Figure below shows a parallel-plate capacitor of plate area A = 12.5 cm² and plate separation 2d = 7.12 mm. The left half of the gap is filled with material of dielectric constant K1 = 21.0; the top of the right half is filled with material of dielectric constant K2 = 32.0; the bottom of the right half is filled with material of dielectric constant K3 = 68.0. What is the capacitance? T 2d ↓ A/2- K1 -A/2 K2 K3 d
Figure below shows a parallel-plate capacitor of plate area A = 12.5 cm² and plate separation 2d = 7.12 mm. The left half of the gap is filled with material of dielectric constant K1 = 21.0; the top of the right half is filled with material of dielectric constant K2 = 32.0; the bottom of the right half is filled with material of dielectric constant K3 = 68.0. What is the capacitance? T 2d ↓ A/2- K1 -A/2 K2 K3 d
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Figure below shows a parallel-plate capacitor of plate area A = 12.5 cm2 and plate separation 2d = 7.12
mm. The left half of the gap is filled with material of dielectric constant κ1 = 21.0; the top of the right
half is filled with material of dielectric constant κ2 = 32.0; the bottom of the right half is filled with
material of dielectric constant κ3 = 68.0. What is the capacitance?
![The figure illustrates a parallel-plate capacitor with a total plate area \( A = 12.5 \, \text{cm}^2 \) and a plate separation of \( 2d = 7.12 \, \text{mm} \). The structure is divided into sections with different dielectric materials:
- The left half of the gap is filled with a material having a dielectric constant \( \kappa_1 = 21.0 \).
- The right half is divided horizontally into two sections:
- The top section contains a material with a dielectric constant \( \kappa_2 = 32.0 \).
- The bottom section contains a material with a dielectric constant \( \kappa_3 = 68.0 \).
The schematic depicts these details:
1. The capacitor is split vertically into two equal sections with area \( A/2 \).
2. The left section is uniformly filled with the material \( \kappa_1 \).
3. The right section is divided horizontally, equally, with the top half \( d \) having \( \kappa_2 \) and the bottom half \( d \) having \( \kappa_3 \).
The task is to determine the capacitance of this complex configuration.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F197e26df-0092-4237-9a65-d284350ca22d%2F4cc68b41-c180-4c73-981a-b726fdb782b3%2Fuqw5ejp_processed.png&w=3840&q=75)
Transcribed Image Text:The figure illustrates a parallel-plate capacitor with a total plate area \( A = 12.5 \, \text{cm}^2 \) and a plate separation of \( 2d = 7.12 \, \text{mm} \). The structure is divided into sections with different dielectric materials:
- The left half of the gap is filled with a material having a dielectric constant \( \kappa_1 = 21.0 \).
- The right half is divided horizontally into two sections:
- The top section contains a material with a dielectric constant \( \kappa_2 = 32.0 \).
- The bottom section contains a material with a dielectric constant \( \kappa_3 = 68.0 \).
The schematic depicts these details:
1. The capacitor is split vertically into two equal sections with area \( A/2 \).
2. The left section is uniformly filled with the material \( \kappa_1 \).
3. The right section is divided horizontally, equally, with the top half \( d \) having \( \kappa_2 \) and the bottom half \( d \) having \( \kappa_3 \).
The task is to determine the capacitance of this complex configuration.
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