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Digital Signal Processing Questions and Answers | Digital Signal Processing MCQs

(1) If the system is initially relaxed at time n=0 and memory equals to zero, then the response of such state is called as ____________
[A] Zero-state response
[B] Zero-input response
[C] Zero-condition response
[D] None of the mentioned
Answer: Zero-state response
(2) Zero-state response is also known as ____________
[A] Free response
[B] Forced response
[C] Natural response
[D] None of the mentioned
Answer: Forced response

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(3) Zero-input response is also known as Natural or Free response.
[A] True
[B] False
Answer: True
(4) The solution obtained by assuming the input x(n) of the system is zero is ____________
[A] General solution
[B] Particular solution
[C] Complete solution
[D] Homogenous solution
Answer: Homogenous solution
(5) What is the homogenous solution of the system described by the first order difference equation y(n)+ay(n-1)=x(n)?
[A] c(a)n(where ‘c’ is a constant)
[B] c(a)-n
[C] c(-a)n
[D] c(-a)-n
Answer: c(-a)n
(6) What is the zero-input response of the system described by the homogenous second order equation y(n)-3y(n-1)-4y(n-2)=0 if the initial conditions are y(-1)=5 and y(-2)=0?
[A] (-1)n-1 + (4)n-2
[B] (-1)n+1 + (4)n+2
[C] (-1)n+1 + (4)n-2
[D] None of the mentioned
Answer: (-1)n+1 + (4)n+2
(7) What is the particular solution of the first order difference equation y(n)+ay(n-1)=x(n) where |a|<1, when the input of the system x(n)=u(n)?

[A] (a)
[B] (b)
[C] (c)
[D] (d)
Answer: (a)
(8) The total solution of the difference equation is given as _______________
[A] yp(n)-yh(n)
[B] yp(n)+yh(n)
[C] yh(n)-yp(n)
[D] None of the mentioned
Answer: yp(n)+yh(n)
(9) The formula y(n)=∑∞k=−∞x(k)h(n−k) that gives the response y(n) of the LTI system as the function of the input signal x(n) and the unit sample response h(n) is known as ______________
[A] Convolution sum
[B] Convolution product
[C] Convolution Difference
[D] None of the mentioned
Answer: Convolution sum
(10) What is the order of the four operations that are needed to be done on h(k) in order to convolute x(k) and h(k)?

Step-1:Folding

Step-2:Multiplication with x(k)

Step-3:Shifting

Step-4:Summation

[A] 1-2-3-4
[B] 1-2-4-3
[C] 2-1-3-4
[D] 1-3-2-4
Answer: 1-3-2-4

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