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limx→0 sin xx\lim_{x\rightarrow0}\ \frac{\sin\ x}{x}x→0lim xsin x
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limx→0 2 sin 3xtan 7x = ....\lim_{x\rightarrow0}\ \frac{2\ \sin\ 3x}{\tan\ 7x}\ =\ ....x→0lim tan 7x2 sin 3x = ....
67\frac{6}{7}76
57\frac{5}{7}75
47\frac{4}{7}74
33\frac{3}{3}33
limx→0 1−cos 2x 1− cos x= .....\lim_{x\rightarrow0}\ \frac{1-\cos\ 2x}{\ \ 1-\ \cos\ x}=\ .....x→0lim 1− cos x1−cos 2x= .....
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limx→y 1−cos 2xx2= ...\lim_{x\rightarrow y}\ \frac{1-\cos\ 2x}{x^2}=\ ...x→ylim x21−cos 2x= ...
limx→(−3) tan (x2−9)(x+3)= ...\lim_{x\rightarrow\left(-3\right)}\ \frac{\tan\ \left(x^2-9\right)}{\left(x+3\right)}=\ ...x→(−3)lim (x+3)tan (x2−9)= ...
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limx→0 5(1−cos 2x) 1− cos x= .....\lim_{x\rightarrow0}\ \frac{5\left(1-\cos\ 2x\right)}{\ \ 1-\ \cos\ x}=\ .....x→0lim 1− cos x5(1−cos 2x)= .....
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limx→0 sin(8 x)x\lim_{x\rightarrow0}\ \frac{\sin\left(8\ x\right)}{x}x→0lim xsin(8 x)
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limx→y 1−cos 2x3x2= ...\lim_{x\rightarrow y}\ \frac{1-\cos\ 2x}{3x^2}=\ ...x→ylim 3x21−cos 2x= ...
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