wo parallel plates are charged with +Q and –Q respectively as shown in the figure, where Q = 44 nC. The area of each plate is A = 0.011 m2. The distance between them is d = 6.6 cm. The plates are in the air. a. With the information given, write the equation of the capacitance in terms of ε0, A, d. C = b.  Solve for the numerical value of C in pF. C= c. With the information given, express the potential difference across the capacitor in terms of Q and C. ΔV = d. Solve for the numerical value of ΔV in V.  ΔV =

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Two parallel plates are charged with +Q and –Q respectively as shown in the figure, where Q = 44 nC. The area of each plate is A = 0.011 m2. The distance between them is d = 6.6 cm. The plates are in the air.

a. With the information given, write the equation of the capacitance in terms of ε0Ad.
C =

b.  Solve for the numerical value of C in pF.

C=

c. With the information given, express the potential difference across the capacitor in terms of Q and C.
ΔV =

d. Solve for the numerical value of ΔV in V. 

ΔV =

e. If the charges on the plates are increased to 2Q, what is the value of the capacitance C in pF? 

C =
f. If A is then increased to 2A, d is decreased to d/4, what is the value of the capacitance C in pF? 

C =

g. What is the new value of potential difference ΔV in V with the original charge Q, given the values for A and d from part (f)? 

ΔV =

d
A
+Q
-Q
Transcribed Image Text:d A +Q -Q
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