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\[\lim_{(x,y) \to (0,0)} x\ cos\left ({1 \over y} \right )\]
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Question for you. What can you say about the size of cos(1/y)?
it goes to 1 as y goes to 0?
In general, what can you say about the function cos(theta), what is its max and min?
absolute value <= 1
yes. Hence what can be bound \[ \left| x \cos(1/y) \right| \] by?
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|x cos(1/y)| <= |x|
Yes. Hence the limit is equal to what?
by squeeze theorem, the limit is 0?
Yes
Awesome, thank you
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