Question

A 2.50 F capacitor is charged to 857 V and a 6.80F capacitor is charged to...

A 2.50 F capacitor is charged to 857 V and a 6.80F capacitor is charged to 652 V. These capacitors are then disconnected from their batteries. Next the positive plates are connected to each other and the negative plates are connected to each other. What will be the potential difference across each and the charge on each? [Hint: charge is conserved.]

Homework Answers

Answer #1

Given ,
C = 2.50 µF
C = 2.50×10^-6 F
V = 857 V
Charge. In first capacitor,(Q) = C*V
Q =2.50×10^-6 F *857 V
Q = 2,142.5 *10^-6 coulmb

For second capacitor
C' = 6.80 µF
C' = 6.80×10^-6 F
V' = 652 V
Q' = 6.80×10^-6 F * 652 V
Q' = 4,433.6 *10^-6 coulmb

The negative plate are connected with eachother, So they are connected in parallel
Resultant capacitance C'' = C + C'
C'' =2.50×10^-6 F + 6.80×10^-6 F
C'' = 9.3 ×10^-6 F

Total charge Q'' = Q + Q'
Q'' = 2,142.5 *10^-6coulmb + 4,433.6*10^-6 coulmb
Q'' = 6,576.1*10^-6 coulmb

Total potential difference V'' = Q'' / C''
V'' = 6,576.1 *10^-6coulmb / 9.3 ×10^-6 F
V'' = 707.12 V

Charge on first capacitor q = CV''
q = 2.50×10^-6 F * 707.12 V
q = 1,767.8*10^-6 C

Charge on second capacitor q'' = C'V''
q'' = 6.80×10^-6 F * 707.12 V
q'' = 4,808.416*10^-6 C

Please rate if you find usefull

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A 2.50-μF capacitor is charged to 754 V and a 6.80-μF capacitor is charged to 574...
A 2.50-μF capacitor is charged to 754 V and a 6.80-μF capacitor is charged to 574 V . These capacitors are then disconnected from their batteries. Next the positive plates are connected to each other and the negative plates are connected to each other. What will be the potential difference across each and the charge on each? [Hint: Charge is conserved.] Determine the potential difference across the first capacitor. Determine the potential difference across the second capacitor. Determine the charge...
A 2.70 μF capacitor is charged to 500 V and a 3.95 μF capacitor is charged...
A 2.70 μF capacitor is charged to 500 V and a 3.95 μF capacitor is charged to 525 V . a) These capacitors are then disconnected from their batteries, and the positive plates are now connected to each other and the negative plates are connected to each other. What will be the potential difference across each capacitor? b) What will be the charge on each capacitor? c) What is the voltage for each capacitor if plates of opposite sign are...
A 2.85 μF capacitor is charged to 490 V and a 3.80 μF capacitor is charged...
A 2.85 μF capacitor is charged to 490 V and a 3.80 μF capacitor is charged to 525 V . A) These capacitors are then disconnected from their batteries, and the positive plates are now connected to each other and the negative plates are connected to each other. What will be the potential difference across each capacitor? (Enter your answers numerically separated by a comma.) B) What will be the charge on each capacitor? (Enter your answers numerically separated by...
A 27.0-μF capacitor and a 50.0-μF capacitor are charged by being connected across separate 40.0-V batteries....
A 27.0-μF capacitor and a 50.0-μF capacitor are charged by being connected across separate 40.0-V batteries. (a) Determine the resulting charge on each capacitor. (Give your answer to at least three significant figures.) 27.0-μF capacitor     1.08   mC 50.0-μF capacitor     2    mC (b) The capacitors are then disconnected from their batteries and connected to each other, with each negative plate connected to the other positive plate. What is the final charge of each capacitor? 27.0-μF capacitor     ????? 50.0-μF capacitor     ????? (c)...
Capacitors C3 = 15 ?F and C4 = 25 ?F are initially charged as a series...
Capacitors C3 = 15 ?F and C4 = 25 ?F are initially charged as a series combination across a 60-V battery. After charging, these capacitors are then disconnected from the voltage source and reconnected with the two positive plates connected and the two negative plates connected. Find the resulting energy stored on each capacitor at steady state.
A 6.0 µF capacitor and a 5.0 µF capacitor are connected in series across a 3.0...
A 6.0 µF capacitor and a 5.0 µF capacitor are connected in series across a 3.0 kV potential difference. The charged capacitors are then disconnected from the source and connected to each other with terminals of like sign together. Find the charge on each capacitor (in mC) and the voltage across each capacitor (in V).
Two capacitors C1 = 4.5 μF, C2 = 19.4 μF are charged individually to V1 =...
Two capacitors C1 = 4.5 μF, C2 = 19.4 μF are charged individually to V1 = 19.7 V, V2 = 7.7 V. The two capacitors are then connected together in parallel with the positive plates together and the negative plates together. - Calculate the final potential difference across the plates of the capacitors once they are connected. - Calculate the amount of charge (absolute value) that flows from one capacitor to the other when the capacitors are connected together. -...
Two capacitors C1 = 5.6 μF, C2 = 15.1 μF are charged individually to V1 =...
Two capacitors C1 = 5.6 μF, C2 = 15.1 μF are charged individually to V1 = 18.0 V, V2 = 5.7 V. The two capacitors are then connected together in parallel with the positive plates together and the negative plates together. a) Calculate the final potential difference across the plates of the capacitors once they are connected. b) Calculate the amount of charge (absolute value) that flows from one capacitor to the other when the capacitors are connected together. c)...
A 28.2×10-6 F capacitor C1 is charged to a potential difference of 87.63 V. The capacitor...
A 28.2×10-6 F capacitor C1 is charged to a potential difference of 87.63 V. The capacitor is then removed from the charging source and then connected across a second initially uncharged capacitor C2. The final potential difference across each capacitor after they have been connected in 5.57 V. Find the value of the capacitance C2 ?
A potential difference of 330 V is applied to a series connection of two capacitors, of...
A potential difference of 330 V is applied to a series connection of two capacitors, of capacitance C1 = 1.60 μF and capacitance C2 = 8.20 μF. (a) What is the charge q1 on capacitor 1? C (b) What is the potential difference V1 across capacitor 1? V (c) What is the charge q2 on capacitor 2? C (d) What is the potential difference V2 on capacitor 2? V The charged capacitors are then disconnected from each other and from...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT