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Physics 21 Online
OpenStudy (esraa):

During a physics demonstration, a fully charged 98-µF capacitor is discharged through a 125-Ω resistor. How long will it take for the capacitor to lose 75% of its initial energy? Given that: U=(q^2) / 2C q= C*V (1- e^(-t/RC) ) U: is the capacitor's energy C: is the capacitance R: is the resistance q: is the capacitor's charge

OpenStudy (anonymous):

i need the answer of this one too

OpenStudy (esraa):

:(

OpenStudy (anonymous):

r u from BUE ??

OpenStudy (esraa):

Yeah

OpenStudy (esraa):

And apparently u r from there as well

OpenStudy (anonymous):

3erefty t7eleha ??? :(

OpenStudy (esraa):

la2 lessa

OpenStudy (ash2326):

Hi @Esraa Energy stored in a capacitor is given as \[\frac{1}{2} Q^2/ C\] \[q= C*V (1- e^{(-t/RC)} )\] Are you here?

OpenStudy (anonymous):

esraa hatb2a 8.5 ms :)

OpenStudy (ash2326):

@Esraa are you here?

OpenStudy (esraa):

Yeah

OpenStudy (esraa):

Thnx @marwa.ally =)

OpenStudy (ash2326):

Did you understand?

OpenStudy (anonymous):

me 2 from bue :D

OpenStudy (esraa):

@ash2326 it is direct substitution, right?

OpenStudy (ash2326):

Yeah but first we need to find the charge when the capacitor has lost 75% of energy, Can you find that?

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