max and min value of 2(x^2 -y^2)-x^4+y^4
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I think they cannot be determined, because 2(x^2-y^2) - (x^4-y^4)
hence (x^2-y^2)(2+x^2+y^2) = F
Now see, when x<y F<0 , and has actually no limit,
Similarly, for for x=y , F=0 and For x>y, F>0
So max value is infinity and minimum value is - infinity,
hence (x^2-y^2)(2+x^2+y^2) = F
Now see, when x<y F<0 , and has actually no limit,
Similarly, for for x=y , F=0 and For x>y, F>0
So max value is infinity and minimum value is - infinity,
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