Final answer:
The given continuous-time signal x(t)=u(t+3)−2u(t−1)+u(t−3) can be expressed as a time-delayed step function with amplitude changes at different time intervals.
Step-by-step explanation:
Given the continuous-time signal represented by x(t)=u(t+3)−2u(t−1)+u(t−3), where u(t) is the Heaviside step function, we can express it as follows:
x(t)=1 for t>= -3 and t<= 1
x(t)=0 for -3<t<-1
x(t)=-1 for -1<=t<3
x(t)=0 for t>3
So, the signal x(t) is a time-delayed step function with amplitude changes at different time intervals.