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Compute \[\lim_{x\to\-\infty}\sqrt{x^2+x}\sin(1/x)\]
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1
Let me make it better \[\lim_{x\to -\infty}\sin(1/x)\sqrt{x^2+x}\]
no :)
oh! -1
yup :D
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ok , lemme betta get some sleep :) and wer r u from watchman?
I will say that I am in US right now :D
I got 0 times infinity; how did you get to -1?
write it as \[\frac{\sin(1/x)}{1/x}\cdot \frac{\sqrt{x^2+x}}{x}\]
how did you make that manipulation?
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Oh, I see, 1/x times x is equal one, no change; but where does the negative come from?
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