A signal x(n) = sin(ω0n + φ) is the input to a linear time invariant system having a frequency response H(ejω) If the O/P of the system is Ax(n -n0), then the general form of H(ejω) will be-A- n0ω0 + β for any arbitrary real βB- .symbol { font family: symbol; } n0ω0 + 2pk for any arbitrary integer kC- .symbol { font family: symbol; } n0ω0 + 2pk for any arbitrary integer kD- n0ω0 + φ-B- .symbol { font family: symbol; } n0ω0 + 2pk for any arbitrary integer k

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A signal x(n) = sin(&omega;0n + &phi;) is the input to a linear time invariant system having a frequency response H(ej&omega;) If the O/P of the system is Ax(n -n0), then the general form of H(ej&omega;) will be-A- n0&omega;0 + &beta; for any arbitrary real &beta;B- .symbol { font family: symbol; } n0ω0 + 2pk for any arbitrary integer kC- .symbol { font family: symbol; } n0ω0 + 2pk for any arbitrary integer kD- n0&omega;0 + &phi;-B- .symbol { font family: symbol; } n0ω0 + 2pk for any arbitrary integer k

APTITUDE CRACK · Accepted Answer

B  .symbol { font family: symbol; } n0ω0 + 2pk for any arbitrary integer k  .symbol { font family: symbol; } y(n) = A x(n n0) ⇒ A sin (ω0(n n0) + Φ) ⇒ A sin (ω0 n n0ω0 + Φ) and ∠4 (ejω) is n0ω0 + 2pk.

Signals and Systems - Engineering

A signal x(n) = sin(ω₀n + φ) is the input to a linear time invariant system having a frequency response H(e^jω) If the O/P of the system is Ax(n -n₀), then the general form of H(e^jω) will be

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Signals and Systems - Engineering

A signal x(n) = sin(ω0n + φ) is the input to a linear time invariant system having a frequency response H(ejω) If the O/P of the system is Ax(n -n0), then the general form of H(ejω) will be

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For help Students Orientation Mcqs Questions

A signal x(n) = sin(ω₀n + φ) is the input to a linear time invariant system having a frequency response H(e^jω) If the O/P of the system is Ax(n -n₀), then the general form of H(e^jω) will be

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