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lim t->0 [1/(t√(1+t))-(1/t)]
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\[\lim_{x \rightarrow 16} (\frac{ 1 }{ t \sqrt{1+t} } - \frac{ 1 }{ t })\]
(1-(17)^1/2 /(17)^1/2) 1/16
hint: your function, is continue at t=16
*as t approaches 0... sorry
you have to replace t with 16 only
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its \[-\]
when t---->0
the answer is -1/2
yes, the answer is -1/2 @vvvbb
yes... so how do I get there?
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|dw:1440949656458:dw| choose common denominator and simplify
then you get\[\frac{ 1-\sqrt{1+t} }{ t \sqrt{1+t}}\]
|dw:1440949891651:dw|
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