To Derive: Transfer function from source to load. To Show: It is of the high-pass STC type. To Find: The smallest coupling capacitor.

Question

Want to see the full answer?

Answer 1

Question

Chapter 1, Problem D1.70P

To determine

To Derive: Transfer function from source to load.

To Show: It is of the high-pass STC type.

To Find: The smallest coupling capacitor.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

Derive the T(s) = V(s) / Vg(s) transfer function by using the current-voltage relationships of the circuit elements.

A summary of the results is as follows: Frequency = 1.01 kHz: Input = 1.51 V; Output = 1.44 V Frequency = 10.06 kHz: Input = 1.37 V; Output = 0.62 V Frequency = 102.8 kHz: Input = 1.31 V; Output = 90 mV The resistor was measured to be 331.4 Ω and the capacitor to be 96.3 nF. (1) Calculate values of the transfer function, using the formula above, at the frequencies that were investigated and compare them to the ratios of the measured output and input voltages at each frequency. A summary of the results is as follows: Frequency = 1.01 kHz: Input = 1.50 V; Output = 1.44 V Frequency = 10.06 kHz: Input = 1.20 V; Output = 0.50 V Frequency = 102.8 kHz: Input = 1.13 V; Output = 70 mV The resistor was measured to be 150.1 Ω and the capacitor to be 233.6 nF. (2) Are the ratios of the output voltage to input voltage for this filter similar to the ratios of the first low-pass filter? Does it make sense based on the transfer function how the ratios compare?

Two resistor R1 = 100 Ω and R2 = 200 Ω, has temperature of 300 K and 400 K, respectively. If the two resistors are connected in series, what is the noise power produced at the 300- Ω load with 100kHz bandwidth.a. 0.506 fWb. 779 nWc. 455 nWd. 779 fW