Question

2.6.1. Consider the composite system shown. All filters are ideal and have delay zero. BSF HPF G=2 fe= 21 kHz G=3 B = 12 kHz
0 0
Add a comment Improve this question Transcribed image text
Answer #1

9(+) b = 4 (4) (2.6.11 BSF G = 2 HPF fc=21kHz G = 3 B - 12 KHZ B = 22KHZ M(+) ВРЕ fc=27KHZ B-18 KHZ BSE fc-Bb fc fc +B/ 11 27Hilf) is high pass filter HPF 6=6 B = 27KHZ ANS b) BPE 4 →4 fc-B2 fc fc+B2 18kHz, 27kHz, 36 KHZ = BPF + Hi (f) Overall transfM(+) = Sinclat - = Sincant) sinant att Sinaat こ Tt ya X (f) 01/2 -9/2 Y lf) X (A) H(f) q c18 Ś 36 KHZ oc a Any

Add a comment
Know the answer?
Add Answer to:
2.6.1. Consider the composite system shown. All filters are ideal and have delay zero. BSF HPF...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Part II: Design of Butterworth Filters Butterworth filters, described in a paper by Stephen Butterworth in...

    Part II: Design of Butterworth Filters Butterworth filters, described in a paper by Stephen Butterworth in 1930, are widely used for CT frequency-selective filtering. Butterworth filters have a simple analytic form and are designed to have a magnitude response that is maximally flat in the passband. In this section, you will use the Laplace transform to design and analyze Butterworth filters in the frequency domain. The textbook has some useful information about Butterworth filters, so check it out to help...

  • 2. (a) For each sample of a discrete time signal x[n] as input, a system S...

    2. (a) For each sample of a discrete time signal x[n] as input, a system S outputs the value y[n- . Determine whether the system S is i. linear ii. time-invariant 1ll. causal iv. stable Each of your answers should be supported by justification. In other words, show your reasoning (b) Consider a stable linear time-invariant (LTI) system with transfer function H(z). It is required to design a LTI compensator system G(z) that is in cascade with H(z) such that...

  • Problem 4. Linear Time-Invariant System.s A linear system has the block diagram y(t) z(t) →| Delay...

    Problem 4. Linear Time-Invariant System.s A linear system has the block diagram y(t) z(t) →| Delay by 1 dt *h(t) where g(t) sinc(t Since this is a linear time invariant system, we can represent it as a convolution with a single impulse response h(t) a) Find the impulse response h(t). You don't need to explicitly differentiate. b) Find the frequency response H(j for this system.

  • A cascaded system that consists of an LTI system and a delay system is shown in...

    A cascaded system that consists of an LTI system and a delay system is shown in Figure Q4(b). The input signal X(t) and impulse response of the LTI system, h(t) are given as the following: x(t) = 6-2&u(t) h(t) = e-fu(t) Determine: The Fourier transform of y(t). (3 marks) The Fourier transform of z(t). (3 marks) A basic modulator circuit is shown in Figure Q4(c). Modulation is a multiplication between input signal, m(t), and a carrier signal, c(t). The process...

  • Problems: 1. Consider the system shown below. Let the input signal to the Ideal Sampler to be: s(...

    just looking for #2, 3, and 4 Problems: 1. Consider the system shown below. Let the input signal to the Ideal Sampler to be: s(t) = 2 cos(2m50t) + 4cos(2m100t) a. (10 points) Determine S(f) and plot it b. (20 points) Let the sampling rate to be: fs 300 samples/sec. Plot the spectrum of the Ideal sample, that is plot S8(f) c. Let the sampling rate to be: fs 175 samples/sec. i. (30 points) Plot S8(f) ii. (10 points) Let...

  • Feedback Systems and Digital Filters The diagram shows a negative feedback configuration of two LTI systems....

    Feedback Systems and Digital Filters The diagram shows a negative feedback configuration of two LTI systems. The feedforward system F(s) has an impulse response of f). The feedback system G(s) has an impulse response of g(0). The error function e() is given by: *0e() y(O) - F(s) G(s) The output is given by: y(t)-e(t) & f( We have yli)-[x(t)-g(t) ? y(t)] f(t). Taking LT: y(s)(1+F(s)o(s))=x(s)r(s). The overall transfer function is H(s) x(s) 1+F(s)G(s) 1

  • solve all 22. The input-output relationship for a linear, time-invariant system is described by differential equation...

    solve all 22. The input-output relationship for a linear, time-invariant system is described by differential equation y") +5y'()+6y(1)=2x'()+x(1) This system is excited from rest by a unit-strength impulse, i.e., X(t) = 8(t). Find the corresponding response y(t) using Fourier transform methods. 23. A signal x(1) = 2 + cos (215001)+cos (210001)+cos (2.15001). a) Sketch the Fourier transform X b) Signal x() is input to a filter with impulse response (1) given below. In each case, sketch the associated frequency response...

  • Consider a binary communication system that transmits information using the pulse g(t) = A[−u(t) + 2u(t...

    Consider a binary communication system that transmits information using the pulse g(t) = A[−u(t) + 2u(t − T /2) − u(t − T )] according to the mapping rule “0′′ → −g(t) “1′′ → +g(t) The “0”s and “1”s are transmitted with equal probability, and the channel is an AWGN channel, with a two-sided noise power spectral density of No/2 watts/Hz. a) Determine and sketch the filter h(t) that is matched to g(t). b) Determine and sketch the overall pulse...

  • Consider the SSB system shown below. We assume an ideal SSB that filters out the upper...

    Consider the SSB system shown below. We assume an ideal SSB that filters out the upper sidebands to transmit the lower sideband modulated signal s(t). N(t) LPF LPF MIt) A.cos(2nf.t) Cos(2nf.t) Assume the message signal m(t) has PSD |M() and its Fourier transform is 0.003 f s 1.5kH a) Find Ac such that the power in s(t) is equal to 100 mW. b) Now assume that n(t) is a white Gaussian process with S,(f where No = 0.000 Inlr/H2. Find...

  • Problem 1 A sinusodial signal x(t)- sin2t (t in seconds) is input to a system with frequency resp...

    Problem 1 A sinusodial signal x(t)- sin2t (t in seconds) is input to a system with frequency response: H(G What signal y(t) is observed at the output? Problem 2 The inverse Fourier transform of a system frequency response is given by h(t)t. The signal x(t) 3 cos(4t 0.5) is input to the system (t in seconds). (a) What is the expression of the signal y(t) at the system output? (b) What is the power attenuation in dB caused by the...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT