In the Figure 2 above, all plates are square and have same area. Left capacitor called Cair and its value is known as 2F. Right capacitor has dielectric constant K=1.5 in d distance. Other d distance it is also covered with air. Potential difference between A and B VAB= 10 V. According to all these given information; a) Write and find equivalent capacitance of the system.  b) What is the total energy stored in these capacitors.

Five capacitors are connected as shown in the side figure. A potential difference of 12 V was applied between the 10 nF 15 nF ННН points a and c (AVac = 12 V). a) Calculate the equivalent capacitance between a and c b) Calculate the potential difference between a and b 25 nF ЧН c) What is the total charge on the circled combination 15 nF 10 nF of capacitors (10 nF and 15 nF). 3.

GENERALIZATION (A) Direction: Solve the problem and show your complete solution. Capacitance and charge stored in a parallel plate capacitor. a. What is the capacitance of an empty parallel-plate capacitor with metal plates that each have an area of 1.00 m?, separated by 1.00 mm? b. How much charge is stored in this capacitor if a voltage of 3.00x10' V is applied to it?

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Consider two oppositely charged, isolated parallel plates separated by distance D, with capacitance C, charge Q, and stored energy U. D is small compared to the dimensions of the plates. Select all the statements that are true. If none of them are true, select "None of the above." A. When D is doubled, U increases.B. Inserting a dielectric decreases C.C. Inserting a dielectric increases Q.D. Increasing D, leaves the E field unchanged.E. When D is halved, Q stays the same.F. Because of energy conservation, inserting a dielectric leaves U unchanged.G. When D is doubled, C is doubled.H. None of the above.

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Question 2 Suppose that there is a spherical capacitor with inner radius a and outer radius b. a) Find the capacitance of this conductor in terms of a and b. b) When the outer radius b goes to infinity, show that C= 4 nE, a, c) While you are cheging the capacitor, infinitesimal small charges is moved from one plate to other one under potential difference V(t) at any time. Thet charge is called as dq(t), and we move this charge from a to b in time

O Capacitance mathematical relationships Capacitor A has a capacitance, Co. If the area of the plates increases by a factor of 6, determine (in terms of Co) what the capacitance of capacitor A willI be. CA = Cox 6 Capacitor B has a capacitance, Co. If the distance between the plates increases by a factor of 9, determine (in terms of Co) what the capacitance of capacitor B will be. CB = CoX

Is it always possible to reduce a combination of capacitors to one equivalent capacitor with the rules developed in this chapter? Explain.

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