Step 1: The gap between the two plates Is filled with a dlelectric slab of a dlelectric constant of 6.3. The separation between the two plates d = 0.054 mm. The area of each plate Is A = 0.037 m2. When the capacitor Is fully charged, the amount of charge on each plate Is Q1 = 9.70 nCnC. 1nc = 10-9 c. Part A - Step 1: what is the capacitance C1? Part B - Step 1: Find the potential difference between the two plates AV1. Part C- Step 1: What is the magnitude of the electric field Ej in the gap of the capacitor? Part D - Step 1: What is the energy stored in the capacitor?

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A parallel plate capacitor goes through 3 steps shown in
+Q,
-Q, +Q:
-Q: +Q,
-Q,
Step 1
Step 2
Step 3
step 1 all part do only
Step 1:
The gap between the two plates Is illed with a dlelectric slab of a dlelectric constant of 6.3. The
separation between the two plates d= 0.054 mm. The area of each plate Is A = 0.037 m2. When the
capacitor Is fully charged, the amount of charge on each plate Is Q1 = 9.70 nCnc.inc = 10-9c.
Part A - Step 1: what iš the capacitance C1?
Part B - Step 1: Find the potential difference between the two plates Av1.
Part C- Step 1: What is the magnitude of the electric field Eg in the gap of the capacitor?
Part D - Step 1: What is the energy stored in the capacitor?
Step 2:
The charged capacitor In Step 1 remalns connected to the same charglng battery. The dielectric slab
Is removed so that the gap between the two plates Is a vacuum. The separation between the two
plates Is unchanged d= 0.054 mm. The area of each plate Is unchanged A = 0.037 m2
Part E- Step 2: calculate the magnitude of the electric field in the gap, E2
Part F - Step 2: what is the capacitance C2?
Part G - Step 2: what is the amount of charge Q2 on each plate?
Step 3 The charged capacitor In step 2 Is DISCONNECTED from the charglng battery. The plate area
Is unchanged at the original value o.037 m2. The gap separatlon Is changed to 3/4 of the orlginal
d, d3 = 0.0405 m.
Part H - Step 3: What is the capacitance C3?
Part I- Step 3: What is the potential difference between the two platesAV3.?
area
Transcribed Image Text:A parallel plate capacitor goes through 3 steps shown in +Q, -Q, +Q: -Q: +Q, -Q, Step 1 Step 2 Step 3 step 1 all part do only Step 1: The gap between the two plates Is illed with a dlelectric slab of a dlelectric constant of 6.3. The separation between the two plates d= 0.054 mm. The area of each plate Is A = 0.037 m2. When the capacitor Is fully charged, the amount of charge on each plate Is Q1 = 9.70 nCnc.inc = 10-9c. Part A - Step 1: what iš the capacitance C1? Part B - Step 1: Find the potential difference between the two plates Av1. Part C- Step 1: What is the magnitude of the electric field Eg in the gap of the capacitor? Part D - Step 1: What is the energy stored in the capacitor? Step 2: The charged capacitor In Step 1 remalns connected to the same charglng battery. The dielectric slab Is removed so that the gap between the two plates Is a vacuum. The separation between the two plates Is unchanged d= 0.054 mm. The area of each plate Is unchanged A = 0.037 m2 Part E- Step 2: calculate the magnitude of the electric field in the gap, E2 Part F - Step 2: what is the capacitance C2? Part G - Step 2: what is the amount of charge Q2 on each plate? Step 3 The charged capacitor In step 2 Is DISCONNECTED from the charglng battery. The plate area Is unchanged at the original value o.037 m2. The gap separatlon Is changed to 3/4 of the orlginal d, d3 = 0.0405 m. Part H - Step 3: What is the capacitance C3? Part I- Step 3: What is the potential difference between the two platesAV3.? area
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