Suppose a factory manufactures (lidless) cardboard boxes by cutting out squares from each corner of a rectangle cardboard. Each cardboard piece has dimensions 3' x 5' (three by five feet). In order to use the cardboard most effectively, the factory needs to know what size squares should be cut off from each corner. Use technology (TI-84 graphing calculator, desmos.com , etc.) to estimate the maximum volume of the box (and the size of these squares). Round your answers to one decimal place. Hint: See textbook Example 8, in Section 3.3 (p. 188). NOTE: the picture below is NOT the accurate dimensions. Use the dimensions above (dimensions of 3' x 5'). The picture is just 1. What is the size of the squares that should be cut off? feet by feet. 2. What is the maximum volume? ft3

Q: Given an 8-inch wafer costing $2200 each, with Y, 80%, Y = 98% and die area of 4 x 4 mm², estimate…

A: Solution :-

Q: An open box is formed by cutting identical squares from each corner of a 22 inches by 22 inches…

A:

Q: Find the dimensions of the rectangle of largest area that can be inscribed in a circle of radius r.…

A: Given,  The rectangle is inscribed in a circle of radius r. To find the dimension of the rectangle…

Q: A box with a square base and open top must have a volume of 500000 cm³. Find the dimensions of the…

A:

Q: Let's say we have a square whose sides all measure 13 inches. Determine to two decimal places the…

A: given that , side length of a square = 13  inches then we have to have to find side of square which…

Q: A beverage company manufactures 2-liter pineapple juice to be packaged in cylindrical cans made of…

A: Given :The surface area of this cylinder = 2πrr+hV=πr2h

Q: rectangular pen with 1,500 feet of fencing. One side of the pen will not need fencing because there…

A: