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Suppose f(x,y) is a function defined on the xy plane. Is it possible for f(x,y) to have only local maxima but no local minima? What
Suppose f(x,y) is a function defined on the xy plane. Is it possible for f(x,y) to
have only local maxima but no local minima? What about the converse: can a
function have only local minima but no local maxima? If a function has a critical
point which is a saddle point, must it have critical points which are either local
maxima or local minima?
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