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The capacitors in are initially uncharged and are cannected as in the diagram with switch S open. The applied potential differnce is V_(ab)= +360 V. . a. What is the potential differnce V_(cd) b What is the potential deffernce across each capacitor afrer switch S is closed? c. How much charge will flow through the awitch after it is closed? |
Answer» `V_(a)V_(d)=6/(6+3)xx360=240 V` and `V_(a)-V_(c)=3/(6+3)xx360=120 V` (b) Refer to . `V_(a)-V_(c)=V_(a)-V_(d)=V_(d)-V_(b)=V_(c)-V_(b)` `=(360)/2=180 V` That is, POTENTIAL across each capacitor is `180 V` c. Charge flowing after the SWITCH is closed: `Deltaq_(1)=1080-720=360 muC` `Deltaq_(2)=720-540=180 muC` Now, `Deltaq=Deltaq_(1) + Deltaq_(2) = 360 + 180 = 540 mu C` Hence, charge of `540 muC` flows from `c` and `d ` after closing the switch. .
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