Physics 2 Flashcards
Sound
- Differentiate b/t Infrasound and Ultrasound
- Give a real-life example of each
- Infrasound
- sound of a frequency TOO LOW to be perceived by the human ear.
- Ex: elephants can perceive infrasonic sounds that humans cannot
- Ultrasound
- sound of a frequency TOO HIGH to be perceived by the human ear.
- Ex: dogs can perceive ultrasonic sounds that humans cannot
- Lenses & Mirrors
- Image Types
- Differentiate b/t Virtual and Real images wrt location of IMAGE & LIGHT SOURCE
- Image Types
Virtual Images
- there is NO ACTUAL LIGHT emanating from* or *reaching the image
- Ex: The image formed is behind a plane mirror
Real Images
-
THERE IS ACTUAL LIGHT at the image
- ex: Image formed on your retina
Electricity
- Conductance
- Define wrt how they deal with ELECTRON FLOW:
- conductor
- resistor
- insulator
- semiconductor
- superconductor
- Define wrt how they deal with ELECTRON FLOW:
CONDUCTOR
- is a material that allows the flow of electrons through it relatively UNIMPEDED
RESISTOR
- is a material that tends to IMPEDE the flow of electrons.
- This being said, even the best conductors do exhibit some small degree of resistance to the flow of electrons
- superconductors being the possible exception
- and all resistors do conduct electrons to some small degree
- This being said, even the best conductors do exhibit some small degree of resistance to the flow of electrons
INSULATOR
- is a material with a very, very high resistivity.
- There is NO perfect ideal insulator that allows zero current flow under all conditions.
- However, materials like glass and Teflon allow negligible current flow up to extremely high voltages.
- There is NO perfect ideal insulator that allows zero current flow under all conditions.
SEMICONDUCTOR
- is a material thought to be right in the middle of an insulator and a conductor (in terms of conductivity vs. resistivity).
SUPERCONDUCTOR
- is a material that under very precise conditions is thought to exhibit zero resistance to electron flow
- Deriving Electric Field equations
- Force
- For gravity near earth, F=mg
-
For a constant elec. field:
- **F=qE **
-
For a constant elec. field:
-
For “real” gravity, F=Gmm/r2
- For a point-charge elec. field:
- F=Kqq/r2 (Coulomb’s Law)
- For a point-charge elec. field:
- Lenses & Mirrors
- The 4 Lens/Mirror Rules
- (for single-lens systems only!)*
1. Object distances, p, are always ___
2. Image distances, q, or focal point distances, f, are- ___ if they are on the SAME SIDE as the observer
- ___if they are on opposite sides
- The observer and object are on the:
- same side for a _____
- on opposite sides for a ____
- Explain “PRI/NVU”
- Object distances, p, are always (+)
- Image distances, q, or focal point distances, f, are
- (+) if they are on the SAME SIDE as the observer
- (-) if they are on opposite sides
- The observer and object are on the:
- same side for a mirror
- on opposite sides for a lens
-
PRI/NVU:
- “Positive, Real, Inverted”
- “Negative, Virtual, Upright”
-
ALWAYS STAY TOGETHER!!!!!!!!!
- if you know 1 trait, you know the other 2 by association
- Electricity
- Charge
- Charge is QUANTIZED, according to?
- (what numerical value)
- Charge is QUANTIZED, according to?
- Charge
- e-= 1.6 x 10-19 C
- Magnetism
- How do electric fields and magnetic fields relate to each other?
- Changing electric fields create magnetic fields
- any movement, velocity, rotation, etc. of a charged particle causes a change in the electric field created by that charge
- thus, creates a magnetic field
- any movement, velocity, rotation, etc. of a charged particle causes a change in the electric field created by that charge
- Changing magnetic fields create **electric fields **
- Machines
- Levers
- Formula=?
- Levers
- Fm=mg (L1/L2)
- L1= lever arm for the MASS
- L2= lever arm for the APPLIED FORCE
- Circuits
- Solving circuits using Ohm’s Law
- What if I can’t adding things together doesnt yield a Simple Circuit?
- Kirchoff’s Rules!
- Describe them (2)
- Kirchoff’s Rules!
- What if I can’t adding things together doesnt yield a Simple Circuit?
- Solving circuits using Ohm’s Law
- Apply Kirchoff’s rules
- 1st Rule:
- current INTO node=current OUT OF node
- 2nd Rule:
- In any cyclical circuit, V=0
- the sum of the voltage drops across each resistor equals the total voltage of the battery
- In any cyclical circuit, V=0
- 1st Rule:
- Sound
- General Characteristics
- How is sound produced?
- What are its properties as a mechanical wave?
- General Characteristics
- Sound is always created by a vibrating medium
- these vibrations propagate through liquids or solids, and generate pressure waves that propagate through GASES (such as air)
- As a mechanical wave, sound CANNOT propagate in a vacuum
- Waves
- The Doppler Effect
- Describe the “Doppler Shift”
- Give the 2 formulas
- The Doppler Effect
- The Doppler “Shift”
- perceived by observer
- dependent on the relative velocity b/t the SOURCE & OBSERVER
- Greater the relative velocity, greater the shift in frequency or wavelength
-
__Δf / fs= v / c
- fs= “source” frequency
-
Δλ/λs= v / c
- λs= “source” wavelength
- Forms of Energy
- Kinetic Energy formula
- KE= ½mv2
- Electric Fields
- Deriving Electric Field equations
- how do you get these kinds of equations?
- what do you need to remember to differentiate between?
- Deriving Electric Field equations
- Use conversions for equations you already know for GRAVITY
- Be sure to differentiate between:
-
CONSTANT Electric Fields
- are derived by comparison to gravity NEAR EARTH
-
POINT-CHARGE Fields
- are derived by comparison to “actual” gravity, or gravity IN SPACE
-
CONSTANT Electric Fields
- Waves
- Wave speed
- Formula
- Name the “3 Cardinal Wave Rules”
- Wave speed
- Formula
- V=λf
- 3 CARDINAL WAVE RULES:
- Wave speed (velocity) is determined BY THE MEDIUM
- Frequency NEVER changes when a wave moves from medium to medium
- Wavelength DOES change when a wave moves from medium to medium
- Lenses & Mirrors
- Give the 3 formulas we need to know:
- The one for mirrors
- Thin-Lens equation
- Magnification equation
- Wrt (+/-) signs, what does a negative M indicate?
- Give the 3 formulas we need to know:
- **f=½r **(for mirrors only!)
- 1/p+1/q=1/f (Thin Lens equation. Good for mirrors also)
- **M= -q /p = hq/hp **
- Negative M= inverted image
- Waves
- Superposition of waves
-
The Beat Frequency
- Occurs when?
- what do waves need to have very similar to e/o?
- Give equation
- fbeat=?
- Occurs when?
-
The Beat Frequency
- Superposition of waves
- Occurs when 2 waves with close to the same FREQUENCY interfere with e/o
fbeat= |f1 - f2|
- Optical Power
- Describe OP for Two-Lens Systems
- what are some examples of 2 lens systems?
- Give formulas for Magnification and Power
- Describe OP for Two-Lens Systems
- The image formed by the first lens BECOMES THE OBJECT for the second lens
- Ex: binoculars, telescopes, microscopes, etc.
- Magnification
- M=m1m2
- Power
- P=p1+p2
- Sound
- Harmonics
- Why does a pipe open at BOTH ends give all harmonics, but a pipe open at one end and closed at the other only gives the odd harmonics?
- Harmonics
- For a pipe open at one end and closed at the other, the first harmonic features a node at one end and an antinode at the other.
- It is impossible to have a node at the open end of a pipe and impossible to have an antinode at the closed end of a pipe.
- These facts restrict the possible waveforms.
- The logical “next step,” if you will, to move to the next harmonic from the first one is to add a node—
- this is impossible, however, because it would require that there be nodes at both ends of the pipe.
- Thus, we skip this step and add one node and one antinode to get the third harmonic.
- Electric Fields
- Deriving Elec Field equations
- PEelec
- Deriving Elec Field equations
- For gravity near earth, PEgrav=mgh (height measured against gravity)
- For a constant elec field:
- PEelec=qEd (distance measured against strength of elec. field)
- For a constant elec field:
- For “real” gravity, **PEgrav=-Gmm/r **
- for a point-charge elec field:
- **PEelec=-Kqq/r ** OR
- PEelec=Kqq/r
- for a point-charge elec field:
Circuits
- Resistance
- How can “resistance” be conceptualized/compared to:
- ____in fluids or ____ between solids
- Give the Formula for resistance
- How is Resistance “Temperature Dependent?”
- The wires b/t any 2 elements in a circuit are assumed to be PERFECT _____S
- wherein resistance=___
- All resistance occurs where?
- How can “resistance” be conceptualized/compared to:
Resistance can be conceptualized as the equivalent of:
- DRAG in fluids or FRICTION between solids
R=ρL/A
- ρ=resistivity
- L=length
- A=cross-sectional area
Temperature Dependence
- Starting around room temp, an increase in temperature results in:
- a linear increase in resistivity
- Changing temp is the ONLY WAY you can change resistance in a circuit without replacing the resistor
The wires b/t any 2 elements in a circuit are assumed to be PERFECT CONDUCTORS!
- resistance=zero
- all resistance occurs at the resistors
Waves
- Types of Waves
-
Electromagnetic (EM) Waves
- What kind of medium is req’d for these waves?
- EM waves are capable of propagating in WHAT?
- Can they transfer energy, momentum, or both?
- Are they transverse or longitudinal?
- Give examples of EM waves
-
Electromagnetic (EM) Waves
- NO medium required!
- Capable of propagating in a vacuum
- Can transfer BOTH energy & momentum
are TRANSVERSE ONLY
Ex: visible light, microwaves, radio waves
- Wave Speed
- Wave velocity (v) in various mediums
- Describe velocity of a wave on a string
- Here, what are its elastic & intertial properties?
- How does increasing these properties affect V?
- Describe velocity of a wave on a string
- Wave velocity (v) in various mediums
- The elastic property (that provides the restoring force in a string)
- is the string’s TENSION
- Increased tension always increases velocity.
- The inertial property
- is mass per unit length, the “linear mass density”
- μ: v = √(T/μ).
- A thicker string (increased mass per length) always decreases velocity (provided the tension stays the same)
- is mass per unit length, the “linear mass density”
- Waves
- Superposition of waves
- Differentiate b/t areas of constructive & descructive interference
- Superposition of waves
- Constructive Interference
- regions where the amplitudes of superimposed waves ADD TO each other
- INCREASES amplitude
- regions where the amplitudes of superimposed waves ADD TO each other
- Destructive Interference
- regions where the amplitudes of superimposed waves SUBTRACT FROM each other
- DECREASES amplitude
- regions where the amplitudes of superimposed waves SUBTRACT FROM each other
- Machines
- What do machines do? What do they never do?
- They reduce the amount of forces necessary to perform a given amount of work
- They NEVER reduce or change the amount of work
- Electromagnetic Spectrum
- Describe Visible Light
- λ=?
- Describe RED light (3)
- Describe Violet light (3)
- Mnemonic=?
- Describe Visible Light
- 390-700nm
-
RED LIGHT
- lowest energy
- lowest frequency
- longest λ
-
VIOLET LIGHT
- highest energy
- highest frequency
- shortest λ
- Mnemonic:
- ROYGBIV
- Machines
- Ramps
- Formula
- What does a “5 meter long” ramp or a “5 meter ramp” imply?
- Formula
- Ramps
-
Fm=mg (h/d)
- h=height of ramp
- d=distance along its hypotenuse
- Fm=force necessary to do the work with the machine
- “5 meter ramp” or “5 meters long”
- implies that the _hypotenuse _of the ramp is 5m
- Circuits
- Ohm’s Law
- Formula
- What is a common error when manipulating equations using Ohm’s Law?
- Ohm’s Law
- Formula
- V=IR
- Common error:
- it CANNOT be said that if voltage increases and current remains constant that resistance will INCREASE
- Resistance is a permanent quality of the resistor itself
- The only way to change resistance is to:
- physically replace resistors with resistors that have different Ohm’s ratings, or
- change the temperature of the resistor
- The Law of Conservation of Energy
-
Energy in a/n ____ system is always ____
- Describe this Law
-
Energy in a/n ____ system is always ____
-
Energy in an ISOLATED system is always CONSERVED
- Energies (KE, PE, Heat Energy, etc.) are frequently transferred back and forth, but **NEVER LOST **
- Electric Fields
- Comparing Elec. Field equations to Gravity
- What (in gravity equations) equates to what (in elec. field equations)?
- Comparing Elec. Field equations to Gravity
Example to start you off:
g (stength of grav. field) = E (strength of electric field)
-
g (stength of grav. field)
- =E (strength of electric field)
-
G (constant)
- K (constant)
-
h (distance)
- =r or d
-
m (mass)
- =q (charge)
-
F (force)
- =F (same in both)
-
gh (PEgrav)
- =V (voltage, PEelectrical)
- Optical Power
- Formula (for single-lens systems)
- P=1/f
Electric Fields
- Electric Dipoles
- “a dipole is a _______ of positive & negative charges of ____ _______”
- What happens when a dipole is exposed to an electric field?
- What if the dipole DOESNT do the above thing when exposed to B?
- What does it HAVE, then?
a dipole is a separation of positive & negative charges of EQUAL magnitude
When a dipole is exposed to an elec. field, it tends to align itself with that field
-
a dipole that is NOT aligned with the elec. field has PE
- alignment with the field is a lower energy state than alignment AGAINST the field
- Electricity
- Charge
- Explain “Conservation of Charge”
- Charge
- The Universe always has a ZERO net charge
- Charge is created by separation
- If you separate one electron from a neutral atom, you have created:
- one independent unit of negative charge (the electron)
- and simultaneously created one independent unit of **positive **charge (the cation)
- If you separate one electron from a neutral atom, you have created:
Electric Fields
-
Electric Field Lines
- Always drawn with their ____s at the POSITIVE charge
- _____ LINES=STRONGER FIELD
- Field Lines best approximate “____ flow”
- What is the opposite of this kind of flow?
- Always drawn with their tails at the positive charge
- Pointing AWAY FROM, or
- Pointing TOWARDS the negative charge
- CLOSER LINES=STRONGER FIELD
- Field Lines best approximate Current Flow
- Current flows from positive to negative concentrations
ELECTRON Flow is the opposite (neg.⇒pos.)
- Waves
- Types of Waves
- compare Transverse vs. Longitudinal waves
- Types of Waves
- Transverse waves
- displace the medium perpendicular to their direction of travel
- ex: EM waves, waves on a string
- displace the medium perpendicular to their direction of travel
- Longitudinal waves
- displace the medium parallel to their direction of travel
- ex: sound waves, p-wave earthquakes
- displace the medium parallel to their direction of travel
- Wave Speed
- Wave Velocity in various mediums
- velocity of sound waves in a SOLID
- what are the elastic & inertial properties?
- How do these sound waves differ than the ones going through a gas?
- velocity of sound waves in a SOLID
- Wave Velocity in various mediums
- Elastic property: “Bulk Modulus” (B)
- Inertial property: Density, ρ
- Although the densities of solids are typically thousands of times higher than the densities of gases…
- the elastic moduli are even increased by an even LARGER factor!!
- This property causes solids to “spring back” extremely quickly following deformation.
- Sound (compression) waves in solids are therefore TYPICALLY MUCH FASTER THAN SOUND WAVES IN GASES .
- Power
- Formulas
- Think of power in THIS ORDER (4)
- Units=?
- Formulas
- P=ΔE/t
- P=W/t
- P=Fscosθ
-
Pi=Fvcosθ
- gives “instantaneous power”
- should only be used when asked for specifically
-
Units: Watts
- J/s
- Wave Characteristics
- Describe
- wavelength
- period
- velocity
- frequency
- intensity
- phase
- Describe
- Wavelength (units = meters)
- distance between two adjacent:
- crests (a.k.a., peaks, maxima),
- troughs (a.k.a., valleys, minima).
- distance between two adjacent:
- Period and frequency are ALWAYS INVERSES OF EACH OTHER!!
- Velocity
- how fast the wave moves in space (in m/s).
- given by v = fλ.
- Amplitude
- the “distance” between:
- the equilibrium point and a crest, or between the equilibrium point and a trough.
- the “distance” between:
- Intensity is
- a measure of power per unit area.
- Waves have power because they transport energy from one point to another in a given amount of time.
- a measure of power per unit area.
- Intensity is proportional to the square of the amplitude and the square of the frequency.
- Phase
- is a relative measure of how closely two waves (typically with the same frequency) are oriented to one another in space,
- typically expressed in radians or degrees.
- Two waves that are “in phase” should cross the x-axis at the same point, but may have different amplitudes
- is a relative measure of how closely two waves (typically with the same frequency) are oriented to one another in space,
- Light
- Describe how Young’s Double-Slit experiment was physically SET UP
- What needed to happen for his experiment to work?
- Describe how Young’s Double-Slit experiment was physically SET UP
- Young shone a monochromatic light through a screen with a single slit in it.
- The purpose of this slit was to create coherent wavefronts
- Behind the first screen he placed a second screen with two narrow, parallel slits.
- These created the diffraction pattern.
- Finally, behind the second screen he placed a third screen.
- Light traveled through the first two screens and formed alternating pattern of LIGHT and DARK bands on the third screen.
For the experiment to work, the light traveling through each of the 2 slits in the middle screen must be coherent and have the SAME FREQUENCY & POLARIZATION
- Electric Fields
- Think of a “Field” as…?
-
FIELD= an invisible influence capable of exerting a FORCE on a:
- mass, or
- charge
- Think of the formulas for WORK in this order (2)
- If ____ changed, think **WORK! **
- W=Δ Energy
- W=Fdcosθ
- If ENERGY changed, think WORK!
- Lenses & Mirrors
- Near-Sighted vs Far-Sighted
- describe
- Where is the image in relation to the location of the retina?
- Near-Sighted vs Far-Sighted
- Near-sighted (myopia)
- able to focus clearly on CLOSE objects, but not on distant ones
- The image is IN FRONT OF the retina
- Far-sighted (hypertropia)
- able to focus clearly on DISTANT objects, but not on close ones
- The image is BEHIND the retina
* Light
* Dual nature * Define particle & wave models for light * What specific experiment/effect **supports** each model?
How are these two models reconciled?
The Wave Model of light
supposes that light is a wave
-
Young’s Double Slit Experiment provides support for this model
- because only waves would show the diffraction and interference patterns necessary to create the characteristic light and dark bands
The Particle Model of light
supposes that light is a particle
-
The photoelectric effect is the major support for this model.
- Says that electrons are ejected from a material when light of sufficiently high frequency is used—
- but NOT UNTIL a threshold frequency is reached.
- Says that electrons are ejected from a material when light of sufficiently high frequency is used—
The two are reconciled by:
QUANTUM MECHANICS!
photons are described by “wave functions” which sometimes act as
- macroscopic waves, and sometimes as
- macroscopic particles
- Waves
- In order for 2 waves to be “in phase” with each other:
- What 3 characteristics must they share?
- Which of these 3 is MOST IMPORTANT?
- What do the 2 waves need to share in order to have this characteristic?
- Which of these 3 is MOST IMPORTANT?
- What 3 characteristics must they share?
- In order for 2 waves to be “in phase” with each other:
- In order to be 100% in phase, two waves would have to have the same:
1) Frequency,
2) Wavelength
and most importantly
3) TIMING OF MAXIMA/MINIMA
- which could be done if they share the same time/place of origin)
- Light
- Energy of a Photon
- Formula
- Energy of a Photon
-
E=hf
- h=Plack’s constant (given)
Waves
- Types of Waves
- What are MECHANICAL Waves?
- 2 traits:
- What do they require to propagate?
- Do they transfer energy, momentum, or both?
- Are they Transverse or Longitudinal or Both?
- 2 traits:
- What are MECHANICAL Waves?
- REQUIRE A MEDIUM to propagate
- Transfer ENERGY ONLY!!! (not momentum)
Can be BOTH transverse & longitudinal
- Transverse
- transverse mechanical waves require a fairly STIFF MEDIUM in order to propagate
- ∴ cannot propagate in liquids or gases
- ex: strings on a musical instrument
- transverse mechanical waves require a fairly STIFF MEDIUM in order to propagate
- Longitudinal
- ex: sound waves
- Define Chemical Energy
- The energy contained within chemical bonds
- Or the energy stored/released due to the separation and/or flow of ELECTRONS
- i.e. a battery
- Electric Fields
- What are 2 additional ways to think of “voltage?”
- ) Voltage =Potential Energy DIVIDED by charge or mass
- ) Voltage= whatever “thing” you can MULTIPLY by mass or charge to get Potential Energy
- Examples:
- gh*m=mgh=PEgravitational
- Ed*q=PEelectrical=V*q
Electromagnetic Spectrum
- List (in order) each class of the EM spectrum and their relative ENERGIES (10x)
- Hint:
- Remember My Interest Varies Under
Xternal Groups
-
Radio waves
- 103
-
Microwaves
- 10-2
-
Infrared waves
- 10-5
-
Visible Light
- 10-6
-
Ultraviolet light
- 10-8
-
X-rays
- 10-10
-
Gamma Rays
- 10-12
Waves
- Intensity
- The Decibel (dB) System
- Define
- How is it similar to & differ from the Richter scale (for earthquakes)
- The Decibel (dB) System
is a rating system for the intensity of sound within the range of human hearing
Both it and the Richter scale use logarithmic scales
- Difference:
In short:
10x** increase on Richter Scale = **1 unit increase
10x** increase on dB scale=**10 unit increase
10x increase in earthquake intensity=1.0 unit increase on Richter scale
10x increase in sound intensity=10.0 unit increase on dB scale
- a sound 10x more intense is 10dB higher
- a sound 100x more intense is 20 dB higher
- a sound 1000x more intense is 30 dB higher
- Circuits
- Solving Circuits using Ohm’s Law
- How to add in series/parallel:
- Resistors
- Capacitors
- Batteries
- How to add in series/parallel:
- Solving Circuits using Ohm’s Law
- Resistors
- in series:
- add directly
- in parallel:
- add the inverses
- take the inverse of that sum
- in series:
- Capacitors (opposite of solving for resistors)
- in series:
- add the inverses
- take the inverse of that sum
- In parallel:
- add directly
- in series:
- Batteries
- in series:
- add directly
- in parallel:
- TOTAL voltage= **the HIGHEST voltage of any one of the batteries in **parallel
- in series:
- Waves
- Types of Waves
- List the ones we’re supposed to know
- Types of Waves
- Transverse vs Longitudinal
- EM Waves
- Mechanical Waves