Compute answers using Wolfram's breakthrough technology & knowledgebase, relied on by millions of students & professionals For math, science, nutrition, history2 y(1), y(2) 1 =0 ;May , 18 · color(blue)lim_{x>0," "y=0} x^2/(x^2y^2)!=lim_{y>0," "x=0} x^2/(x^2y^2) Thus, the original limit does not exist In order for this limit to exist, the fraction x^2/(x^2y^2)must approach the same value L regardless of the path along which we approach(0,0) Consider approaching(0,0) along the xaxis That means fixing y=0 and finding the limit color(red)lim_(x
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