the US population located in New Mexico, Texas, Oklahoma, Kansas, Arkansas, Louisiana and southwestern Missouri.
Inside the plant, there are eight stamping presses that manufacture can lids. Each press stamps two lids per stroke and on average runs at 500 strokes per minute. The machines run 24 hours a day for an average of 300 days per year. (The only time that the machines stop running is for two two week maintenance breaks, 10 holidays, and an additional 27 days due to miscellaneous break downs.)
If the total volume of aluminum for one can is Vc=8.69×10−7Vc=8.69×10−7 cubic meters and the cost of processed aluminum is 6210.00 dollars per cubic meter, how many dollars would be saved by changing the design of the can?
Savings equals _______ dollars.

(1 point) The ubiquitous 12oz aluminum cans used to distribute drinks in this country have a diameter of approximately 2.75 i

I know how to do the first part of the question asking how much aluminum should be saved. I am confused about how to find the amount of dollars saved.

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Answer #1

Here are two things to be noted.

1. Before design and

2. After design.

As you.know the amount of aluminium before and after(with savings). You can find the total dollars for the cost of processed aluminium in the question as 6210.00 dollars.. you can use the ratio method here. If 'x' amount of aluminium needs 6210 dollars. Then 'y' amount of aluminium (saved) takes how much. It will give you the answer.

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