Question: 16 -
What is the correct sequence of procedures to perform on h(n) to convolute x(n) and y(n)?
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Summation folding shifting multiplication with x(n)
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Multiplication with x(n)summation folding shifting
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Shifting summation folding multiplication with x(n)
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Folding shifting multiplication with x(n)summation
Answer:
Folding shifting multiplication with x(n)summation
Solution not available.
Question: 17 -
What is the necessary condition for an LTI system to be causal in nature?
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For negative value of n, impulse response should be non-zero
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For positive value of n, impulse response should be non-zero
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For negative value of n, impulse response should be zero
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For positive value of n, impulse response should zero
Answer:
For negative value of n, impulse response should be zero
Solution not available.
Question: 18 -
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 ________
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Linear
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Causal
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Non-Linear
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Non-causal
Answer:
Causal
Solution:
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(n-1),x(n-2),…] So, according to the conditions given in the question, the system is a causal system.
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(n-1),x(n-2),…] So, according to the conditions given in the question, the system is a causal system.
Question: 19 -
How is the unit ramp signal defined in discrete-time function?
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u(n)=n for n≤0;u(n)=0 for n>0
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None of these
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u(n)=n for n>0;u(n)=0 for n≤0
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u(n)=n for n≥0;u(n)=0 for n<0
Answer:
u(n)=n for n≥0;u(n)=0 for n<0
Solution not available.
Question: 20 -
If a system do not have a bounded output for bounded input, then the system is said to be __________
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Stable
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Unstable
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Non-causal
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Causal
Answer:
Unstable
Solution:
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 Non-stable system.
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 Non-stable system.