Let \( f(x)=a x^{17}+b \sin x \sin 2 x \cdot \sin 3 x+c x^{2} \operatorname{sgn}(\sin x)+d \) \(...

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Let \( f(x)=a x^{17}+b \sin x \sin 2 x \cdot \sin 3 x+c x^{2} \operatorname{sgn}(\sin x)+d \) \( \log \left(x+\sqrt{1+x^{2}}\right)+x(|x+1|-|x-1|)\left(\frac{e^{x}-e^{-x}}{e^{x}+e^{-x}}\right) \)
be defined on the set of real numbers, \( (a0, b, c, d \in R) \) if \( f(-7)=7, f(-5)=-5, f(-2)=3 \), then the minimum number of zeroes of the equation \( f(x)=0 \) is equal to
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