If \( f(x)=\left[\begin{array}{lr}\ln (1+|x|+(b-2)|x+1|)+a \tan ^{-...

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If \( f(x)=\left[\begin{array}{lr}\ln (1+|x|+(b-2)|x+1|)+a \tan ^{-1} x+2, & -2x0 \\ b, & x=0 \\ \frac{(c+2) \sin ^{-1} \sqrt{\{x\}}+e^{2 x}-e^{\ln \left(4\left\{\frac{x}{2}\right\}\right)}-1}{x^{2}}, & 0x2\end{array} \quad\right. \) is derivable in
\( \mathrm{P} \)
W
\( (-2,2) \) then find the value of \( \left(9 a^{2}+b^{2}+c^{2}\right) \).
[Note: \( \{y\} \) denotes fractional part of \( y \).]
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