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Last Updated: September 22, 2026
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What happens when a single parameter makes a polar curve continuously transform, expand, oscillate, and bounce back? In this lab, we explore Mathematica and the plot3d command. c3d.libretexts.org/CalcPlot3D/index.html?type=volrev;volrev=x;visible=true;alpha=-1; So that's off the table all right well that's off the table then the other thing we can do is look for positive solutions to this and That equality is going to mark when we're at an optimal rate and that is something that is not obvious at all let's ... what it looks what you could do is do a teacher pick some X values plug them into your equation and then
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