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(Solved): If \( g(x)=3+x+e^{x} \), find \( g^{-1}(4) \) If \( f(x)=6+x^{2}+\tan \frac{\pi x}{2},-1 ...




If \( g(x)=3+x+e^{x} \), find \( g^{-1}(4) \)
If \( f(x)=6+x^{2}+\tan \frac{\pi x}{2},-1<x<1 \), find \( f^{-1}( \)
Find \( f
If \( g(x)=3+x+e^{x} \), find \( g^{-1}(4) \) If \( f(x)=6+x^{2}+\tan \frac{\pi x}{2},-1


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Given that (3) g(x)=3+x+ex find g?1(4) let g?1(4)=x---------------(1) 4=g(x)---------------(2) [g(x)=3+x+ex] Substitute g(x) in equation (2) 3+x+ex=4
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