limx→0(ln(sin3x)lnsinx)\lim_{x\to0}\left(\frac{\ln\left(\sin3x\right)}{\ln\sin x}\right)x→0lim(lnsinxln(sin3x))
( + 12) − ( − 5 ) \left(\:+\:12\right)\:-\:\left(\:-\:5\:\right)\:(+12)−(−5)
(w−4)2\left(w^{-4}\right)^2(w−4)2
x2−10x=8x^2-10x=8x2−10x=8
(−5)(1)\left(-5\right)\left(1\right)(−5)(1)
14x=2\frac{1}{4}x=241x=2
3,002 − 2003,002\:-\:2003,002−200
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