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Physics Exam

QuestionAnswer
Electric Charges - 2 Types: (+) & (-) - Like charges repel while opposite charges attract - Quantized, Conserved & measured precisely - Creates Electric Fields
Electric Fields (E) - Electric Field vectors point away from (+) Qs but toward (-) Qs - Symmetry (Uniform/Even & Center at Origin) Cancels Perp. Es (E=0) - Always points in the direction of decreasing electric potential
Small Test Charge (q) - (+)q: Force & E -> in the same direction (Outwards q) - (-)q: Force & E -> in the opp. direction (Inwards q)
Atoms - Electrically neutral - Neutron (+0) No mass
Law of Conservation of Electric Charge - If an object acquires a (+) charge, then an equal amount of (-) charge will be found somewhere else. Vice Versa - Net Electric Charge produced in any process is always 0
Charges with Electric Force - Charges decide the action - Pull charges along the axis arrow, (+) force - Pts opps. to the axis arrow, (-) force
Superposition Add the vectors up - Electric fields obey Superposition just like forces
Electric Field Lines Lines show the direction field vectors pt - The # of lines is proportional to the charge | Ex: +1 charge has 2 lines & +2 charge has 4 lines - Closer the lines, stronger the field
Electric Potential Energy that can become something else - Only the potential energy difference with 2 pts is measurable - Amount determines the energy in a gravity/electric F change - Bigger G/E PE = bigger mass /charge
Electric Potential With Charges V = Change in electric potential - (+) Charges accelerate: Move from higher to lower V - (-) Charges accelerate: Move from lower to higher V - Is independent of the test charge
Electric Potential & Force With Work Electric Force does (+) Work - Charge gains kinetic energy - Potential energy of the charge decreases
Electron Volt (eV) Energy acquired by an electron moving through a potential of 1V - Used for atomic energy transitions
Equipotential Surfaces - No work is done by electrical forces when moving along an equipotential surface - Electric field is always perpendicular to the Equipotential Surface
Dielectrics An insulating material placed between capacitor plates - Permittivity of Space: Has a dielectric inside the space - Permittivity of Space > Permittivity of Free Space - Specific k constant (Problems will tell u the value)
Polar Dielectric & Induced Dipoles In Dielectric Materials - PD: Molecules with a perm. electric dipole moment (Shows random orientation) - ID: Has an E, produces partial alignment of the dipoles (Thermal agitation prevents it fully) - Neutral molecules can have a dipole moment
Circuits Closed path which allows electric current (-e) to flow | Needs a power source - Voltage Source: An electromotive force (EMF/E) maintains a constant PE between its terminals - Elements are connected by conductors/wires
Static Electricity Charges don't move but stay put at the location they are placed
Conductors in Static Equilibrium - Circuits are equipotential - No voltage drop/rise along a conductor - No electric field inside a conductor (E=0)
Conductors Not in Static Equilibrium - voltage drop/rise along them is negligible - E around = 0
Capacitors A device that can store charge but doesn’t let them flow through - Consist of 2 conducting objects (plates/sheets) placed near each other without touching (B/c charge will neutralize) - Battery: PE difference by storing energy while C stores charges
Parallel Capacitors Elements have same potential | Differ. Circuit but same position - Has the same Voltage (V) but different Charge (Q)
Series Capacitors Elements are in the same circuit with no junction between them - Has the same Charge (Q) but different Voltage (V) - Smaller capacitors get a larger voltage drop
Resistance - Electrons will accelerate until reaching terminal velocity - Current is proportional to PE (V) when R is constant - Wire is a cylinder, so cylinder Area
Parallel vs Serie Resistors Parallel Resistors: Series Capacitors - Has the same Voltage but different Currents Series Resistors: Parallel Capacitors - Has the same Current but different Voltages
Determine the equivalent capacitance, resistors & charge on each Capacitor - Find capacitance/resistors separately (Series & Parallel) then add together (Series + Parallel) - Find Charges separately for Parallel C & together for Series C
Current (I) Movement of charges (Not Static Equilibrium) - PE placed across a conductor creates an electric field → Causes charges to move
Different Types of Current - Direct Current (DC): Current always flows the same direction - Alternating Current (AC): Direction of current flow changes periodically - Conventional Current: Made up flow of (+) Charges
Battery: Terminal Voltage Modeled by a series combination of an EMF (voltage source) & a resistor (internal resistance) - Battery goes bad: r becomes BIG - Battery is drained: Curved E drops
EMF Sum of voltage drops across the capacitor & resister - All resistances (Even Internal resistance)
Resistors A device with BIG resistance (Heartbeat) - Conductors’ resistance is VERY low (Dead Heartbeat) - Current flows from high potential to low potential through a resistor
Resistance Changes With Length & Width Block: Length & Cross-Sectional Area (A) - Length = V & Width = I - (Made Up) N = Number of Blocks
Resistance Changes With Length & Width: # Blocks On Top of Each Other - Increases Area (I) but decreases Resistance (R) - Ex: 2I: Doubles area & resistance decreases by a factor of 2
Resistance Changes With Length & Width: # Blocks After The Other: - Increases Length (V) & Resistance (R) - Ex: 2V: Doubles length & resistance increases by a factor of 2
Resistance Changes With Length & Width: Adding a Constant Add a constant & the proportionality becomes equality - ρ: Resistivity - Conductors: ρ = 10^-8 Ωm - Insulators: ρ > 10^10 Ωm
Temperature & Resistivity: Temp. Coefficient of Resistance α: Measures how much a material's R changes with temp. change - α is ONLY valid for a given value of T0 - ρ(T) = Resistivity at Temp & R(T) = Resistance at Temp
Superconductors: When T < TC Superconductor: A conductor loses all R (ρ → 0) & temp < Critical Temp (TC) - Critical Temp is the tipping pt where a material changes from a normal conductor into a superconductor
Kirchhoff’s Rules: 1st Rule: Junction Rule (Charge Conservation) HELP
Kirchhoff’s Rules: 2nd Rule: Loop Rule (Energy Conservation) HELP
Ammeter Measures current - Placed in Series (so current flows through it) since blows a fuse in Parallel - Very low resistance (so not to affect the current it measures)
Voltmeter Measures voltage - Placed in parallel - Very high resistance (so little current flows through it) - Ideal Voltmeter: I = 0 ,so just reads V
Multimeter Measures voltage, current, or resistance
EMFs in Series: - Same Direction: Total voltage is adding their voltages - Opp. Direction: Total voltage is subtracting their voltages
RC Circuit Circuits containing both resistors & capacitors - Look: EMF, capacitors, & resistors
RC Circuit: When Switch (S) is Closed: - Current flows immediately, causing (-es) to add up on the capacitor's plates & building up its PE differ. - As the capacitor charges toward its max capacity (C), the current gradually drops to 0 once the capacitor's V = EMF
EMF's Terminal Electrons - EMF’s (-) Terminal Electrons: Adds up on capacitor’s upper plate - EMF’s (+) Terminal Electrons: Adds up on Capacitor’s bottom plate
Capacitor’s Charge & Current vs Time Graph - Capacitor’s Charge vs Time Graph: Increasing through Time - Capacitor’s Current vs Time Graph: Decreasing through Time
How to Find Min & Max Capacitance - Min Capacitance: Connecting all capacitors in a Series - Max Capacitance: Connecting all capacitors in a Parallel
Created by: Whateverisfree
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