1 Crore+ students have signed up on EduRev. Have you? 
The output signal when a signal x(n)=(0,1,2,3) is processed through an ‘Identical’ system is:
Explanation: An identical system is a system whose output is same as the input, that is it does not perform any operation on the input and transmits it.
If a signal x(n) is passed through a system to get an output signal of y(n)=x(n+1), then the signal is said to be:
Explanation: For example, the value of the output at the time n=0 is y(0)=x(1), that is the system is advanced by one unit.
If the output of the system is with an input of x(n) then the system will work as:
Explanation: From the equation given, y(n)=x(n)+x(n1)+x(n2)+…. .This system calculates the running sum of all the past input values till the present time. So, it acts as an accumulator.
Explanation: If the function to this block is x(n) then the output from the block will be x(n1). So, the block is called as delay block or delay element.
The output signal when a signal x(n)=(0,1,2,3) is processed through an ‘Delay’ system is:
Explanation: An delay system is a system whose output is same as the input, but after a delay.
The system described by the inputoutput equation y(n)=nx(n)+bx^{3}(n) is a:
Explanation: Since the output of the system y(n) depends only on the present value of the input x(n) but not on the past or the future values of the input, the system is called as static or memoryless system.
Whether the system described by the inputoutput equations y(n)=x(n)x(n1) a Timevariant system?
Explanation: If the input is delayed by k units then the output will be y(n,k)=x(nk)x(nk1)
If the output is delayed by k units then y(nk)=x(nk)x((nk)1)
=>y(n,k)=y(nk). Hence the system is timeinvariant.
The system described by the inputoutput equations y(n)=x^{2}(n) is a Nonlinear system.
Explanation: Given equation is y(n)=x^{2}(n)
Let y_{1}(n)=x_{1}^{2}(n) and y_{2}(n)=x_{2}^{2}(n)
y_{3}(n)=y_{1}(n)+y_{2}(n)= x_{1}^{2}(n)+ x_{2}^{2}(n)≠(x_{1}(n)+x_{2}(n))^{2}
So the system is nonlinear.
If the output of the system of the system at any ‘n’ depends only the present or the past values of the inputs then the system is said to be:
Explanation: A system is said to be causal if the output of the system is defined as the function shown below
y(n)=F[x(n),x(n1),x(n2),…] So, according to the conditions given in the question, the system is a causal system.
If a system do not have a bounded output for bounded input, then the system is said to be:
Explanation: An arbitrary relaxed system is said to be BIBO stable if it has a bounded output for every value in the bounded input. So, the system given in the question is a Nonstable system.
3 videos50 docs54 tests

Use Code STAYHOME200 and get INR 200 additional OFF

Use Coupon Code 
3 videos50 docs54 tests









