Term 1 Revision Flashcards
Newton’s Laws of Motion
Law 1: An object remains at rest or in uniform motion until an external force acts upon it
Law 2: Force is equal to change in momentum per change in time. For constant mass F=ma
Law 3: For every action there is an equal and opposite reaction
Work done formula
Work done= Force x Distance moved in direction of force
Equation involving Power, work done and time
Power=Work done/time
Working out accelerationm velocity and distance using calculus
a=dv/dt
v=dx/dt
Coulombs law equation (two point charges) involving force, charges and distance
F=(1/4πε0) * (q1q2/r)
ε0=permitivity of free space
q=charges of points
r=DISTANCE (not radius)
Electric field (force exerted due to a point charge) equation involving electric field, charge and distance
E=(1/4π*ε0) *(q/r^2)
E=electric field
q=charge
r=DISTANCE (not radius)
Electric potential (work done in moving unit positive charge from infintiy (zero potential) to a point) equation involving work done, force and distance
Work done=F*X
X=distance moved in direction of force
Integral and differential equations for electric potential
E=-dV/dx
V=-∫ E dx (integrating between position ‘a’ and position ‘b’)
V=electric potential
E=electric field
Potential energy in an electric field
Equation involving PE, charge and
Electric potential
P.E=qV
Principle of Superposition
For a general system of charges, total electric field and electric potential can be found by adding up individual electric fields and potentials from each individual charge.
Basically just add up each particle individually
Adding fields and potentials from point charges
Revise this
How do multiple charges generate a uniform electric field between two plates?
Each charge produces a field, these fields add together (superpose). Provided the cross sectional area of the plates is way bigger than the distance between them, the horizontal components of the charges will cancel out (except at the edges. Remember the weird boy girl seat metaphor?)
Calculating force and acceleration of an electron in an electric field
Use F=qE and then F=ma
Definition of current
Rate of flow of charge
I=dQ/dt
If current is uniform take out the d’s to get the formula
Definition of current density
Rate of flow of charge per unit area
J=I/A
A=cross sectional area
Two equations involving current, current density electron charge, number density, area and velocity
I=enAv
J=env
Calculating average drift velocity of electrons in an electric field involving electron charge, electric field, mass of electron and mean time between collisions
V=(eE/m)*τ e=electron charge E=electric field m=mass of electron τ=mean time between collisions
Drift mobility definition and equation (two ways of writing it) involving drift velocity, electric field, electron charge, mean time and mass of electron
Avergae drift velocity acquired per unit electric field. μ=V/E=eτ/m V=drift velocity E=electric field e=electron charge τ=mean time between collisions m=mass of electron
How does drift mobility actually mean and what does it say about conductivity?
Reflects how fast carriers will drift in an applied electric field.
If mean time between collisions is large, mobility and velocity will be large and vice versa.
Mobility reflects sample quality but dosn’t necessarily mean a high conductivity, since that depends on number of carriers
Conductivity definition and equation-both how you calculate it and its relation to current density. Involves number density, electron charge, mobility
The degree to which a material conducts electricity. σ=neμ n=number density e=electron charge μ=mobility
J=σE
J=currenty density
E=electric field
Deriving Ohm’s law from J=σE
J=σE J=I/A E=V/L Therefore I/A=σV/L Rearrange to get V=(L/Aσ)*I As R=L/Aσ, V=IR
Definition of diffusion current and symbol
Symbol for diffusion current density
Current caused by diffusion of charge carriers (carriers moving from high concentration to low concentration)
Symbol is Γ
Symbol is Jdif (dif in subscript)
Covalent bonding definition and properties
When two non-metal atoms share electrons from their outer shells.
High melting point, very hard but brittle
Insoluable and poor conductivity
Metallic bonding definition and properties
As metals have few electrons in their outer shells, bonding involves multiple ions sharing electrons in a ‘cloud’.
High ductility (easy to manipulate)
High electrical conductivity
High thermal conductivity