Exploring Math 21 Disc 3 2 Optimization

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  • Three tricky problems: 1. Most economical dimensions of a right cylinder can,
  • Download the pdf file of notes for this video: http://
  • Did you survive related rates problems? You won't survive
  • Shortest distance problems, minimizing time and minimizing costs.
  • So negative 156 plus 24 times

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Hi everyone this is Homer Welcome to another Let me read our first example find the number in the interval negative ... be assuming that angela is a very very bright student of This is still easy to see that the s-1 being a length means that it should be positive and thus plus

Multivariable Calculus: We find the maximum and minimum values of the function f(x,y,z) = xz on the intersection of the cylinder ...

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