Deck 26: Capacitors and Dielectrics

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Question
The capacitance of a conductor is increased by the ability of

A) storing a smaller amount of charge at a higher potential.
B) storing a smaller amount of charge at a lower potential.
C) storing a larger amount of charge at a lower potential.
D) storing a larger amount of charge at a higher potential.
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Question
Knowing the potential V and the charge Q, we can derive the capacitance C by

A) C=V/QC = V / Q
B) C=Q2VC = Q ^ { 2 } V
C) C=QVC = Q V
D) C=Q/VC = Q / V
Question
A hollow metal spherical shell of radius 2.3 cm has a 12-V potential (relative to a location at infinity). The capacitance of the shell is

A) 1.5×1012 F1.5 \times 10 ^ { - 12 } \mathrm {~F}
B) 2.6×1012 F2.6 \times 10 ^ { - 12 } \mathrm {~F}
C) 5.1×1013 F5.1 \times 10 ^ { - 13 } \mathrm {~F} \text {. }
D) 6.5×1013 F6.5 \times 10 ^ { - 13 } \mathrm {~F}
Question
A hollow metal spherical shell of radius 2.3 cm has a 12-V potential (relative to a location at infinity). The total charge on the shell is

A) 4.6×1012C4.6 \times 10 ^ { - 12 } \mathrm { C }
B) 8.5×1012C8.5 \times 10 ^ { - 12 } \mathrm { C }
C) 1.5×1011C1.5 \times 10 ^ { - 11 } \mathrm { C }
D) 3.1×1011C3.1 \times 10 ^ { - 11 } \mathrm { C } \text {. }
Question
Compare two different-sized, metal spherical shells; the shell has the greater capacitance:

A) smaller-radius shell.
B) larger-radius shell.
C) neither; both have the same capacitance.
D) unknown; we need to know the potential of each shell.
Question
The capacitance of a metal parallel-plate capacitor is a function of

A) the charge on the plates.
B) the potential across the plates.
C) the geometry of the plates (area and separation).
D) both (a) and (b).
Question
A parallel-plate capacitor has capacitance of 6.5×1086.5 \times 10 ^ { - 8 } F and charge of 8.1×10118.1 \times 10 ^ { - 11 } C. The potential across the plates is

A) 1.2 mV.
B) 520 mV.
C) 802 V.
D) 8.0 V.
Question
We can effectively increase the capacitance of a charged parallel-plate capacitor by decreasing the separation distance between the plates until

A) the potential reaches zero.
B) the plates touch.
C) the charge (on one of the plates) reaches zero.
D) the dielectric breakdown of the air occurs.
Question
One farad is also known as

A) coulomb/volt.
B) voltcoulomb. .
C) volt/coulomb.
D) amperecoulomb. .
Question
The capacitance of a solid metal sphere having a radius of 20 cm is

A) 0 F.
B) 43 pF.
C) 36 pF.
D) 22 pF.
Question
A parallel-plate capacitor has (one) plate area of 26 cm 22 and a separation distance between the two plates of 1.1 mm. The potential across the plates is 12 V. The capacitance is

A) 2.8 μ\mu F
B) 53 pF.
C) 21 pF.
D) 18 μ\mu F.
Question
A parallel-plate capacitor has (one) plate area of 26 cm 22 and a separation distance between the two plates of 1.1 mm. The potential across the plates is 12 V. The charge (on one plate) is

A) 7.6×1010C7.6 \times 10 ^ { - 10 } \mathrm { C }
B) 5.1×1010C5.1 \times 10 ^ { - 10 } \mathrm { C } \text {. }
C) 2.5×1010C2.5 \times 10 ^ { - 10 } \mathrm { C }
D) 1.3×1010C1.3 \times 10 ^ { - 10 } \mathrm { C }
Question
A parallel-plate capacitor has (one) plate area of 26 cm 22 and a separation distance between the two plates of 1.1 mm. The potential across the plates is 12 V. The electric field between the plates is

A) 170 N/C.
B) 11,000 N/C.
C) 1700 N/C.
D) 5600 N/C.
Question
A 7.5 μ\mu F parallel-plate capacitor having a plate separation distance of 0.25 mm has 8.2 mC of charge (magnitude per plate). The electric field between the plates is

A) 8.6×1038.6 \times 10 ^ { 3 } N/C.
B) 4.4×1064.4 \times 10 ^ { 6 } N/C.
C) 7.5×1047.5 \times 10 ^ { 4 } N/C.
D) 1.6×1051.6 \times 10 ^ { 5 } N/C.
Question
A set of 1-F, 2-F, and 3-F capacitors is connected together so that the voltage across each capacitor is the same. The effective capacitance, as seen by the source, is

A) 0.5 F.
B) 2 F.
C) 3 F.
D) 6 F.
Question
A set of 1-F, 2-F, and 3-F capacitor are connected together so that the charge on each capacitor is the same. The effective capacitance, as seen by the source, is

A) 0.5 F.
B) 2 F.
C) 3 F.
D) 6 F.
Question
A set of 1-F, 2-F, and 3-F capacitors is connected together so that the charge on each capacitor is the same. The source voltage is 6 V. The charge on one of the capacitors is

A) 3.3 C.
B) 0.26 C.
C) 1.2 C.
D) 0.16 C.
Question
Three capacitors, A, B, and C, are connected in series to a source. The effective capacitance as seen by the source is

A) ABC/(A+B+C)A B C / ( A + B + C )
B) (A+B+C)/(ABC)( A + B + C ) / ( A B C )
C) A+B+CA + B + C
D) ABC/(AB+BC+CA)A B C / ( A B + B C + C A )
Question
Three capacitors, A, B, and C, are connected in parallel to a source. The effective capacitance as seen by the source is

A) ABC/(A+B+C)A B C / ( A + B + C )
B) (A+B+C)/(ABC)( A + B + C ) / ( A B C )
C) A+B+CA + B + C
D) ABC/(AB+BC+CA)A B C / ( A B + B C + C A )
Question
Three equal capacitors, each of capacitance A, are connected in series. The effective capacitance (as seen by the source)

A) is 3 A.
B) is A/3.
C) is A.
D) cannot be determined (we need to know A).
Question
Consider capacitors c1=1 F,c2=4 F,c3=9 F,c4=16 F,,cn=n2 Fc _ { 1 } = 1 \mathrm {~F} , c _ { 2 } = 4 \mathrm {~F} , c _ { 3 } = 9 \mathrm {~F} , c _ { 4 } = 16 \mathrm {~F} , \ldots , c _ { n } = n ^ { 2 } \mathrm {~F} , with nn \rightarrow \infty . If these infinite number of capacitors are connected in parallel, the effective capacitance as seen by the source is

A) 0 F.
B) F.\infty \mathrm { F } .
C) 6/π2 F.6 / \pi ^ { 2 } \mathrm {~F} .
D) 3/7 F.
Question
Consider capacitors c1=1 F,c2=4 F,c3=9 F,c4=16 F,,cn=n2 Fc _ { 1 } = 1 \mathrm {~F} , c _ { 2 } = 4 \mathrm {~F} , c _ { 3 } = 9 \mathrm {~F} , c _ { 4 } = 16 \mathrm {~F} , \ldots , c _ { n } = n ^ { 2 } \mathrm {~F} with nn \rightarrow \infty . If these infinite number of capacitors are connected in series, the effective capacitance as seen by the source is

A) 0 F.
B) F.\infty \mathrm { F } .
C) 6/π2 F.6 / \pi ^ { 2 } \mathrm {~F} .
D) 3/7 F.
Question
A vacuum dielectric, parallel-plate capacitor has a potential across the plates of 13.3 V and a plate separation distance of 1.1 mm. A polystyrene dielectric, x=2.5x = 2.5 , is inserted between the plates (the potential remains constant). The electric field between the plates is now

A) 30,000 N/C.
B) 15,000 N/C.
C) 4800 N/C.
D) 2100 N/C.
Question
A parallel-plate capacitor has (one) plate area of 7.6 cm 22 and a separation distance between the two plates of 0.55 mm. There is a nylon dielectric, k=3.5k = 3.5 , between the plates. The potential across the plates is 12 V. The electric field between the plates is

A) 2500 N/C.
B) 3100 N/C.
C) 4300 N/C.
D) 6200 N/C.
Question
A parallel-plate capacitor, having a vacuum dielectric, has capacitance of 620 μ\mu F. A Plexiglas dielectric, k=3.4k = 3.4 , is inserted between the plates. The new capacitance is

A) 180 μ\mu F.
B) 1400 μ\mu F.
C) 2100 μ\mu F.
D) 620 μ\mu F.
Question
A solid spherical dielectric having K=3.1K = 3.1 and radius of 6.2 cm has -3.5 nC of charge uniformly distributed throughout the sphere. The magnitude of the electric field at the surface is

A) 1800 N/C.
B) 2600 N/C.
C) 780 N/C.
D) 3800 N/C.
Question
A 500- μ\mu F capacitor has 3.7 μ\mu C of charge on the plates. The electric potential energy stored in the capacitor is

A) 7.1×1087.1 \times 10 ^ { - 8 } J.
B) 5.5×1095.5 \times 10 ^ { - 9 } J.
C) 1.4×1081.4 \times 10 ^ { - 8 } J.
D) 8.6×1098.6 \times 10 ^ { - 9 } J.
Question
A 5.5- μ\mu F capacitor has 1.3 mJ of potential energy stored in it. The potential across the plates is

A) 22 V.
B) 15 V.
C) 11 V.
D) 7.1 V.
Question
An unknown capacitor has a potential of 18 V across the plates; the amount of charge on one of the plates is 4.7 mC. The potential energy stored in the capacitor is

A) 71 mJ.
B) 8.5 mJ.
C) 130 mJ.
D) 42 mJ.
Question
A 1,300-N/C electric field (in a vacuum) has an energy density of

A) 5.1×105 J/m35.1 \times 10 ^ { - 5 } \mathrm {~J} / \mathrm { m } ^ { 3 } \text {. }
B) 6.3×107 J/m36.3 \times 10 ^ { - 7 } \mathrm {~J} / \mathrm { m } ^ { 3 }
C) 9.5×105 J/m39.5 \times 10 ^ { - 5 } \mathrm {~J} / \mathrm { m } ^ { 3 }
D) 7.5×106 J/m37.5 \times 10 ^ { - 6 } \mathrm {~J} / \mathrm { m } ^ { 3 }
Question
A 1300-N/C electric field in a polyethylene dielectric, K=2.3K = 2.3 , has an energy density of

A) 1.7×1051.7 \times 10 ^ { - 5 } J/m 33
B) 2.9×1072.9 \times 10 ^ { - 7 } J/m 33
C) 5.6×1055.6 \times 10 ^ { - 5 } j/m 33
D) 8.5×1068.5 \times 10 ^ { - 6 } j/m 33
Question
The capacitance of a metal sphere of radius R is given by

A) πε0R2\pi \varepsilon _ { 0 } R ^ { 2 }
B) 4πεoR24 \pi \varepsilon _ { o } R ^ { 2 }
C) πε0R\pi \varepsilon _ { 0 } R
D) 4πε0R4 \pi \varepsilon _ { 0 } R
Question
When the vacuum (dielectric) of a capacitor is replaced with a dielectric, we can find the new capacitance from the previous capacitance by

A) multiplying it by the dielectric constant squared.
B) multiplying it by the dielectric constant.
C) dividing it by the dielectric constant.
D) dividing it by the dielectric constant squared.
Question
Consider the potential across the plates of a parallel-plate capacitor. As the potential is increased, the following occur:

A) The capacitance remains constant and the charge decreases.
B) The capacitance increases and the charge remains constant.
C) The capacitance increases and the charge increases.
D) The capacitance remains constant and the charge increases.
Question
The energy density associated with an electric field is proportional to

A) E2.
B) E.
C) E\sqrt { E }
D) ln E.
Question
In the region near the ends (but not close to either plate) of two very large parallel conducting plates with opposite electric charges, the energy density in the region between the plates is

A) larger than it is far from the ends.
B) the same as it is far from the ends.
C) smaller than it is far from the ends.
D) Hold it! The concept loses its meaning near the ends.
Question
Regarding the "self-energy" of a point charge, all of the following points are valid except

A) it is an unsolved problem of physics.
B) a straightforward calculation produces an infinite answer.
C) its constant value renders it irrelevant where energy differences account for observable effects.
D) Hold it! There are no exceptions.
Question
We can calculate the electric potential energy of a system by considering the contributions from

A) all possible charge pairs.
B) specially selected charge pairs.
C) specially selected charge groups (not pairs).
D) none of the above.
Question
The relatively simple dependence of the electrical energy density on the E-field described in the textbook is exact

A) only for ideal parallel plates with no fringing.
B) only for plates with a rectangular surface area.
C) only for plates that conduct perfectly.
D) for any E-field distribution.
Question
There can be electrical energy in the absence of

A) electric charge.
B) electric fields.
C) Both of the first two responses are valid.
D) Neither of the first two responses is valid.
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Deck 26: Capacitors and Dielectrics
1
The capacitance of a conductor is increased by the ability of

A) storing a smaller amount of charge at a higher potential.
B) storing a smaller amount of charge at a lower potential.
C) storing a larger amount of charge at a lower potential.
D) storing a larger amount of charge at a higher potential.
storing a larger amount of charge at a lower potential.
2
Knowing the potential V and the charge Q, we can derive the capacitance C by

A) C=V/QC = V / Q
B) C=Q2VC = Q ^ { 2 } V
C) C=QVC = Q V
D) C=Q/VC = Q / V
C=Q/VC = Q / V
3
A hollow metal spherical shell of radius 2.3 cm has a 12-V potential (relative to a location at infinity). The capacitance of the shell is

A) 1.5×1012 F1.5 \times 10 ^ { - 12 } \mathrm {~F}
B) 2.6×1012 F2.6 \times 10 ^ { - 12 } \mathrm {~F}
C) 5.1×1013 F5.1 \times 10 ^ { - 13 } \mathrm {~F} \text {. }
D) 6.5×1013 F6.5 \times 10 ^ { - 13 } \mathrm {~F}
2.6×1012 F2.6 \times 10 ^ { - 12 } \mathrm {~F}
4
A hollow metal spherical shell of radius 2.3 cm has a 12-V potential (relative to a location at infinity). The total charge on the shell is

A) 4.6×1012C4.6 \times 10 ^ { - 12 } \mathrm { C }
B) 8.5×1012C8.5 \times 10 ^ { - 12 } \mathrm { C }
C) 1.5×1011C1.5 \times 10 ^ { - 11 } \mathrm { C }
D) 3.1×1011C3.1 \times 10 ^ { - 11 } \mathrm { C } \text {. }
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5
Compare two different-sized, metal spherical shells; the shell has the greater capacitance:

A) smaller-radius shell.
B) larger-radius shell.
C) neither; both have the same capacitance.
D) unknown; we need to know the potential of each shell.
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Unlock Deck
k this deck
6
The capacitance of a metal parallel-plate capacitor is a function of

A) the charge on the plates.
B) the potential across the plates.
C) the geometry of the plates (area and separation).
D) both (a) and (b).
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7
A parallel-plate capacitor has capacitance of 6.5×1086.5 \times 10 ^ { - 8 } F and charge of 8.1×10118.1 \times 10 ^ { - 11 } C. The potential across the plates is

A) 1.2 mV.
B) 520 mV.
C) 802 V.
D) 8.0 V.
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8
We can effectively increase the capacitance of a charged parallel-plate capacitor by decreasing the separation distance between the plates until

A) the potential reaches zero.
B) the plates touch.
C) the charge (on one of the plates) reaches zero.
D) the dielectric breakdown of the air occurs.
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9
One farad is also known as

A) coulomb/volt.
B) voltcoulomb. .
C) volt/coulomb.
D) amperecoulomb. .
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Unlock Deck
k this deck
10
The capacitance of a solid metal sphere having a radius of 20 cm is

A) 0 F.
B) 43 pF.
C) 36 pF.
D) 22 pF.
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11
A parallel-plate capacitor has (one) plate area of 26 cm 22 and a separation distance between the two plates of 1.1 mm. The potential across the plates is 12 V. The capacitance is

A) 2.8 μ\mu F
B) 53 pF.
C) 21 pF.
D) 18 μ\mu F.
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12
A parallel-plate capacitor has (one) plate area of 26 cm 22 and a separation distance between the two plates of 1.1 mm. The potential across the plates is 12 V. The charge (on one plate) is

A) 7.6×1010C7.6 \times 10 ^ { - 10 } \mathrm { C }
B) 5.1×1010C5.1 \times 10 ^ { - 10 } \mathrm { C } \text {. }
C) 2.5×1010C2.5 \times 10 ^ { - 10 } \mathrm { C }
D) 1.3×1010C1.3 \times 10 ^ { - 10 } \mathrm { C }
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13
A parallel-plate capacitor has (one) plate area of 26 cm 22 and a separation distance between the two plates of 1.1 mm. The potential across the plates is 12 V. The electric field between the plates is

A) 170 N/C.
B) 11,000 N/C.
C) 1700 N/C.
D) 5600 N/C.
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14
A 7.5 μ\mu F parallel-plate capacitor having a plate separation distance of 0.25 mm has 8.2 mC of charge (magnitude per plate). The electric field between the plates is

A) 8.6×1038.6 \times 10 ^ { 3 } N/C.
B) 4.4×1064.4 \times 10 ^ { 6 } N/C.
C) 7.5×1047.5 \times 10 ^ { 4 } N/C.
D) 1.6×1051.6 \times 10 ^ { 5 } N/C.
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15
A set of 1-F, 2-F, and 3-F capacitors is connected together so that the voltage across each capacitor is the same. The effective capacitance, as seen by the source, is

A) 0.5 F.
B) 2 F.
C) 3 F.
D) 6 F.
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16
A set of 1-F, 2-F, and 3-F capacitor are connected together so that the charge on each capacitor is the same. The effective capacitance, as seen by the source, is

A) 0.5 F.
B) 2 F.
C) 3 F.
D) 6 F.
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17
A set of 1-F, 2-F, and 3-F capacitors is connected together so that the charge on each capacitor is the same. The source voltage is 6 V. The charge on one of the capacitors is

A) 3.3 C.
B) 0.26 C.
C) 1.2 C.
D) 0.16 C.
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18
Three capacitors, A, B, and C, are connected in series to a source. The effective capacitance as seen by the source is

A) ABC/(A+B+C)A B C / ( A + B + C )
B) (A+B+C)/(ABC)( A + B + C ) / ( A B C )
C) A+B+CA + B + C
D) ABC/(AB+BC+CA)A B C / ( A B + B C + C A )
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19
Three capacitors, A, B, and C, are connected in parallel to a source. The effective capacitance as seen by the source is

A) ABC/(A+B+C)A B C / ( A + B + C )
B) (A+B+C)/(ABC)( A + B + C ) / ( A B C )
C) A+B+CA + B + C
D) ABC/(AB+BC+CA)A B C / ( A B + B C + C A )
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20
Three equal capacitors, each of capacitance A, are connected in series. The effective capacitance (as seen by the source)

A) is 3 A.
B) is A/3.
C) is A.
D) cannot be determined (we need to know A).
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21
Consider capacitors c1=1 F,c2=4 F,c3=9 F,c4=16 F,,cn=n2 Fc _ { 1 } = 1 \mathrm {~F} , c _ { 2 } = 4 \mathrm {~F} , c _ { 3 } = 9 \mathrm {~F} , c _ { 4 } = 16 \mathrm {~F} , \ldots , c _ { n } = n ^ { 2 } \mathrm {~F} , with nn \rightarrow \infty . If these infinite number of capacitors are connected in parallel, the effective capacitance as seen by the source is

A) 0 F.
B) F.\infty \mathrm { F } .
C) 6/π2 F.6 / \pi ^ { 2 } \mathrm {~F} .
D) 3/7 F.
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22
Consider capacitors c1=1 F,c2=4 F,c3=9 F,c4=16 F,,cn=n2 Fc _ { 1 } = 1 \mathrm {~F} , c _ { 2 } = 4 \mathrm {~F} , c _ { 3 } = 9 \mathrm {~F} , c _ { 4 } = 16 \mathrm {~F} , \ldots , c _ { n } = n ^ { 2 } \mathrm {~F} with nn \rightarrow \infty . If these infinite number of capacitors are connected in series, the effective capacitance as seen by the source is

A) 0 F.
B) F.\infty \mathrm { F } .
C) 6/π2 F.6 / \pi ^ { 2 } \mathrm {~F} .
D) 3/7 F.
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23
A vacuum dielectric, parallel-plate capacitor has a potential across the plates of 13.3 V and a plate separation distance of 1.1 mm. A polystyrene dielectric, x=2.5x = 2.5 , is inserted between the plates (the potential remains constant). The electric field between the plates is now

A) 30,000 N/C.
B) 15,000 N/C.
C) 4800 N/C.
D) 2100 N/C.
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24
A parallel-plate capacitor has (one) plate area of 7.6 cm 22 and a separation distance between the two plates of 0.55 mm. There is a nylon dielectric, k=3.5k = 3.5 , between the plates. The potential across the plates is 12 V. The electric field between the plates is

A) 2500 N/C.
B) 3100 N/C.
C) 4300 N/C.
D) 6200 N/C.
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25
A parallel-plate capacitor, having a vacuum dielectric, has capacitance of 620 μ\mu F. A Plexiglas dielectric, k=3.4k = 3.4 , is inserted between the plates. The new capacitance is

A) 180 μ\mu F.
B) 1400 μ\mu F.
C) 2100 μ\mu F.
D) 620 μ\mu F.
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26
A solid spherical dielectric having K=3.1K = 3.1 and radius of 6.2 cm has -3.5 nC of charge uniformly distributed throughout the sphere. The magnitude of the electric field at the surface is

A) 1800 N/C.
B) 2600 N/C.
C) 780 N/C.
D) 3800 N/C.
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27
A 500- μ\mu F capacitor has 3.7 μ\mu C of charge on the plates. The electric potential energy stored in the capacitor is

A) 7.1×1087.1 \times 10 ^ { - 8 } J.
B) 5.5×1095.5 \times 10 ^ { - 9 } J.
C) 1.4×1081.4 \times 10 ^ { - 8 } J.
D) 8.6×1098.6 \times 10 ^ { - 9 } J.
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28
A 5.5- μ\mu F capacitor has 1.3 mJ of potential energy stored in it. The potential across the plates is

A) 22 V.
B) 15 V.
C) 11 V.
D) 7.1 V.
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29
An unknown capacitor has a potential of 18 V across the plates; the amount of charge on one of the plates is 4.7 mC. The potential energy stored in the capacitor is

A) 71 mJ.
B) 8.5 mJ.
C) 130 mJ.
D) 42 mJ.
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30
A 1,300-N/C electric field (in a vacuum) has an energy density of

A) 5.1×105 J/m35.1 \times 10 ^ { - 5 } \mathrm {~J} / \mathrm { m } ^ { 3 } \text {. }
B) 6.3×107 J/m36.3 \times 10 ^ { - 7 } \mathrm {~J} / \mathrm { m } ^ { 3 }
C) 9.5×105 J/m39.5 \times 10 ^ { - 5 } \mathrm {~J} / \mathrm { m } ^ { 3 }
D) 7.5×106 J/m37.5 \times 10 ^ { - 6 } \mathrm {~J} / \mathrm { m } ^ { 3 }
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31
A 1300-N/C electric field in a polyethylene dielectric, K=2.3K = 2.3 , has an energy density of

A) 1.7×1051.7 \times 10 ^ { - 5 } J/m 33
B) 2.9×1072.9 \times 10 ^ { - 7 } J/m 33
C) 5.6×1055.6 \times 10 ^ { - 5 } j/m 33
D) 8.5×1068.5 \times 10 ^ { - 6 } j/m 33
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32
The capacitance of a metal sphere of radius R is given by

A) πε0R2\pi \varepsilon _ { 0 } R ^ { 2 }
B) 4πεoR24 \pi \varepsilon _ { o } R ^ { 2 }
C) πε0R\pi \varepsilon _ { 0 } R
D) 4πε0R4 \pi \varepsilon _ { 0 } R
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33
When the vacuum (dielectric) of a capacitor is replaced with a dielectric, we can find the new capacitance from the previous capacitance by

A) multiplying it by the dielectric constant squared.
B) multiplying it by the dielectric constant.
C) dividing it by the dielectric constant.
D) dividing it by the dielectric constant squared.
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34
Consider the potential across the plates of a parallel-plate capacitor. As the potential is increased, the following occur:

A) The capacitance remains constant and the charge decreases.
B) The capacitance increases and the charge remains constant.
C) The capacitance increases and the charge increases.
D) The capacitance remains constant and the charge increases.
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35
The energy density associated with an electric field is proportional to

A) E2.
B) E.
C) E\sqrt { E }
D) ln E.
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36
In the region near the ends (but not close to either plate) of two very large parallel conducting plates with opposite electric charges, the energy density in the region between the plates is

A) larger than it is far from the ends.
B) the same as it is far from the ends.
C) smaller than it is far from the ends.
D) Hold it! The concept loses its meaning near the ends.
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37
Regarding the "self-energy" of a point charge, all of the following points are valid except

A) it is an unsolved problem of physics.
B) a straightforward calculation produces an infinite answer.
C) its constant value renders it irrelevant where energy differences account for observable effects.
D) Hold it! There are no exceptions.
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38
We can calculate the electric potential energy of a system by considering the contributions from

A) all possible charge pairs.
B) specially selected charge pairs.
C) specially selected charge groups (not pairs).
D) none of the above.
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39
The relatively simple dependence of the electrical energy density on the E-field described in the textbook is exact

A) only for ideal parallel plates with no fringing.
B) only for plates with a rectangular surface area.
C) only for plates that conduct perfectly.
D) for any E-field distribution.
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40
There can be electrical energy in the absence of

A) electric charge.
B) electric fields.
C) Both of the first two responses are valid.
D) Neither of the first two responses is valid.
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