The figure (Fig. 1) shows a long cylindrical capacitor consists of a solid conducting core with radius 6 mm and outer hollow conducting tube with an inner radius of r2 capacitor is L = 40 cm. Figure 2 is the cross sectional view of the system. This system of rod and shell is connected to a voltage source of emf E = 7.0 volts. There is no dielectric material present in the system as = 36 mm. The length of the of now. The battery remains connected to the capacitor and we insert a dielectric material between the rod and shell, replacing air completely. The dielectric constant of the material is k = 4.3. At this point, calculate the total energy stored in the capacitor.

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The figure (Fig. 1) shows a long cylindrical capacitor
consists of a solid conducting core with radius
6 mm and outer hollow conducting tube with an
inner radius of r2
capacitor is L = 40 cm. Figure 2 is the cross sectional
view of the system. This system of rod and shell is
connected to a voltage source of emf E = 7.0 volts.
There is no dielectric material present in the system as
36 mm. The length of the
of now.
The battery remains connected to the capacitor and
we insert a dielectric material between the rod and
shell, replacing air completely. The dielectric constant
of the material is k = 4.3. At this point, calculate the
total energy stored in the capacitor.
total energy stored.
Give your answer up to at least three significance digits.
Transcribed Image Text:The figure (Fig. 1) shows a long cylindrical capacitor consists of a solid conducting core with radius 6 mm and outer hollow conducting tube with an inner radius of r2 capacitor is L = 40 cm. Figure 2 is the cross sectional view of the system. This system of rod and shell is connected to a voltage source of emf E = 7.0 volts. There is no dielectric material present in the system as 36 mm. The length of the of now. The battery remains connected to the capacitor and we insert a dielectric material between the rod and shell, replacing air completely. The dielectric constant of the material is k = 4.3. At this point, calculate the total energy stored in the capacitor. total energy stored. Give your answer up to at least three significance digits.
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