Let P be linearity, Q be time-invariance, R be causality and S be stability. A discrete time system has the input-output relationship, Y(n) = $ \begin{cases} x(n), & n \ge 1 \\ 0 & n=0 \\ x(n+1), & n \le -1 \end{cases}

$ where x(n) is the input and y(n) is the output. The above system has the properties

Keep practicing — related questions

• Let (x) t be the input and (y) t be the output of a continuous time system. Match the system properties P1,...
• The input x(t) and output y(t) of a system are related as y(t) = $ \oint_\infty x(\tau) cos(3 \tau) \ d\tau...
• Consider a system whose input x and output y are related by the equation y (t) = $\displaystyle \int_{-\inf...
• The input-output relationship of a causal stable LTI system is given as Y[n] = $\alpha$y[n – 1] + $\beta$x[...
• If the input of the following program is 10, what will be the output? void print(int); void main() { int n;...
• What will be the output of the program (when you run with the -ea option) ? public class Test { public stat...
• What will be the output of the program? class Test { public static void main(String [] args) { int x= 0; in...
• What will be the output of the program? public class Switch2 { final static short x = 2; public static int ...