lim (4sinx-4)/(lnsinx) as x approaches pi/2?
Are you familiar with derivative?
i'm just quite confused in \[\frac{ \pi }{ 2 }\] because it's the same with 90 right?
yup, pi/2 = 90
i use a calculator to solve sin 90 and sin pi/2, how come the ans is different?
because your calculator can be only one of the mode, either in degree mode or in radian mode.
if u got sin 90 =1 then your calcy is in degree mode
pi/2 RADIANS = 90 DEGREES
What is your question. Is that pi/2 or the imit?
can I have an opinion on what to do?
are u aware of L'Hopital's Rule ?
yep
can u differentiate numerator and denominator ? and tell me what u get.
*differentiate numerator and denominator separately
\[\frac{ 4cosx }{ \frac{ cosx }{ sinx } }\]
very good :) that would be 4 sin x , isn't it ?
@lambchamps did u get how it is 4 sin x ??
i got it, thanks for the reminder
ok, so did u get final answer as 0 ?
with \[\frac{ 4cosx }{ \frac{ cosx }{ sinx } }\] cosx would be cancelled right and the sinx would be a numerator so it is now 4sinx, here i got the answer 4
ok, thats correct, i just wanted to confirm that u got 4, thats why i asked whether u got 0.
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