Electrostatics “Electricity at rest” Electric Charges Fundamental positive charge – proton...
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Transcript of Electrostatics “Electricity at rest” Electric Charges Fundamental positive charge – proton...
Electrostatics
• “Electricity at rest”
Electric Charges
• Fundamental positive charge – proton• Fundamental negative charge – electron• If an object gains electrons – becomes
negative• If an object loses electrons – becomes
positive
Measuring the Charge
• Unit of charge is coulomb (C)• Elementary charge (e) of electron
and proton – 1.6x10-19 C. • 1 C – 6.24x1018 electrons• Braun Electroscope – device for
detecting electric charge
Conservation of Charge
• Charge cannot be created or destroyed, only transferred from one object to another.
Transferring of Charges
• (Electroscopes, Metal Spheres)
Coulomb’s Law• Force two charges have on each other• Related to Newton’s Law of Universal
Gravitation
q1 and q2 are chargesr – distance between centers
k – electrostatic constant (9.0x109 Nm2 /C2)
Fe = magnitude of force (N)
221
r
qkqFe
Force vs. DistanceF
orce
Distance
Example
• Calculate the magnitude of the force between two positive charges, q1 = 3.0 x10-6 and q2 = 6.0 x10-5 C, separated by a distance of 9.0 m.
• (Positive value of F – Repulsion)• (Negative value of F – Attraction)
Electric Field• A field exists when an electric force is
exerted on a charged particle• Vector Quantity• Idea developed by Michael Faraday• Electric Field Lines – Models to
represent an electric field–Lines ALWAYS go AWAY from
positive charges
Electric Field Lines
Electric Field Lines
• Two Equal and Opposite Charges• Two like charges (+ and -)• Parallel Plates• Hollow Sphere• Directionality of a point charge.
Electric Field Strength
• F – Force (N)• E – Electric Field Strength (N/C)• q – charge (C)
q
FE
Example
• A test charge of +2.0x10-6 coulomb experiences a force of 2.4x10-3 N when placed in an electric field. Determine the magnitude of the field.
Potential Difference
• The work required to bring a charge from infinity to that point.
• When work is done, energy is used• Scalar Quantity
Potential Difference
• V – Potential Difference (Volts, V)• W – Work (Joules, J)• q – charge (Coulombs, C)
q
WV
Problem
• When a charge of -4x10-3 C is moved between 2 points in an electric field, 0.8 J of work is done on the charge. Calculate the potential difference between the points
Electron Volt
• Electron Volt (eV) is the energy required to move one elementary charge (1.6x10-19 C)
• 1 eV = 1.6x10-19 C