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Please help using L'hopital's Rule: Limit as x approaches 0+ x^(-1/2) sin(x)
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\[ \lim_{x \rightarrow 0+} x^{-1/2} \sin x \]
by direct substitution I got 0/0
then I tried getting the derivatative using the quotient rule, but Im confused by the algebra.,
http://mathworld.wolfram.com/LHospitalsRule.html will this help because apparantly the rule doesnt always work....-_______-
im getting = 0 from wolfram but i need to understand how it got there using L'hopitals :S
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just take the derivative of this given equation and get the answer
okay so when I substituted the 0 back into the derivative I should have put the denominator upstairs
top get = 0 instead of 1/0
|dw:1407831544013:dw|
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