MoonlitFate
Find the limit.



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abb0t
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How about you find the limit: \[\lim_{x \rightarrow 0}\left( \frac{ 3 }{ 2x }\frac{ 3 }{ 2x } \right)\]

MoonlitFate
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\[\lim x > \frac{ 3\pi }{ 4 } \]
\[[\theta * \tan(\theta)]\]

MoonlitFate
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@abb0t  Challenge accepted. :p

anonymous
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tangent, and almost every function you know, is continuous on its domain
so find \(\tan(\frac{3\pi}{4})\)

abb0t
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HAHA. Right on @MoonlitFate that's the spirit :D

MoonlitFate
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tan(3*pi)/4 = 1

anonymous
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of course 0 is not in the domain of @abb0t question, so that method will clearly not work for that one

anonymous
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yup

anonymous
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and so \(\frac{3\pi}{4}\times 1=\frac{3\pi}{4}\) is your answer

MoonlitFate
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@satellite73  That's what I got; I just wanted to make sure I was right! :)

MoonlitFate
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All right @abb0t now it's time for that problem.

anonymous
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yes, it is right

MoonlitFate
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@abb0t  There is no limit. :) The limit approaches different values from both sides of 0.