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(-2*sin(x)+sin(2*x))/(x*log(cos(5*x)))

Limit of the function (-2*sin(x)+sin(2*x))/(x*log(cos(5*x)))

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     /-2*sin(x) + sin(2*x)\
 lim |--------------------|
x->0+\  x*log(cos(5*x))   /
$$\lim_{x \to 0^+}\left(\frac{- 2 \sin{\left(x \right)} + \sin{\left(2 x \right)}}{x \log{\left(\cos{\left(5 x \right)} \right)}}\right)$$
Limit((-2*sin(x) + sin(2*x))/((x*log(cos(5*x)))), x, 0)
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Rapid solution [src]
2/25
$$\frac{2}{25}$$
Numerical answer [src]
0.08
0.08
The graph
Limit of the function (-2*sin(x)+sin(2*x))/(x*log(cos(5*x)))