Use LEFT and RIGHT arrow keys to navigate between flashcards;
Use UP and DOWN arrow keys to flip the card;
H to show hint;
A reads text to speech;
52 Cards in this Set
- Front
- Back
Coulomb's Law
|
F = k*q1*q2/r^2
|
|
Lines of a positive force ________, and negative force ___________
|
go outward, go inward
|
|
Electric Field
|
-A vector pointing in the direction of the field
-units of N/C E = k*q1/r^2 |
|
Force on a charge in an electric field:
|
F = E*q
|
|
The potential Energy (U) of a charge in an electric field:
|
U = E*q*d
|
|
Electric Potential Energy
|
U = k*q1*q2/r
|
|
Voltage
|
-The potential for work by an electric field in moving any charge from one point to another
-Units = J/C V = Ed V = k*q1/r |
|
Equipotential Surfaces
|
-A surface normal to the field that describes a set of points all w/ the same potential
|
|
Electric Dipole
|
Created by two opposite charges w/ equal magnitude
|
|
Electric Dipole Moment
|
A vector whose magnitude is the charge q on one of the charges times the distance d between the charges (points in opposite direction to E field, from neg to positive
|
|
A dipole not perfectly aligned w/ an external electric field will have a potential energy of:
|
U = -pEcos(theta)
|
|
The electric field inside a uniformly charged conductor is _________
|
zero
|
|
Current
|
-Given in amps, or C/s
-Flow in the direction of positive charge |
|
If an object is made from a homogeneous conductor, the resistance of the object when a voltage is applied uniformly to its ends =
|
R = p*(L/A)
p = resistivity of material |
|
Voltage Formula
|
V = iR
|
|
Voltage is analogous to:
|
gh
|
|
Kirchoff's First Law
|
The amount of current flowing into any node must be the same amount that flows out
|
|
Node
|
Any intersection of wires
|
|
Kirchoff's Second Law
|
The voltage around any path in a circuit must sum to zero
|
|
Battery
|
Adds energy to a circuit by increasing the voltage from one point to another (rated w/ EMF)
|
|
Capacitor
|
-Temporarily stores energy in a circuit (form of separated charge)
|
|
Electric Field between parallel plate capacitors:
|
E = (1/K)*(Q/A*eo)
eo = permittivity k = 1/(4*pi*eo) |
|
Capacitance
|
C = Q/V
|
|
Formula for Parallel Plate Capacitor:
|
C = K*(A*eo/d)
|
|
Energy stored in any capacitor:
|
U = (1/2)*Q*V
|
|
Dielectric Constant (K)
|
Refers to the substance between the plates of a capacitor (must be an insulator)
|
|
Resistors in Series
|
R(eff) = R1 + R2 + ...
|
|
Resistors in Parallel
|
1/R(eff) = 1/R1 + 1/R2 + ...
|
|
Electrical Power
|
P = i^2*R
|
|
Power Dissipated
|
The rate at which heat is dissipated in a resistor
|
|
Max Current in AC circuit
|
i(max) = sqrt(2*i(rms))
|
|
rms
|
root mean square. square root of the average of the squares.
|
|
Capacitance
|
C = Q/V
|
|
Formula for Parallel Plate Capacitor:
|
C = K*(A*eo/d)
|
|
The lines of force in a magnetic field point from the ______ to the ________
|
north to the south
|
|
Energy stored in any capacitor:
|
U = (1/2)*Q*V
|
|
What creates a magnetic field?
|
A changing electric field (i.e. from current)
|
|
Dielectric Constant (K)
|
Refers to the substance between the plates of a capacitor (must be an insulator)
|
|
Magnetic Field for a long, straight wire:
|
B = (uo*i)/(2*pi*r)
|
|
Resistors in Series
|
R(eff) = R1 + R2 + ...
|
|
The force on a charge moving w/ velocity through a magnetic field:
|
F = qvBsin(theta)
|
|
Resistors in Parallel
|
1/R(eff) = 1/R1 + 1/R2 + ...
|
|
Electrical Power
|
P = i^2*R
|
|
Power Dissipated
|
The rate at which heat is dissipated in a resistor
|
|
Max Current in AC circuit
|
i(max) = sqrt(2*i(rms))
|
|
rms
|
root mean square. square root of the average of the squares.
|
|
The lines of force in a magnetic field point from the ______ to the ________
|
north to the south
|
|
What creates a magnetic field?
|
A changing electric field (i.e. from current)
|
|
Magnetic Field for a long, straight wire:
|
B = (uo*i)/(2*pi*r)
|
|
The force on a charge moving w/ velocity through a magnetic field:
|
F = qvBsin(theta)
|
|
T or F: The force due to a magnetic field does work
|
False. It always acts the centripetal force and can be set equal to mv^2/r
|
|
The force on a current carrying wire placed in a magnetic field:
|
F = ilBsin(theta)
|