Uniform MGF and two probes

Let $X$ be a continuous random variable having the moment generating function $$M(t)=\frac{e^{t}-1}{t},\quad t\neq 0.$$ Let $\alpha=P(48X^{2}-40X+3>0)$ and $\beta=P\left((\ln X)^{2}+2\ln X-3>0\right)$. Then, the value of $\alpha-2\ln\beta$ is equal to