Part of the artificial heart pacemaker circuit can be modeled as an RC circuit. During a discharge cycle, the charge as a function of time for such a circuil s shown in the graph. If the time constant of the circuit is 0.42 s, how long does it take the capacitor to reach 86% of its original charge if il starts full
Part of the artificial heart pacemaker circuit can be modeled as an RC circuit. During a discharge cycle, the charge as a function of time for such a circuil s shown in the graph. If the time constant of the circuit is 0.42 s, how long does it take the capacitor to reach 86% of its original charge if il starts full
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I got 0.36 s is this correct?
![Part of the artificial heart pacemaker circuit can be modeled as an RC circuit. During a discharge
cycle, the charge as a function of time for such a circuil Is shown in the graph. If the time constant of
the circuil is 0.42 s, how long does it lake the capacitor to reach 86% of its original charge if it starts
full?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8f19e5ed-8caa-40b4-b6ab-f7838755c87d%2Fc6c42f3b-edcf-4ca5-80d9-7667fa4bd33f%2Fwxzyl7_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Part of the artificial heart pacemaker circuit can be modeled as an RC circuit. During a discharge
cycle, the charge as a function of time for such a circuil Is shown in the graph. If the time constant of
the circuil is 0.42 s, how long does it lake the capacitor to reach 86% of its original charge if it starts
full?
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