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Please help me solve the following problem. Show that the limit does not exist by considering the limits (x,y)-->(0,0) along the coordinate axes. Click to see the limit...
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\[\lim_{(x,y) \rightarrow (0,0)}\frac{ 3 }{ x ^{2} +2y ^{2}}\]
When you go along the x-axis, you fix y=0, so it looks like this: \[\lim_{x\rightarrow0} \frac{3}{x^2}=\infty\] Same analysis for y-axis, where x=0.
When x=0 the limit is also positive infinity so how does the limit not exist?
If both limits are the same doesn't that indicate that the limit does exist?
@blockcolder
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nvm i got it...
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