A Can Containing 13$\pi$ R 2 h, S = 2$\pi$ Rh, a =

The Answer of A Can Containing 13$\pi$ R 2 h, S = 2$\pi$ Rh, a =

A Can Containing 13$\pi$ R 2 h, S = 2$\pi$ Rh, a =

The Answer of A Can Containing 13$\pi$ R 2 h, S = 2$\pi$ Rh, a =

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A Can Containing 13 $\pi$ R²h, S = 2 $\pi$ Rh, a =

Question 150

Essay

A can containing 13.5 in³ of tuna and water is to be made in the form of a circular cylinder. What dimensions of the can will require the least amount of material? (V = $\pi$ r²h, S = 2 $\pi$ rh, A = $\pi$ r²)

A Can Containing 13 π\piπ R2h, S = 2 π\piπ Rh, a =

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Correct Answer:VerifiedV = r2h = 13.5, so...View AnswerUnlock this answer nowGet Access to more Verified Answers free of chargeView Full Answer For Free

A Can Containing 13 $\pi$ R²h, S = 2 $\pi$ Rh, a =

Correct Answer:
Verified
V = r²h = 13.5, so...
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