Find out if function f(x,y)=sin3√x3+y35√x5+y5 is uniformly continous or not in area $D=\{0
hence we can't use The Uniform Continuity Theorem as we can't determ f(0,0). Function doesn't have bounded partial derivatives, so I think it's not uniformly continous, but I don't know how to show that
Monday, 30 June 2014
calculus - Is f(x,y)=fracsinsqrt[3]x3+y3sqrt[5]x5+y5 uniformly continuous or not
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