Shown in the figure below is a capacitor. Each plate has an area of A = 3.45e-02 m² and has a gap d = 6.7e-04 meters. At the fir layer is a = 2.01e-04 meters leaving a free space of b = 4.69e-04 meters. Empty Capacitor Area = A d - Write the FORMULA for the capacitance of the empty capacitor. O Neither series nor parallel O Series Parallel Partly Filled Capacitor X Determine the capacitance of the empty capacitor Cempty= When you partly fill the capacitor, which of these best describes the new configuration: Both series and parallel EA d Determine the formula for the partly filled capacitor Chilled = dielectric constant K Farads Farads X Determine the value of the partly filled capacitor Chilled = NOTE: Decide whether the partly filled capacitor acts like parallel or series by following the charge: • If the charge splits between the caps, parallel. • If the charge is the same on both caps, series. • The formula for the filled capacitor should use only the distances a and b (NOT d).

College Physics
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Chapter1: Units, Trigonometry. And Vectors
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Shown in the figure below is a capacitor. Each plate has an area of A = 3.45e-02 m² and has a gap d = 6.7e-04 meters. At the first moment, the capacitor is empty. At the second moment is it partly filled with a dielectric of constant K = 2.57. The thickness of the dielectric
layer is a = 2.01e-04 meters leaving a free space of b = 4.69e-04 meters.
d
Empty Capacitor
Area = A
a
b
Partly Filled Capacitor
Write the FORMULA for the capacitance of the empty capacitor.
Determine the capacitance of the empty capacitor Cempty
=
Determine the formula for the partly filled capacitor Cfilled =
Determine the value of the partly filled capacitor Cfilled
=
& A
d
When you partly fill the capacitor, which of these best describes the new configuration:
O Both series and parallel
O Neither series nor parallel
Series
O Parallel
dielectric constant K
Farads
Farads
NOTE: Decide whether the partly filled capacitor acts like parallel or series by following the charge:
• If the charge splits between the caps, parallel.
• If the charge is the same on both caps, series.
• The formula for the filled capacitor should use only the distances a and b (NOT d).
Transcribed Image Text:Shown in the figure below is a capacitor. Each plate has an area of A = 3.45e-02 m² and has a gap d = 6.7e-04 meters. At the first moment, the capacitor is empty. At the second moment is it partly filled with a dielectric of constant K = 2.57. The thickness of the dielectric layer is a = 2.01e-04 meters leaving a free space of b = 4.69e-04 meters. d Empty Capacitor Area = A a b Partly Filled Capacitor Write the FORMULA for the capacitance of the empty capacitor. Determine the capacitance of the empty capacitor Cempty = Determine the formula for the partly filled capacitor Cfilled = Determine the value of the partly filled capacitor Cfilled = & A d When you partly fill the capacitor, which of these best describes the new configuration: O Both series and parallel O Neither series nor parallel Series O Parallel dielectric constant K Farads Farads NOTE: Decide whether the partly filled capacitor acts like parallel or series by following the charge: • If the charge splits between the caps, parallel. • If the charge is the same on both caps, series. • The formula for the filled capacitor should use only the distances a and b (NOT d).
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