ELECTRIC POTENTIAL ENERGY ELECTRIC ENERGY ELECTRIC POTENTIAL V

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ELECTRIC POTENTIAL ENERGY

ELECTRIC POTENTIAL ENERGY

ELECTRIC ENERGY

ELECTRIC ENERGY

ELECTRIC POTENTIAL (V)

ELECTRIC POTENTIAL (V)

At r=o, Energy is large positive value Very close, lot’s of stored energy because

At r=o, Energy is large positive value Very close, lot’s of stored energy because it is ready to be pushed away with a lot of force At r= infinity, energy is small positive value, very little potential to be pushed At r=o, Energy is large negative value Very close, requires lot’s of external energy to be pushed away to infinity At r= infinity, energy is small negative value, very little energy required to be pushed further away

VOLTAGE IS…. Energy per unit charge (per coulomb) You can create the analogy… It

VOLTAGE IS…. Energy per unit charge (per coulomb) You can create the analogy… It is Energy per electron

ELECTRIC POTENTIAL DIFFERENCE (∆V) Work (change in energy) required to move a charge from

ELECTRIC POTENTIAL DIFFERENCE (∆V) Work (change in energy) required to move a charge from one point to another in an electric field Current (flow of charge) redirects charge until electric potential reaches zero Current flows downhill Electron flow is from negative to positive

BATTERY • The battery maintains a potential difference • A charge escalator - maintains

BATTERY • The battery maintains a potential difference • A charge escalator - maintains a charge separation • An electric field is created inside the wire • The electric field strength applies a force on the electrons which generates a current • Moves from a higher potential to a

This equation only applies for a constant electric field as seen between two parallel

This equation only applies for a constant electric field as seen between two parallel plates Only a constant electric field because of the evenly spread electric charge over the plate, the field within is changed from an inverse squared force field to a linear squared force field Derivation for a infinite line wire: http: //faculty. wwu. edu/vawter/Physics. Net/Topics/Electric. Force/Line. Charge. Der. html Since there is an attractive and repulsive field and there is a linear relationship, the sum of the attractive and repulsive forces are a constant

Applies for a point charge in an electric field

Applies for a point charge in an electric field

NOTE W = ∆Ee Work can also be used to produce kinetic energy as

NOTE W = ∆Ee Work can also be used to produce kinetic energy as ∆Ee=∆Ek

EXAMPLE Calculate the electric potential at a distance of 0. 80 m from a

EXAMPLE Calculate the electric potential at a distance of 0. 80 m from a spherical point charge of +8. 9µC. Ans: V = +1. 0 x 105 V

EXAMPLE Find the plate separation for two parallel plates that have an electric potential

EXAMPLE Find the plate separation for two parallel plates that have an electric potential difference of 120 V and produces an electric field of 960 N/C. Ans: r = 0. 125 m

EXAMPLE How much work is done to increase the potential of a charge of

EXAMPLE How much work is done to increase the potential of a charge of 15µC with 120 V? Ans: W = 1. 8 x 10 -3 J

EXAMPLE Two spheres are located 0. 80 m from each other. Sphere X has

EXAMPLE Two spheres are located 0. 80 m from each other. Sphere X has a charge of -8. 1 x 10 -4 C but sphere Y has a charge of -1. 68 x 10 -4 C and is free to move. Both spheres have a mass of 1. 0 x 10 -2 kg. How fast is sphere Y moving when it is 1. 5 m from sphere X? Ans: 3. 8 x 102 m/s