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lim inverse tan x as x approaches infinity
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If x approaches \( +\infty \) then \( \tan^{-1}(x)\) approaches \( \frac \pi 2\)
If x approaches \( -\infty \) then \( \tan^{-1}(x)\) approaches \(- \frac \pi 2\)
how do you know?
is there anyway to deduce that?
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What is \[ \tan(\pi/2) \]
?
1/0
And so
|dw:1393082743440:dw|Here is another method just in case it helps. Do you remember what the graph of tan x looks like?
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