Recall that capacitance is the charge on the plates, Q, over the voltage between the plates,...
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Recall that capacitance is the charge on the plates, Q, over the voltage between the plates, V: C-Q/V. If we rearrange this equation, we can find the charge on the plates: Q=CV. Check to see if this is true in the simulation. 4. Adjust the plates to have the highest possible capacitance (as close as possible, at 2.0 mm separation, and as large as possible, at 400mm²). The capacitance should be 1.77pF. When the voltage is set to 1.5V, what should be the charge on the top plate, according to the equation? Show your work. Does this match the charge indicated in the simulation? Recall that capacitance is the charge on the plates, Q, over the voltage between the plates, V: C-Q/V. If we rearrange this equation, we can find the charge on the plates: Q=CV. Check to see if this is true in the simulation. 4. Adjust the plates to have the highest possible capacitance (as close as possible, at 2.0 mm separation, and as large as possible, at 400mm²). The capacitance should be 1.77pF. When the voltage is set to 1.5V, what should be the charge on the top plate, according to the equation? Show your work. Does this match the charge indicated in the simulation?
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Verify the relationship Q CV by rearranging the equation Q Multiplying both sides of the equation by ... View the full answer
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