Consider a real signal \(x(t)\), \(-\infty < t < \infty\), such that \(x(t)=0\) for \(t<0\), \(x(t)=2\) for \(0\le t<1\) and \(x(t)=0\) for \(t\ge1\).
Let \(E[x(t)]=\displaystyle\int_{-\infty}^{\infty}[x(t)]^2\,dt\).
Which of the following options correctly represents the ratio, \(E[x(t)]/E[3\,x(-3t+5)]\)?