Consider the problem of maximize the product P=xyz with the following restriction xy + axz+2ayz = b With a different from 0 and b>0, Using Lagrange multiplication method, when solving the corresponding system, we get the following variable relation: A) y = 2az B) y = 2x C) z = ay D) x = 2y

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
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Chapter6: Vector Spaces
Section6.5: The Kernel And Range Of A Linear Transformation
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Consider the problem of maximize the product P=xyz with the following restriction
xy+axz+2ayz = b
With a different from 0 and b>0, Using Lagrange multiplication method, when solving the
corresponding system, we get the following variable relation:
A) y = 2az
B) y = 2x
C) z = ay
D) x = 2y
Transcribed Image Text:Consider the problem of maximize the product P=xyz with the following restriction xy+axz+2ayz = b With a different from 0 and b>0, Using Lagrange multiplication method, when solving the corresponding system, we get the following variable relation: A) y = 2az B) y = 2x C) z = ay D) x = 2y
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