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51
The impulse response of a discrete time system is given by
h(n) = $$\frac{1}{2}$$ (δ[n] + δ[n - 2])
The magnitude of the response can be expressed as
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Answer: Option B
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52
The z-transform X(z) of a real and right-sided sequence x[n] has exactly two poles and one of them is at $$z = {e^{\frac{{i\pi }}{2}}}$$  and there are two zeros at the origin. If x(1) = 1, which one of the following is TRUE?
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Answer: Option D
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53
Which of the following systems is non-linear?
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Answer: Option C
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54
Which dirichlet's condition(s) is/are related to Fourier transform?
1. Function is absolutely integrable
2. Function must have finite extremas
3. Function has finite discontinuities
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Answer: Option D
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55
For a discrete LTI system, the impulse response is u[n]. What is its step response?
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Answer: Option C
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56
The Butterworth filter of order n is described by the magnitude squared of its frequency response given by $${\left| {{H_n}\left( {j\Omega } \right)} \right|^2} = \frac{1}{{\left[ {1 + {{\left( {\frac{\Omega }{{{\Omega _{\,C}}}}} \right)}^{2n}}} \right]}}.$$      The value of $$20\log \left| {{H_n}\left( {j\Omega } \right)} \right|$$   at $$\Omega = {\Omega _{\,C}}$$  is
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Answer: Option B
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57
Find periodicity of signal cos2πt, jsin3t
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Answer: Option B
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58
Which one of the following is the inverse z-transform of $$X\left( z \right) = \frac{z}{{\left( {z - 2} \right)\left( {z - 3} \right)}},\,\left| z \right| < 2?$$
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Answer: Option A
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59
A system function is $$H\left( s \right) = \frac{{V\left( s \right)}}{{I\left( s \right)}} = \frac{s}{{s + 3}},$$     the system is at rest for t < 0. i(t) = 2u(t) is an unit step. v(t) for t > 0 is given by
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Answer: Option C
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60
Consider reconstructing a sinewave of frequency $${f_m},$$  the sampling frequency needed is,
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Answer: Option C
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