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Veronica wants to cut a sheet of paper into squares with an …
Veronica wants to cut a sheet of paper into squares with an area of 12 square inches. For the best approximation, the length of each se of the square pieces …
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Veronica wants to cut a sheet of paper into squares with an area of 12 square inches. For the best approximation, the length of each se of …
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Veronica wants to cut a sheet of paper into square – Gauthmath
Veronica wants to cut a sheet of paper into squares with an area of 12 square inches. For the best approximation, the length of each se of the square pieces …
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SOLVED:Veronica wants to cut a sheet of paper into squares …
Veronica wants to cut a sheet of paper into squares with an area of 12 square inches. For the best approximation, the length of each se of the square …
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V Veronica wants to cut a sheet of paper into squares w… – Math
V Veronica wants to cut a sheet of paper into squares with an area of 12 square inches. For the best approximation, the length of each se of the square …
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Veronica want to cut a sheet of paper into squares with an …
veronica want to cut a sheet of paper into squares with an area of 12 square inches for the best approximation the length of each se of …
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Amazon.com : Laminator Machine, Sinopuren 9-Inch Thermal …
And the paper cutter doesn’t have a blade of any kind to actually cut anything. The laminate does curl easily and wants to get stuck about 30% of the time. The …
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Veronica wants to cut a sheet of paper into square
Answers:
side of each square = 3.464 inches
Suppose Veronica wants to cut a sheet of paper into 12 square inches square.
Because in a square all sides would be equal and area
= square of side
we get A=12
So side = \sqrt{}12{} \\
=3.464
Therefore, the answer is 3.464 inches
SOLVED:Veronica wants to cut a sheet of paper into squares with an area of 12 square inches. For the best approximation, the length of each side of the square pieces of paper must be approximately equ
video transcript
mmm mmm We want to make a box out of a cardboard, a square piece of cardboard 12cm on a side and we are going to cut out squares from the four corners to then fold along these lines and then use to make a box. Now the volume of our box will be whatever that height would be and then here will be the base dimensions. So we get that the volume is B squared since both are equal and times A. But we also know that good B must be 12 -2. A or two. A plus B must be 12. So we have this A. Another a. And then B equals 12. So that’s our constraint here. So we can solve for B, plug it back in here and we get the volume is 48 times this amount A minus six squared, take the derivative of that and we get 12 times the amount 12 minus 88 plus eight squared , said A, we want to equate that to zero. And we get that we get hey, we get values for a uh and we get two and 6 cm. And if A. is two centimeters, then B is eight, and if A. is six centimeters and one is zero. So what we basically have is a maximum and a minimum, that would be the minimum, because it has zero volume, basically we’re um right, yes, we have um equal squares or this cheat into four equal squares, so no volume make of it. So that’s our maximum here when A. is two and B. is eight. So and these are 100 and 28 cubic centimeters. Well, the other solution is our minimum when it’s zero.
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