Consider a storage with capacity volume v and weight w. n types of Goods can be stored inside, each has a weight, volume and value per unit, and it can be stored in non-integral units (ex: 0.5). Construct a LP that maximize the value of the bin and prove that this indeed yield the optimal value.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
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Consider a storage with capacity volume v and
weight w. n types of Goods can be stored
inside, each has a weight, volume and value per
unit, and it can be stored in non-integral units
(ex: 0.5). Construct a LP that maximize the value
of the bin and prove that this indeed yield the
optimal value.
Transcribed Image Text:Consider a storage with capacity volume v and weight w. n types of Goods can be stored inside, each has a weight, volume and value per unit, and it can be stored in non-integral units (ex: 0.5). Construct a LP that maximize the value of the bin and prove that this indeed yield the optimal value.
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