Suppose that we are designing a cardiac pacemaker circuit The circuit is required to deliver pulses of 1-ms duration to the heart, which can be modeled as a 500- Ω resistance The peak amplitude of the pulses is required to be 5 V. However, the battery delivers only 2.5 V. Therefore, we decide to charge two equal- value capacitors an parallel from the 2.5-V battery and then switch the capacitors in series with the heart during the 1-ms pulse. What is the minimum value of the capacitances required so the output pulse amplitude remains between 4.9 V and 5.0 V throughout its 1-ms duration? If the pulses occur once every second, what is the average current drain from the battery). Use approximate calculations, assuming constant current during the output pulse. Find the ampere-hour rating of the battery so it lasts for five years.
Suppose that we are designing a cardiac pacemaker circuit The circuit is required to deliver pulses of 1-ms duration to the heart, which can be modeled as a 500- Ω resistance The peak amplitude of the pulses is required to be 5 V. However, the battery delivers only 2.5 V. Therefore, we decide to charge two equal- value capacitors an parallel from the 2.5-V battery and then switch the capacitors in series with the heart during the 1-ms pulse. What is the minimum value of the capacitances required so the output pulse amplitude remains between 4.9 V and 5.0 V throughout its 1-ms duration? If the pulses occur once every second, what is the average current drain from the battery). Use approximate calculations, assuming constant current during the output pulse. Find the ampere-hour rating of the battery so it lasts for five years.
Solution Summary: The author explains the value of minimum capacitance for the given output voltage change. The average current drawn from battery is I_avg=9.9mA and amper
Suppose that we are designing a cardiac pacemaker circuit The circuit is required to deliver pulses of 1-ms duration to the heart, which can be modeled as a 500-
Ω
resistance The peak amplitude of the pulses is required to be 5 V. However, the battery delivers only 2.5 V. Therefore, we decide to charge two equal- value capacitors an parallel from the 2.5-V battery and then switch the capacitors in series with the heart during the 1-ms pulse. What is the minimum value of the capacitances required so the output pulse amplitude remains between 4.9 V and 5.0 V throughout its 1-ms duration? If the pulses occur once every second, what is the average current drain from the battery). Use approximate calculations, assuming constant current during the output pulse. Find the ampere-hour rating of the battery so it lasts for five years.
Make a clamper circuit using 500 µF capacitor, silicon diode, and a 100 KΩ resistor connected to a 10 Vpeak sine wave. Draw the output waveform and indicate the amplitude and the time values supported by your solutions. Do these for both positive and negative clamper circuit. Show your circuits first before your solutions and waveforms.
In the diagram below, the switch S has been closed for a long time. A) What is the output voltage
Vout? What is the charge on the capacitor?
b) The switch is opened, so the output voltage increases. What is the time constant that describes
the charging of the capacitor in terms of R and C?
c) When Vout reaches 10 V, the switch closes and the capacitor begins to discharge. What is the
time constant that describes the discharging in terms of R and C? Hint: Apply Kirchhoff's Rules
to both loops and the sum of the currents at the junction above the capacitor in the diagram, and
use I=dq/dt.
If the switch opens when Vout reaches a lower value, say 5V, the capacitor will charge again, and
thus one can cycle the voltage with a time constant determined by the circuit: this demonstrates
the principle of operation of an electronic timer.
4R
S
15 V
Vout
R
A resistor of 20 Ohms and a capacitance of unknown value when connected in in parallel across a 100V, 50Hz supply, take a current of 6A. The combination is now connected across a 100v supply of unknown frequency and the current falls to 5.5A. What is the frequency?
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