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(Solved): Ignore the question in example 2.11, just do the sketches 5. For the RC circuit shown in Example ...



5. For the RC circuit shown in Example \( 2.11 \) (Lecture \( \# 2 \) ), if we use \( R=10^{3} \Omega \) and \( C=\frac{1}{\pExample \( 2.11 \)
An RC circuit has response \( h(t)=\frac{1}{R C} e^{-\frac{t}{R C}} \) for \( t \geq 0 \).
Analyze its res

Ignore the question in example 2.11, just do the sketches

5. For the RC circuit shown in Example (Lecture ), if we use and , what is the 3-dB bandwidth? Sketch magnitude spectrums of this filter and of an ideal low-pass filter with the same bandwidth. Example An RC circuit has response for . Analyze its response in frequency domain. If the input signal is , what happens? (For simplicity, you may consider ).


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Solution5: Given that,R=103?andC
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