1 1 vote Consider a real signal $x(t),-\infty < t < \infty$, such that$x(t) = 0\quad\text{for}\quad t <0, x(t) =2 \quad\text{for} \quad0 \leq t < 1\quad \text{and}\quad x(t) = 0\quad \text{for} \quad t \geq 1$.Let $E[x(t)]=\int_{-\infty}^{\infty}[x(t)]^{2} d t$.Which of the following options correctly represents the ratio, $E[x(t)] / E[3 x(-3 t+5)] ?$$3$$1$$1/3$$1/9$ Continuous-time Signals gateec-2026 continuous-time-signals signals-and-systems numerical-answers + – gatecse 135 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
