Prove that lim x tends to zero sinx/x =1 where x is a radian and hence evaluate lim x tends to 0 sin4x/x
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l'Hôpital's rule is easiest:
limx→0 sinx=0 and limx→0 x=0, so limx→0
sinx
x
= limx→0
cosx
1
=1
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