THE RC TIME CONSTANT LAB REPORT

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Science

Description

I have attached the book for the lab and the name of the chapter that i am supposed to work on is ( The RC Time Constant ) Chapter 33 Page 329
and i have also attached another pdf file of how i want it to be done, YOU CAN SKIP QUESTION 1, 2 and 10 and DO THE REST.
let me know if you didn't understand, thanks.

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Explanation & Answer

sorry for replying late but can you please send me all of the attachments? Thanks.
I am sorry but you didn't upload any files. Would you mind uploading the files and extending the deadline by 12 more hours? I would complete your assignment by that time. Thanks.
sorry for letting you know so late. I thought I had already told you that, or I may have sent the message to a wrong person. I was busy to check. Sorry again for the inconvenience.
I asked you to send me your assignment file a couple times since yesterday and you didn't reply. Whenever you see my message please upload the assignment and extend the deadline by 12 more hours. I will send my solution within that time. Best regards.
attached is my lab report

LAB REPORT: THE RC TIME CONSTANT
Objectives:
The purpose of this experiment is to research the time expected to release a capacitor in
an RC circuit, to gauge the voltage over a resistor as a component of time in an RC
circuit as a way to decide the RC time consistently, and decide the estimation of an
obscure capacitor and resistor from the estimations.
Equipment List:


Voltmeter (no less than 10 MO protection computerized readout), research facility
clock



Direct current power supply (20 V), superb obscure capacitor (5– 10 mF)



Unknown resistor (roughly 10 MO), single-post (twofold toss) switch



Assorted interfacing leads

Theory:
In the event that the switch S is tossed to point An at time t 0 when the capacitor is at first
uncharged, charge starts to stream in the arrangement circuit comprising of  , R, and C,
and it streams until the point that the capacitor is completely charged. An underlying
estimation of  /R and reductions are growing exponentially with time. Q starts at zero
and increments exponentially with time until the point that it winds up plainly equivalent
to C  . The conditions that depict those occasions are

Q  C 1  e  t / RC  and I   / Re  t / RC

If we change S to the position B, the capacitor can discharge through the resistor. The
equations which ...


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