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Describe the continuity of the following func: f(x,y)= [(x^3)+(y^3)]/ [(x^2)+(y^2)]
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Infinite discontinuity at f(0,0)
I lied, jump discontinuity at f(0,0)
what if the question is f(x,y)= x/ [(x^2)+(y^2)] it remains the same, right?
it changes to an infinite discontinuity
yes but it is infinite dis.
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daniel are sure the first one is a jump?
Yes, because of L'Hopitals in comes to be 0
f(x,y)=[(x+y)(x^2+xy+y^2)]/[x^2+y^2] nothing cancels so there is no jump unless i'm totally just not thinking
oops f(x,y)=[(x+y)(x^2-xy+y^2)]/{x^2+y^2}
It doesn't matter. Use L'Hopitals with partial derivatives because it comes out to 0/0 if f(0,0)
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