The Popcorn Box I am making popcorn and do not work a container anywhere in my house. I search thoroughly and do not fall upon note anything but an eleven by eight and a half-inch peck of cardboard. I have decided to make a cuff with a bottom, four sides, and no top. I depart do this by put downting slits into the cardboard and hence congregation flaps, from these slits, up and over. This go away create a box shape. I need to get the most volume out of this container. aft(prenominal) answer this problem using an equating and my algebraic skills, I have decided to use one and a half-inch coherent slits. The equation I created to find the boxs maximum volume was: slew = (11 - 2x)(8.5 - 2x) x x = length of cut I started my skilful offset of guess, check, and revise by taking the most evident cut depths. My first was one inch. (11 - 2)(8.5 - 2) 1 (9)(6.5) 1 58.5 inches cubed I then started with 2 inches. (11 - 4)(8.5 - 4) 2 (7)(4.
5) 2 63 inches cubed I try many other lengths and decided to go with the length of 1.5625 or one and nine sixteenths of an inch. (11 - 3.125)(8.5 - 3.125) (7.875)(5.375) 1.5625 66.1376953125 inches cubed One and nine sixteenths is the better realistic answer for the length of the slits so that the box will take the largest amount of popcorn. If you want to get a exuberant essay, order of magnitude it on our website: OrderCustomPaper.com
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