Question

A capacitance C1 = 14.6 μF is connected in series with a capacitance C2 = 5.8...

A capacitance C1 = 14.6 μF is connected in series with a capacitance C2 = 5.8 μF, and a potential difference of 150 V is applied across the pair.

a. Calculate the equivalent capacitance.

b. What is the charge on C2?

c. What is the charge on C1?

d. What is the potential difference across C2?

e. What is the potential difference across C1?

(c25p72) Repeat for the same two capacitors but with them now connected in parallel.

f. Calculate the equivalent capacitance.

g. What is the charge on C2?

h. What is the charge on C1?

i. What is the potential difference across C1?

j. What is the potential difference across C2?

Homework Answers

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 0.50-μF and a 1.4-μF capacitor (C1 and C2, respectively) are connected in series to a...
A 0.50-μF and a 1.4-μF capacitor (C1 and C2, respectively) are connected in series to a 14-V battery. a) Calculate the potential difference across each capacitor. Express your answers using two significant figures separated by a comma. V1 V2 = b) Calculate the charge on each capacitor. Express your answers using two significant figures separated by a comma. Q1 Q2 = c) Calculate the potential difference across each capacitor assuming the two capacitors are in parallel. Express your answers using...
Now let’s look at a specific problem involving series and parallel combinations of capacitors. Two capacitors,...
Now let’s look at a specific problem involving series and parallel combinations of capacitors. Two capacitors, one with C1=6.0μF and the other with C2=3.0μF, are connected to a potential difference of Vab=18V. Find the equivalent capacitance, and find the charge and potential difference for each capacitor when the two capacitors are connected (a) in series and (b) in parallel. PART A: Repeat this example for  Vab=18V and C1=C2=10μF. What is the equivalent capacitance for the capacitors when they are connected in...
In procedure 1 capacitors in series: Determine the equivalent capacitance assuming: C1 = 107 μF C2...
In procedure 1 capacitors in series: Determine the equivalent capacitance assuming: C1 = 107 μF C2 = 269 μF C3 = 407 μF Enter your response to three significant figures in units of μF. In procedure 2 capacitors in parallel : Determine the equivalent capacitance assuming: C1 = 197 μF C2 = 285 μF C3 = 422 μF Enter your response to three significant figures in units of μF. Edit: Removed part 3.
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)...
114a-three capacitors C1,C2,C3 connected in series across DC voltage source of 15V. the corresponding values of...
114a-three capacitors C1,C2,C3 connected in series across DC voltage source of 15V. the corresponding values of the capacitances are C1=8UF,C2=1UF, C3=3UF draw the equivalent circuit and calculate the a-equivalent capacitance of the circuit b-charge of each capacitor 114b-two capacitors are connected in series giving an equivalent capacitance of 60uF, the total charge for the equivalent capacitance is 15x10-3 calculate the stored energy in the capacitor
Two identical capacitors C1 and C2 are connected in series with a battery with voltage V....
Two identical capacitors C1 and C2 are connected in series with a battery with voltage V. A dielectric is inserted between the plates of C2. A) Does inserting the dielectric increase or decrease the capacitance of C2? Explain. B) Does inserting the dielectric increase or decrease the equivalent capacitance of the two capacitor system? Explain. C) Is there more charge on the capacitors before or after the dielectric is inserted? Explain. D) Which system has a larger potential drop across...
Two parallel-plate capacitors C1 and C2 are connected in series to a battery. Both capacitors have...
Two parallel-plate capacitors C1 and C2 are connected in series to a battery. Both capacitors have the same plate area of 3.40 cm2 and plate separation of 2.65 mm. However, the first capacitor C1 is filled with air, while the second capacitor C2 is filled with a dielectric that has a dielectric constant of 3.40. The total charge on the series arrangement is 13.8 pC. (a) What is the battery voltage? V (b) What is the potential difference across each...
Two capacitors, one a 4.0 μF capacitor, C1, and the other a 7.0 μF capacitor, C2,...
Two capacitors, one a 4.0 μF capacitor, C1, and the other a 7.0 μF capacitor, C2, are connected in series. If a 90.0 V voltage source is applied to the capacitors, as shown in the figure, find the voltage drop across the 4.0 μF capacitor.​ 36 V 54 V 9.0 V 60 V​
1. Three capacitors are connected in series and give an effective capacitance of 22 nF. If...
1. Three capacitors are connected in series and give an effective capacitance of 22 nF. If C1 = 5 µF and C3 = 100 nF, what is C2? Suppose V1 = 5 V. Find the charge on and voltage across the other two capacitors. Again, calculate energy stored. 2. A parallel plate capacitor has plates with area 10 cm2 and a gap of 2 mm. First, find the capacitance of this capacitor. Now, imagine a metal plate of thickness 0.25...