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(Solved): (1 point) Design a rectangular milk carton box of width \( w \), length \( l \), and height \( h \) ...




(1 point) Design a rectangular milk carton box of width \( w \), length \( l \), and height \( h \) which holds \( 458 \mathr
(1 point) Design a rectangular milk carton box of width \( w \), length \( l \), and height \( h \) which holds \( 458 \mathrm{~cm}^{3} \) of milk. The sides of the box cost \( 2 \mathrm{cent} / \mathrm{cm}^{2} \) and the top and bottom \( \operatorname{cost} 4 \mathrm{cent} / \mathrm{cm}^{2} \). Find the dimensions of the box that minimize the total cost of materials used. dimensions = (Enter your answer as a comma separated list of lengtns.)


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Given that, Volume of box= l×w×h=458 cm3 l=458h×w………….(1) Cost of side of box= 2 centcm2 Cost of top and bottom of box= 4 centcm2
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