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Mathematics 16 Online
OpenStudy (anonymous):

Calculus II please help [see attachment]

OpenStudy (anonymous):

OpenStudy (anonymous):

i'm up to where 2y+2z+2hy +2hz=0 , 2y+2z+2hx+2hz= 0, 2x+2y+2hx+2hy=0

OpenStudy (anonymous):

Is there even enough information given here?

OpenStudy (anonymous):

It's for Lagrange Multipliers

OpenStudy (anonymous):

\[h= \frac{ -2y-2z }{ 2y+2z } h= \frac{ -2y-2z }{ 2x+2z } h=\frac{ -2x-2y }{ 2x+2y}\]

OpenStudy (anonymous):

\[\frac{ -2y-2z }{ 2y+2z } = \frac{ -2y-2z }{ 2z+2z } \]

OpenStudy (anonymous):

looking for what y=

OpenStudy (anonymous):

then looking for what z = from \[\frac{ -2y-2z }{ 2y+2z } = \frac{ -2x-2y }{ 2x+27 }\]

OpenStudy (anonymous):

not 27 .... 2y

OpenStudy (anonymous):

|dw:1370650744015:dw| f(x,y,z)=2xy+2xz+2yz g(x,y,z)=xyz=216 \(\frac{d f}{dx}+h\frac{dg}{dx}=0\) \(\frac{d f}{dy}+h\frac{dg}{dy}=0\) \(\frac{d f}{dz}+h\frac{dg}{dz}=0\) \(g(x,y,z)=216\) substitute values for the derivatives and solve this system

OpenStudy (anonymous):

got it?

OpenStudy (anonymous):

yes ty... just did the constraint equation wrong.

OpenStudy (anonymous):

:)

OpenStudy (anonymous):

so for the first one would be be 2hy+2hz?

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