Recent content by Oglethorpe
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Maximize f(x,y,z) with Lagrange Multipliers
Find the maximum value of f(x,y,z) = 5xyz subject to the constraint of [PLAIN]http://www3.wolframalpha.com/Calculate/MSP/MSP9619f6019f3fia87i60000567g3gb3dhi833if?MSPStoreType=image/gif&s=6&w=126&h=20. I know to find the partial derivatives of the function and the constraint. Then, set up...- Oglethorpe
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- Lagrange Lagrange multiplier
- Replies: 2
- Forum: Calculus and Beyond Homework Help
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Local Extrema with Partial d/dx
Oh! I typed f_x=2x-y when I should've typed f_x=2x-y-9- Oglethorpe
- Post #7
- Forum: Calculus and Beyond Homework Help
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Local Extrema with Partial d/dx
Why would that be? And yes, I get f_xx=2 f_xy=-1 f_yy=2- Oglethorpe
- Post #5
- Forum: Calculus and Beyond Homework Help
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Local Extrema with Partial d/dx
Oh thanks, and I simplified the f_x to y=2x-9, which I then substituted into f_y and went from f(y)=-x+2y+6 to -2x+9+4x-18+6=0, which simplifies to 2x-3=0 resulting in x=3/2. I'm more curious on how to take a second derivatives test when there are no variables to plug in a critical point, however.- Oglethorpe
- Post #3
- Forum: Calculus and Beyond Homework Help
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Local Extrema with Partial d/dx
Hello, I'm been stuck on this problem and I've been staring blankly at it way too long. I stumbled upon here and thought I'd ask for help? :P Alright well, I'm looking for a local max/min, and I've already done the first partials and I got *f(x)=2x-y and f(y)=-x+2y+6; I'm sure those are right...- Oglethorpe
- Thread
- Extrema Local Partial
- Replies: 7
- Forum: Calculus and Beyond Homework Help