Electrical Energy, Potential and Capacitance

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Presentation transcript:

Electrical Energy, Potential and Capacitance

Understanding “Difference” Let’s say we have a proton placed between a set of charged plates. If the proton is held fixed at the positive plate, the ELECTRIC FIELD will apply a FORCE on the proton (charge). Since like charges repel, the proton is considered to have a high potential (voltage) similar to being above the ground. It moves towards the negative plate or low potential (voltage). The plates are charged using a battery source where one side is positive and the other is negative. The positive side is at 9V, for example, and the negative side is at 0V. So basically the charge travels through a “change in voltage” much like a falling mass experiences a “change in height. (Note: The electron does the opposite)

Electric Potential and Electric Fields Since the amount of energy per charge is called Electric Potential, or Voltage, the product of the electric field and displacement is also VOLTAGE This makes sense as it is applied usually to a set of PARALLEL PLATES. DV=Ed Units: V = volts d = m E = N/C or V/m E DV d

Example A pair of oppositely charged, parallel plates are separated by 5.33 mm. A potential difference of 600 V exists between the plates. (a) What is the magnitude of the electric field strength between the plates? (b) What is the magnitude of the force on an electron between the plates?

Example A pair of oppositely charged, parallel plates are separated by 5.33 mm. A potential difference of 600 V exists between the plates. (a) What is the magnitude of the electric field strength between the plates? (b) What is the magnitude of the force on an electron between the plates? 113,207.55 N/C 1.81x10-14 N

Calculate the speed of a proton that is accelerated from rest through a potential difference of 120 V

Example Calculate the speed of a proton that is accelerated from rest through a potential difference of 120 V 1.52x105 m/s

Electric Potential of a Point Charge Up to this point we have focused our attention solely to that of a set of parallel plates. But those are not the ONLY thing that has an electric field. Remember, point charges have an electric field that surrounds them. So imagine placing a TEST CHARGE out way from the point charge. Will it experience a change in electric potential energy? YES! Thus is also must experience a change in electric potential as well.

Electric Potential Let’s use our “plate” analogy. Suppose we had a set of parallel plates symbolic of being “above the ground” which has potential difference of 50V and a CONSTANT Electric Field. +++++++++++ DV = ? From 1 to 2 DV = ? From 2 to 3 DV = ? From 3 to 4 DV = ? From 1 to 4 1 25 V 0 V 2 3 d 0.5d, V= 25 V E 12.5 V 4 0.25d, V= 12.5 V 37.5 V ---------------- Notice that the “ELECTRIC POTENTIAL” (Voltage) DOES NOT change from 2 to 3. They are symbolically at the same height and thus at the same voltage. The line they are on is called an EQUIPOTENTIAL LINE. What do you notice about the orientation between the electric field lines and the equipotential lines?

Equipotential Lines So let’s say you had a positive charge. The electric field lines move AWAY from the charge. The equipotential lines are perpendicular to the electric field lines and thus make concentric circles around the charge. As you move AWAY from a positive charge the potential decreases. So V1>V2>V3. Now that we have the direction or visual aspect of the equipotential line understood the question is how can we determine the potential at a certain distance away from the charge? r V(r) = ?

Measuring Capacitance Let’s go back to thinking about plates! The unit for capacitance is the FARAD, F. Surface Charge Density C/m2

Energy of a Capacitor

Example A parallel plate has an area of 0.0002m2 and a plate separation of 0.001m and connected to a battery of 3V. What is the capacitance? charge on the positive plate? surface charge density? Magnitude of the electric field?

Example A 2.5x10-5F plate holds 1.75x10-3C of charge. What is the Stored energy on the plate? voltage across the plate? new voltage by doubling the stored energy of the plate?