What is the significance of the RC time constant in a simple RC circuit?

AI Thread Summary
The discussion centers on a user's request for help with a report on determining unknown resistance using a neon flash bulb, specifically focusing on RC circuits and the time constant. The user seeks clarification on the concept of time constant beyond a simple definition. Participants explain that the time constant in electrical engineering refers to the time it takes for a capacitor to discharge to 1/e of its original voltage. A differential equation related to RC circuits is provided, illustrating the relationship between resistance, capacitance, and charge. The conversation emphasizes the need for specific questions to facilitate better assistance.
Shaina
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Hello there,

I m very new to the forum n doesn't know that much manners of this forum..

I actually want to do a question...

we did a practical in our university in which we determined the unknown resistance by using a neon flash bulb...

I have to submit a report on that..i have to focus on RC circuit as well as TIME CONSTANT... i have searched a lot but didn't find much...please help me ..
 
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Can you clarify your exact question for us? Are you asking "what does 'time constant' mean?"

- Warren
 
Sure..

yes i surely want to ask that..if u could suggest any URL related to the topic ..i will ne highly thankful to you...I have to submit reort on that as i earlier said that... so the ans i want must not be a definition of 2 line...

any help from u will be highly appreciated...
 
Try using google, or a textbook. Without a specific question, I'm afraid we can't help.

- Warren
 
I'm not sure, but maybe it means that it's a constant used as a measure of time. Like for instance, my science teacher once said that lights, although we can't tell, flash about 60 times per second. If you were to judge things based on how many flashes a bulb makes, you might say you were using it as a "time constant". That's just my little interpretation.
 
Consider a simple RC circuit, the voltage drops in the circuit are iR due to the resistance, and q/C due to the Capacitance. Combined we get

iR + q/C = 0

but we have

i= \frac {dq} {dt}

which gives a differential equation

R \frac {dq} {dt} + \frac q C =0

This has solution

q = q_0 e^{- \frac t {RC}}

RC is called the Capacitive time constant.

Now can you as your question about this quantity?
 

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