(Solution Library) We need to design a cylindrical can with radius r and height h . The top and bottom must be made of cooper, which will cost 2 cents/in 2 . The
Question: We need to design a cylindrical can with radius r and height h . The top and bottom must be made of cooper, which will cost 2 cents/in 2 . The curved side is to be made of aluminum, which will cost 1 cent/in 2 . We seek the dimensions that will maximize the volume of the can. The only constraint is that the total cost of the can is to be \(300\pi \) cents.
Deliverable: Word Document 
Solution: Differentiate by Logarithmic Differentiation y=(x+1)^
![[Solved] Write equations of the two lines](/images/solutions/MC-solution-library-32632.jpg "[Solved] Write equations of the two lines through (3, 4) that")
[Solved] Write equations of the two lines through (3, 4) that
(Steps Shown) Consider the function f(x)=√x+3. on the interval
(Solution Library) If f'(x)=2-3 cos x and f(0)=1, what is the function
(See Steps) Find the absolute maximum and absolute minimum of f(x)
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