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MIT 18.02 Multivariable Calculus, Fall 2007
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find the volume of largest rectangular box with faces parllel to coordinate planes that can be inscribed in the ellipsoid 16x^2 +4y^2+9z^2=144
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You could use a lagrange multiplier the ellipsoid is symmetric about its center at (0,0,0), and consequently |dw:1429793691490:dw|sides of the box the constraint is that the x,y,z values must satisfy (line on) the ellipsoid: \[ V= 8xyz + \lambda(16x^2 +4y^2+9z^2-144 ) \] Can you try to solve this? (It's a bit painful, but doable)
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