Can you help with d and e? Problem 2: Three capacitors are connected in series as shown in the figure. Thecapacitances are C; = 5.3 µF, and C2= 5.2 µF, C3 is unknown, and the charge stored in each capacitoris Q = 10.5 µC.Part (a) Express the capacitance C of a capacitor in terms of charge Q and voltage AV on it.C= Q/AV/ Correct!Part (b) Apply the above formula to capacitor C, to find an expression for the potential difference AV2 across it.AV12 = Q/C1/ Correct!Part (c) Express the potential difference AV12 through potentials V; and V2 where V; and V2 are the potentials measured in the wires 1 and 2,respectively, relative to the negative side of the battery.AV12 = V1 - V2 v Correct!Part (d) Calculate V2 in V given V1 =9 V.V2 =Part (e) Repeat the above procedure for capacitor C, and calculate the potential at point 3, V3 in V.V3=

Given data: Capacitance: C1=5.3 μF; C2=5.2 μF Charge stored in each capacitor, Q=10.5 μC Potential,…

Problem 2: Three capacitors are connected in series as shown in the figure. The capacitances are C,= 5.3 µF, and C2 = 5.2 uF, C3 is unknown, and the charge stored in each capacitor is Q = 10.5 µC. Part (a) Express the capacitance C of a capacitor in terms of charge Q and voltage AV on it. C= QAV / Correct! Part (b) Apply the above formula to capacitor C, to find an expression for the potential difference AV12 across it. AV12 = Q'C1 / Correct! Part (c) Express the potential difference AV12 through potentials V; and V, where V and V2 are the potentials measured in the wires 1 and 2, respectively, relative to the negative side of the battery. AV12 = V1 - V2 Correct! Part (d) Calculate V2 in V given V =9 V. V2 = Part (e) Repeat the above procedure for capacitor C2 and calculate the potential at point 3, V3 in V. V3 =

Problem 2: Three capacitors are connected in series as shown in the figure. The capacitances are C,= 5.3 µF, and C2 = 5.2 uF, C3 is unknown, and the charge stored in each capacitor is Q = 10.5 µC. Part (a) Express the capacitance C of a capacitor in terms of charge Q and voltage AV on it. C= QAV / Correct! Part (b) Apply the above formula to capacitor C, to find an expression for the potential difference AV12 across it. AV12 = Q'C1 / Correct! Part (c) Express the potential difference AV12 through potentials V; and V, where V and V2 are the potentials measured in the wires 1 and 2, respectively, relative to the negative side of the battery. AV12 = V1 - V2 Correct! Part (d) Calculate V2 in V given V =9 V. V2 = Part (e) Repeat the above procedure for capacitor C2 and calculate the potential at point 3, V3 in V. V3 =

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Proper Length

The theory of special relativity explains the connection between space and time to objects that move in a straight line at a constant speed. The objects move at the speed of light. When an object approaches light speed, its mass is endless and cannot move faster than light. The most crucial postulate of Einstein's special relativity is that the laws of nature do not change in each frame of reference.

Question

Can you help with d and e?

Problem 2: Three capacitors are connected in series as shown in the figure. The
capacitances are C; = 5.3 µF, and C2= 5.2 µF, C3 is unknown, and the charge stored in each capacitor
is Q = 10.5 µC.
Part (a) Express the capacitance C of a capacitor in terms of charge Q and voltage AV on it.
C= Q/AV
/ Correct!
Part (b) Apply the above formula to capacitor C, to find an expression for the potential difference AV2 across it.
AV12 = Q/C1
/ Correct!
Part (c) Express the potential difference AV12 through potentials V; and V2 where V; and V2 are the potentials measured in the wires 1 and 2,
respectively, relative to the negative side of the battery.
AV12 = V1 - V2 v Correct!
Part (d) Calculate V2 in V given V1 =9 V.
V2 =
Part (e) Repeat the above procedure for capacitor C, and calculate the potential at point 3, V3 in V.
V3=

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