Question
If $f(x) = x + 2,$ then $f'(f(x))$ at $x = 4$ is
$\therefore$ $f'(f(x)) = f'(x + 2) = 1$ at $x = 4$.
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| $X$ | alpha | $1$ | $0$ | $-3$ |
| $P(X)$ | $(1)/(3)$ | $K$ | $(1)/(6)$ | $(1)/(4)$ |
$(1)$ eccentricity of $E$ be reciprocal of the eccentricity of $H$, and
$(2)$ the line $y=\sqrt{\frac{5}{2}} x+K$ be a common tangent of $E$ and $H$ Then $4\left(a^{2}+b^{2}\right)$ is equal to