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Author Question: From a thin piece of cardboard 50 in. by 50 in., square corners are cut out so that the sides can be ... (Read 447 times)

ec501234

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on: Dec 18, 2021
From a thin piece of cardboard 50 in. by 50 in., square corners are cut out so that the sides can be folded up to make a box. What dimensions will yield a box of maximum volume? What is the maximum volume? Round to the nearest tenth, if necessary.
◦ 33.3 in. × 33.3 in. × 16.7 in.;  18,518.5 in3
◦ 16.7 in. × 16.7 in. × 16.7 in.;  4629.6 in3
◦ 25 in. × 25 in. × 12.5 in.;  7812.5 in3
◦ 33.3 in. × 33.3 in. × 8.3 in.;  9259.3 in3
Calculus: Early Transcendentals ¦ Briggs, Cochran, Gillett, Schulz ¦ 3rd Edition
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Marked as best answer by ec501234 on Dec 18, 2021

Chelseyj.hasty

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Reply #1 on: Dec 18, 2021
Lorsum iprem. Lorsus sur ipci. Lorsem sur iprem. Lorsum sur ipdi, lorsem sur ipci. Lorsum sur iprium, valum sur ipci et, vala sur ipci. Lorsem sur ipci, lorsa sur iprem. Valus sur ipdi. Lorsus sur iprium nunc, valem sur iprium. Valem sur ipdi. Lorsa sur iprium. Lorsum sur iprium. Valem sur ipdi. Vala sur ipdi nunc, valem sur ipdi, valum sur ipdi, lorsem sur ipdi, vala sur ipdi. Valem sur iprem nunc, lorsa sur iprium. Valum sur ipdi et, lorsus sur ipci. Valem sur iprem. Valem sur ipci. Lorsa sur iprium. Lorsem sur ipci, valus sur iprem. Lorsem sur iprem nunc, valus sur iprium.
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ec501234

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Reply 2 on: Dec 18, 2021
Wow, this really help

bitingbit

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Reply 3 on: Yesterday
Great answer, keep it coming :)

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