Question

A signal with a bandwidth of 1.2 kHz must be sampled. a. What is the Nyquist rate of the signal? Nyquist Rate = 2(bandwidth) or Nyquist Rate (Fnr) = 2(freq max) Fnr = 2*(1.2 khz) = 2.4khz b. What is the minimum sampling frequency needed to avoid aliasing? Fn => Fnr Fn => 2.4khz (2400 hz) c. Unbeknownst to us, the signal is contaminated with noise at a 20-kHz rate. What happens to this noise when sampled at the frequency specified in part (b)?

Name: a signal with a bandwidth of 12 khz must be sampled a what is the nyquist rate of the signal nyquist rate 2bandwidth or nyquist rate fnr 2freq max fnr 212 khz 24khz b what is the minimum sam 78583
Uploaded: 2023-06-18T12:19:13-08:00
Duration: 1 min 36 s
Channel: Madhur L
Description: a signal with a bandwidth of 12 khz must be sampled a what is the nyquist rate of the signal nyquist rate 2bandwidth or nyquist rate fnr 2freq max fnr 212 khz 24khz b what is the minimum sam 78583

          A signal with a bandwidth of 1.2 kHz must be sampled.
a.	What is the Nyquist rate of the signal?
Nyquist Rate = 2*(bandwidth) or Nyquist Rate (Fnr) = 2*(freq max)
Fnr = 2*(1.2 khz) = 2.4khz
b.	What is the minimum sampling frequency needed to avoid aliasing?
Fn => Fnr
Fn => 2.4khz (2400 hz)
c.	Unbeknownst to us, the signal is contaminated with noise at a 20-kHz rate. What happens to this noise when sampled at the frequency specified in part (b)?

Added by Anthony L.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Madhur L

06/18/2023

Step 1

The Nyquist rate is given by the formula: \[ \text{Nyquist Rate} = 2 \times \text{bandwidth} \] Given the bandwidth is 1.2 kHz, we calculate: \[ \text{Nyquist Rate} = 2 \times 1.2 \text{ kHz} = 2.4 \text{ kHz} \] Show more…

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A signal with a bandwidth of 1.2 kHz must be sampled. a. What is the Nyquist rate of the signal? Nyquist Rate = 2*(bandwidth) or Nyquist Rate (Fnr) = 2*(freq max) Fnr = 2*(1.2 khz) = 2.4khz b. What is the minimum sampling frequency needed to avoid aliasing? Fn => Fnr Fn => 2.4khz (2400 hz) c. Unbeknownst to us, the signal is contaminated with noise at a 20-kHz rate. What happens to this noise when sampled at the frequency specified in part (b)?