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Mathematics, 23.03.2020 16:28 winterblanco
(1 point) Show that the function f(x, y)=x2yx4+y2. f(x, y)=x2yx4+y2. does not have a limit at (0,0)(0,0) by examining the following limits. (a) Find the limit of ff as (x, y)→(0,0)(x, y)→(0,0) along the line y=xy=x. lim(x, y)→(0,0)y=xf(x, y)=limy=x(x, y)→(0,0)f(x, y)= (b) Find the limit of ff as (x, y)→(0,0)(x, y)→(0,0) along the curve y=x2y=x2. lim(x, y)→(0,0)y=x2f(x, y)=limy=x2(x, y)→(0,0)f(x, y)= (Be sure that you are able to explain why the results in (a) and (b) indicate that ff does not have a limit at (0,0)!
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(1 point) Show that the function f(x, y)=x2yx4+y2. f(x, y)=x2yx4+y2. does not have a limit at (0,0)(...
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