Draw a diagram with an input sinusoid of 1Hz and the corresponding output to a linear...
Draw a diagram with an input sinusoid of 1Hz and the corresponding output to a linear system with magnitude response |H(1Hz)|=2 and phase delay angle(H(1Hz))=45deg. Label all axes.
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Draw a diagram with an input sinusoid of 1Hz and the
corresponding output to a linear...
Draw a diagram with a sinusoid of 10Hz. Assuming this sinusoid is the input to a...
Draw a diagram with a sinusoid of 10Hz. Assuming this sinusoid is the input to a linear system with magnitude response of -6dB and phase delay of pi/4 at 10Hz. Draw now in the same diagram the output of the linear system. Your diagram should show the input and output signals with time on the horizontal and magnitude on the vertical axes. Label all axes including units and tick-marks.
4. Let h(t), (t), and y(t), for -oo < oo, be the impulse response function, the input, and the output of a linear ti...
4. Let h(t), (t), and y(t), for -oo < oo, be the impulse response function, the input, and the output of a linear time-invariant system, respectively. Give the following spectra: Input magnitude spectrum: Input phase spectrum: ex(2) T/2 Output magnitude spectrum: tY() Output phase spectrum: ey (2) / 2 Find H() from the above spectra and from the fact that H() 0 for not belonging to the interval (-2,2). Find the impulse response function h(t) from H() found above. Is...
4. Let S be a linear, time-invariant, and causal system whose input x(t) and corresponding output...
4. Let S be a linear, time-invariant, and causal system whose input x(t) and corresponding output y(t) are shown below: r(t) Page 1 of 2 Please go to next page... y(t) ? (a) Find the impulse response function h(t) of ? (b) Find the output of S when its input is e*, t<0, t2, t20
b) Consider a simple difference equation ln)- x(n)+ax(n-D), where n7 is the input, y(n) is the output and D is a delay....
b) Consider a simple difference equation ln)- x(n)+ax(n-D), where n7 is the input, y(n) is the output and D is a delay. Draw a block diagram of this filter and give a physical interpretation. Find its impulse response and transfer function. Calculate the zeros of the transfer function in terms of z Find the corresponding frequency response as well as the minimum and maximum values of the magnitude of the frequency response function.
b) Consider a simple difference equation ln)-...
(2) Consider the causal discrete-time LTI system with an input r (n) and an output y(n)...
(2) Consider the causal discrete-time LTI system with an input r (n) and an output y(n) as shown in Figure 1, where K 6 (constant), system #1 is described by its impulse response: h(n) = -36(n) + 0.48(n- 1)+8.26(n-2), and system # 2 has the difference equation given by: y(n)+0.1y(n-1)+0.3y(n-2)- 2a(n). (a) Determine the corresponding difference equation of the system #1. Hence, write its fre- quency response. (b) Find the frequency response of system #2. 1 system #1 system #2...
Consider a linear, time-invariant system with an input given by X(T) = A, sin(Wit) where w,...
Consider a linear, time-invariant system with an input given by X(T) = A, sin(Wit) where w, is a specific frequency. The system has a frequency response given by the amplitude ratio (magnitude ratio) as a function of the frequency, Mw), and the phase difference as a function of frequency, °W). Write an expression for the corresponding output in terms of the input amplitude, A1, the input frequency, W1, the amplitude ratio, and the phase difference.
B Frequency Response Modeling Frequency response modeling of a linear system is based on the prem...
Please explain every step as clearly and detailed as
possible.
B Frequency Response Modeling Frequency response modeling of a linear system is based on the premise that the dynamics of a linear system can be recovered from a knowledge of how the system responds to sinusoidal inputs. (This will be made mathematically precise in Theorem 13.) In other words, to determine (or iden- tify) a linear system, all one has to do is observe how the system reacts to sinusoidal...
3. The input and output corresponding to the steady (vibratory) response of a first order system...
3. The input and output corresponding to the steady (vibratory) response of a first order system have been recorded below. (a) Use the phase difference to find the time constant of the system. (b) Use the magnitude ratio between both curves to find the time constant of the system and compare your answer to that of part (a) if the equation is known to be ai + bx = Csin(wt) where the input is Csin(wt), the output is x, and...
6. (15) Consider the following causal linear time-invariant (LTT) discrete-time filter with input in and output...
6. (15) Consider the following causal linear time-invariant (LTT) discrete-time filter with input in and output yn described by y[n] = x[n] – rn - 2 for n 20 . Is this a finite impulse response (FIR) or infinite impulse response (IIR) filter? Why? • What are the initial conditions and their values for this causal and linear time-invariant system? Why? • Draw the block diagram of the filter relating input x[n) and output y[n] • Derive a formula for...
2. Refer to the logic diagram below. Draw the timing diagram for each corresponding output. E...
2. Refer to the logic diagram below. Draw the timing diagram for each corresponding output. E RIGHTILEFT Scrial data in Q3 D Qm Q1 D Qo с с с CLK T1 T2 T3 T4 T5 T6 T7 T8 T9 T10 T11 T12 CP Right/Left' Serial input Serial output Qo Q1 Q2 Q3
4. Let h(t), (t), and y(t), for -oo < oo, be the impulse response function, the input, and the output of a linear time-invariant system, respectively. Give the following spectra: Input magnitude spectrum: Input phase spectrum: ex(2) T/2 Output magnitude spectrum: tY() Output phase spectrum: ey (2) / 2 Find H() from the above spectra and from the fact that H() 0 for not belonging to the interval (-2,2). Find the impulse response function h(t) from H() found above. Is...
4. Let S be a linear, time-invariant, and causal system whose input x(t) and corresponding output y(t) are shown below: r(t) Page 1 of 2 Please go to next page... y(t) ? (a) Find the impulse response function h(t) of ? (b) Find the output of S when its input is e*, t<0, t2, t20
b) Consider a simple difference equation ln)- x(n)+ax(n-D), where n7 is the input, y(n) is the output and D is a delay. Draw a block diagram of this filter and give a physical interpretation. Find its impulse response and transfer function. Calculate the zeros of the transfer function in terms of z Find the corresponding frequency response as well as the minimum and maximum values of the magnitude of the frequency response function.
b) Consider a simple difference equation ln)-...
(2) Consider the causal discrete-time LTI system with an input r (n) and an output y(n) as shown in Figure 1, where K 6 (constant), system #1 is described by its impulse response: h(n) = -36(n) + 0.48(n- 1)+8.26(n-2), and system # 2 has the difference equation given by: y(n)+0.1y(n-1)+0.3y(n-2)- 2a(n). (a) Determine the corresponding difference equation of the system #1. Hence, write its fre- quency response. (b) Find the frequency response of system #2. 1 system #1 system #2...
Consider a linear, time-invariant system with an input given by X(T) = A, sin(Wit) where w, is a specific frequency. The system has a frequency response given by the amplitude ratio (magnitude ratio) as a function of the frequency, Mw), and the phase difference as a function of frequency, °W). Write an expression for the corresponding output in terms of the input amplitude, A1, the input frequency, W1, the amplitude ratio, and the phase difference.
Please explain every step as clearly and detailed as
possible.
B Frequency Response Modeling Frequency response modeling of a linear system is based on the premise that the dynamics of a linear system can be recovered from a knowledge of how the system responds to sinusoidal inputs. (This will be made mathematically precise in Theorem 13.) In other words, to determine (or iden- tify) a linear system, all one has to do is observe how the system reacts to sinusoidal...
3. The input and output corresponding to the steady (vibratory) response of a first order system have been recorded below. (a) Use the phase difference to find the time constant of the system. (b) Use the magnitude ratio between both curves to find the time constant of the system and compare your answer to that of part (a) if the equation is known to be ai + bx = Csin(wt) where the input is Csin(wt), the output is x, and...
6. (15) Consider the following causal linear time-invariant (LTT) discrete-time filter with input in and output yn described by y[n] = x[n] – rn - 2 for n 20 . Is this a finite impulse response (FIR) or infinite impulse response (IIR) filter? Why? • What are the initial conditions and their values for this causal and linear time-invariant system? Why? • Draw the block diagram of the filter relating input x[n) and output y[n] • Derive a formula for...
2. Refer to the logic diagram below. Draw the timing diagram for each corresponding output. E RIGHTILEFT Scrial data in Q3 D Qm Q1 D Qo с с с CLK T1 T2 T3 T4 T5 T6 T7 T8 T9 T10 T11 T12 CP Right/Left' Serial input Serial output Qo Q1 Q2 Q3
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