A milk retailer wishes to design a milk carton with a square cross-section, as illustrated in Figure 1, containing two pints of milk (2 pints = 1.136 litres). The carton is made from a rectangular...

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A milk retailer wishes to design a milk carton with a square cross-section, as<br>illustrated in Figure 1, containing two pints of milk (2 pints = 1.136 litres). The carton<br>is made from a rectangular sheet of waxed cardboard. It folds it into a square tube,<br>seals down the edge, and then folds and seals the top and bottom. To make the<br>resulting carton airtight and robust for handling, an overlap of at least 5mm is<br>needed. The procedure is illustrated in Figure 2. As the milk retailer will be using<br>many such cartons, there is a requirement to use the design that is least expensive<br>to produce. In particular, the retailer desires a design that minimizes the amount of<br>waxed cardboard used. Determine the dimensions of the container as per retailer<br>requirements.<br>5 mm overlap<br>Fresh Milk<br>2 pints<br>h<br>(1.136 liters)<br>5 mm overlap<br>50 тm <b < 100 тm<br>Figure 1: Milk container dimensions<br>Figure 2: Milk container overlaps<br>

Extracted text: A milk retailer wishes to design a milk carton with a square cross-section, as illustrated in Figure 1, containing two pints of milk (2 pints = 1.136 litres). The carton is made from a rectangular sheet of waxed cardboard. It folds it into a square tube, seals down the edge, and then folds and seals the top and bottom. To make the resulting carton airtight and robust for handling, an overlap of at least 5mm is needed. The procedure is illustrated in Figure 2. As the milk retailer will be using many such cartons, there is a requirement to use the design that is least expensive to produce. In particular, the retailer desires a design that minimizes the amount of waxed cardboard used. Determine the dimensions of the container as per retailer requirements. 5 mm overlap Fresh Milk 2 pints h (1.136 liters) 5 mm overlap 50 тm

Jun 05, 2022
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