lim x->0+ (lnx)squared/ ln(sinX)
you know l'hospital's rule?
yep thats what im lookin at but havin a hard time figuring out limit at 0+
approaching 0+***
keeps hangin me up on other problems also so wanna understand using this problem ... hopefully
i believe the limit is neg infinity you have to use L'hopitals rule as mentioned above then after taking derivatives and simplifying fraction use known limit \[\lim_{x \rightarrow 0}\frac{\sin x}{x} = 1\] that will make it possible to evaluate limit as x->0+
so first indeterminate form would be 0/0?
actually for this case its infinity/infinity
either way its indeterminate
sinx as x->0+ would be inifinity and ln of of this is inifinity also?
yea i do kno its indeterminate
just having a hard time vizualizing... feel like im havin a major brainfart
lim of ln(0) is neg infinity right? sin(0) = 0 so both top/bottom are infinity
yes this is true
thanks
yw
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