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Grades - Mohammad Yassine X VA MATH180: HW21- Sec 4.7 (F202 x do Octave Online . Cloud IDE compe x M Inbox (111) - myassine3@hawkr

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Grades - Mohammad Yassine X VA MATH180: HW21- Sec 4.7 (F202 x do Octave Online . Cloud IDE compe x M Inbox (111) - myassine3@hawkr x Open orders - EssayPro.com * A baseball team plays in a stadi x Course Hero x + X A webassign.net/web/Student/Assignment-Responses/submit?dep=32016420&tags=autosave#question4709880_8 5th GradeAlpha.pdf VitalSource Booksh.. bank mobile FA Order 3570395 -Es.. b Success Confirmati Y Z-Library Psychology in Ever. = Precalculus 2e- Op.. XYZ Homework - H. PB Technical and Prof. My Course - Macroe. MindTap - Cengage. A cylindrical can is to be made to hold 1.8 L of oil. Find the dimensions that will minimize the cost of the metal to manufacture the can. Solution Draw a diagram as in the figure below, where r is the radius and h the height (both in centimeters). In order to minimize the cost of the metal, we minimize the total surface area of the cylinder (top, bottom, and sides). From the figure below, we see that the sides are made from a rectangular sheet with dimensions 27tr and h. 2Tr h Area 2(712) Area (2mr)h So the surface area is A = 272+ We would like to express A in terms of one variable, r. To eliminate h we use the fact that the volume is given as 1.8 L, which is equivalent to 1,800 cm . Thus Arch = 1,800, which gives h = Substitution of this into the expression for A gives A = 2712 + 2715 US Jul 28 8:01 2 9Course: 23/SU Calculus 1 (MATH X VA MATH180: HW23- Sec 5.1 (F202 x 6 Octave Online . Cloud IDE compe x M Inbox (111) - myassine3@hawkr x Open orders - EssayPro.com * *Course Hero * |G Unless specified, all approximati + X webassign.net/web/Student/Assignment-Responses/last?dep=32016422

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