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Charge capacitor. Once it is charged, disconnect it from battery. How do the quantities in Table 1 change?

Charge capacitor. Once it is charged, disconnect it from battery. How do the quantities in Table 1 change?

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Question: Charge capacitor. Once it is charged, disconnect it from battery. How do the quantities in Table 1 change? (refer to the image below).

 

 

Quantity Observations Reasons Charge (Q on caраcitor Increasing potential charge on capacitor will increase 9 = ev Area A, and separation d is Capacitance = constant. Therefore, capacitance (C) is also constant. Capacitance (C) of capacitor c = = constant on increasing the potential The increasing potential of battery potential across capacitors will also Potential (V) across capacitor C = v increase. This happens because, Potential difference = Electric field * distance Slowly increasing potential would result in steady increase in electric field between the parallel plates. Electric Field (E) between plates As the value of distance between the plates is kept constant so Electric field is directly proportional to potential ie Ec V According to equation (1), Electric field is directly proportional to Applied potential difference and inversely proportional to distance between plates. distance remains constant, so electric field is directly proportional to Applied potential difference. When potential increases slowly, so potential difference also increases, it means the electric field between plates also increases. Direction of motion of electrons the electric field between plates through battery increases
Transcribed Image Text:Quantity Observations Reasons Charge (Q on caраcitor Increasing potential charge on capacitor will increase 9 = ev Area A, and separation d is Capacitance = constant. Therefore, capacitance (C) is also constant. Capacitance (C) of capacitor c = = constant on increasing the potential The increasing potential of battery potential across capacitors will also Potential (V) across capacitor C = v increase. This happens because, Potential difference = Electric field * distance Slowly increasing potential would result in steady increase in electric field between the parallel plates. Electric Field (E) between plates As the value of distance between the plates is kept constant so Electric field is directly proportional to potential ie Ec V According to equation (1), Electric field is directly proportional to Applied potential difference and inversely proportional to distance between plates. distance remains constant, so electric field is directly proportional to Applied potential difference. When potential increases slowly, so potential difference also increases, it means the electric field between plates also increases. Direction of motion of electrons the electric field between plates through battery increases
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