Overview
Given a function: ππ(π₯π₯, π¦π¦) = β3π₯^2 + 3π¦^2β2π¦^3 + 6π₯π¦, Determine the following:
a) Find the critical points, (x, y) of the function, ππ.
b) Classify the critical points found in part (a) as Relative Minimum, Relative Maximum or Saddle point. (Hint: Use the Second Derivative Test.)