fall physics Flashcards

1
Q

force that opposes motion through a fluid

A

drag

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2
Q

This dimensionless number is the ratio of the inertial drag forces to the viscous drag forces

A

Reynold’s number

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3
Q

Once the Reynolds number is above about 0.1, the flow changes from laminar to this type of flow

A

turbulent flow

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4
Q

This flow regime is described by Kolmogorov theory

A

turbulent flow

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5
Q

namesake law predicts how a magnetic field can produce an electromotive force

A

Faraday’s Law of Induction

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6
Q

This law relates an induced electric field created by a changing magnetic field

A

Faraday’s Law of Induction

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7
Q

for wires, this law can be written as the induced electromotive force being equal to the negative time derivative of the magnetic flux multiplied by the number of loops

A

Faraday’s Law

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8
Q

namesake of SI unit for capacitance

A

Faraday

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9
Q

statement of conservation of energy for electromagnetic fields

A

Poynting’s Theorem

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10
Q

this quantity symbolized with a boldface S

A

Poynting Vector

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11
Q

represents the flux of electromagnetic energy, and “points” in the direction of propagation

A

Poynting Vector

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12
Q

when the Reynolds number is extremely low, this type of flow occurs

A

Stokes flow

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13
Q

This scientist’s namesake number is the ratio of kinematic viscosity to thermal diffusivity

A

Prandtl

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14
Q

this device has three terminals called the emitter, base, and collector

A

bipolar junction transistor

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15
Q

this device’s mobile charge carriers include both electrons and holes

A

bipolar junction transistor

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16
Q

classified as either NPN or PNP

A

bipolar junction transistor

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17
Q

These devices generally transfer electrical power between circuits

A

transformer

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18
Q

transforms a function in the time domain into a function in the frequency domain

A

Fourier Transform

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19
Q

A function has this property if the integral of the square of its modulus is finite

A

square integrable

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20
Q

phenomenon in which a certain type of substance exhibits frictionless flow

A

superfluidity

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21
Q

Superfluidity was first observed in this element near absolute zero

A

helium

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22
Q

made by stars from hydrogen in the CNO cycle and the proton–proton chain reaction

A

helium

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23
Q

prevailing cosmological model that describes the large-scale structure and evolution of the universe

A

lambda-CDM model

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24
Q

made by stars in the CNO cycle

A

helium

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25
This force acts opposite the direction of motion on an object moving through a fluid
drag
26
depends on the density of the fluid and the speed of the object
drag
27
caused by the shape of the object and the pressure difference between the front and back of the object as it moves through the fluid
form drag (pressue drag)
28
occurs when an object moves through a fluid at high speeds
wave drag
29
Barkhausen effect states that this phenomenon is lost or gained in small steps
ferromagnetism
30
Ferromagnets lag in responding to changes in an applied field even after being influenced by an external magnetic field, an effect given this name
hysteresis
31
Ferromagnetism only occurs below a certain temperature known as
Curie point
32
Ferromagnetism’s phase changes can be modeled by spins by using this model
Ising model
33
above the Curie point, magnetic moments align only in the presence of an external magnetic field and become this
paramagnet
34
The area inside the hysteresis loop represents this during magnetization and demagnetization
energy lost as heat
35
in this phenomenon, magnetic moments of atoms or ions align in opposite directions, resulting in no net magnetization
antiferromagnetism
36
magnetic moments align in opposite directions but with unequal strength, resulting in a net magnetization
ferrimagnetism
37
weak, negative magnetic response when exposed to a magnetic field, but they do not retain any magnetization once the external field is removed
diamagnetism
38
all materials exhibit this weak form of magnetism
diamagnetism
39
name for when an external magnetic field is applied and then removed, the material retains some of its magnetization
hysteresis
40
This quantity measures a fluid’s resistance to flow
viscosity
41
Superfluid helium has the highest known value of this material property
thermal conductivity
42
measured in watts per meter-kelvin
thermal conductivity
43
describes the conduction of heat through a material
Fourier's Law
44
material constant in Fourier's Law
thermal conductivity
45
effect in which empty space between two objects generates a small force
Casimir effect
46
these devices are typically depicted as parallel lines on a circuit diagram
capacitor
47
rheometer applies these two quantities to a fluid to study its flow
stress and strain
48
Young's Modulus is the ratio of these two quantities in a material
stress and strain
49
The equations governing the boundary layer can be determined by using order of magnitude analysis on this set of partial differential equations
Navier-Stokes
50
set of partial differential equations that describe the motion of fluids
Navier-Stokes
51
region of a fluid close to a solid surface (such as an airplane wing or a pipe wall) where the velocity of the fluid changes from zero at the surface
boundary layer
52
This method of calculating the potential introduces imaginary charges into the problem that replicate the original problem’s boundary conditions
method of image charges
53
Using Gauss’s law on this charge distribution gives a uniform electric field of magnitude equal to the charge density over two times the permittivity of free space
plane (or sheet)
54
these entities, that describe the quantum state of a particle
wavefunctions
55
When one of these is observed, they collapse from a superposition of states
wavefunctions
56
square of this entity's magnitude gives a probability distribution for a particle's location
wavefunctions
57
evolution of wavefunction over time is governed by this
Schrodinger's Equation
58
In this interpretation of quantum mechanics, the Schrödinger equation always holds
many-worlds interpretation
59
Developed by Hugh Everett
many-worlds interpretation
60
posits that wave functions do not collapse and instead the system is continually split
many-worlds hypothesis
61
states that the volume and temperature of a gas under constant pressure are directly related
Charles' Law
62
describes the inverse relationship between volume and pressure under constant temperature
Boyle's Law
63
In this region, Hooke’s law doesn’t hold
plastic region
64
deformation that occurs here is permanent
plastic region
65
lies between the yield strength and rupture on a stress-strain curve
plastic region
66
this form of drag can be reduced by streamlining
parasitic drag
67
sum of all drag forces not associated with the lift
parasitic drag
68
phenomenon in which a wave passing through a slit will spread out on the other side of the slit
diffraction
69
This formula is used to model angular resolution
Rayleigh criterion
70
sets sine theta equal to 1.22 times lambda over D
Rayleigh criterion (lambda is light wavelength, D is aperture diameter)
71
Inverse-square laws can be derived from variants of this physical law
Gauss's Law
72
relates the electric field produced by a charge distribution to the charge enclosed by a closed surface
Gauss's Law
73
materials with this property exhibit attraction only when an external field is applied
paramagnetism
74
namesake equation can be used to describe trajectory of something in Brownian motion
Paul Langevin
75
had an affair with Marie Curie
Paul Langevin
76
namesake dynamics uses stochastic differential equations to describe the motion of particles
Paul Langevin
77
type of product used to find the volume of a parallelepiped
triple product
78
This product combines a cross product and dot product
triple product
79
gravitational constant was determined by this man using a torsion balance
Henry Cavendish
80
He was the first to recognize hydrogen gas as a unique substance
Henry Cavendish
81
property of a light wave defined as the direction in which its electric field oscillates
polarization
82
The Poincaré sphere can be used to visualize this property
polarization
83
at this angle, reflected light can be completely polarized in the plane perpendicular to the plane of incidence
Brewster's Angle
84
Materials with this property split unpolarized light into polarized components and refract them differently
birefringence
85
birefringent materials create these two rays of light
ordinary and extraordinary
86
Calcite and Quartz have this property, as images appear to be doubled after passing through it
birefringence
87
This theorem gives the total magnetic flux through any surface as proportional to the current penetrating the surface
Ampere's Law
88
the magnetic flux through a closed surface is always zero
Gauss's Law for Magnetism
89
Far away from a loop of current, the magnetic field is a dipole field where the dipole moment is equal to the current times
area of the loop
90
the amount of energy needed to raise the temperature of one gram of a substance by one degree Celsius
specific heat capacity (Q)
91
heat given off during a phase change
latent heat
92
this equation states specific heat can be calculated by multiplying three times the gas constant over molar mass
Dulong-Petit Law
93
The wave-particle duality nature of matter is a fundamental part of this interpretation of quantum mechanics
Copenhagen interpretation
94
states that everything is probabilistic and that large systems can be modeled classically
Copenhagen interpretation
95
describes evolution of probability density function over time of Brownian Motion
Fokker-Planck Equation
96
Students of Ernest Rutherford asserted a relationship between this quantity and the distance traveled by an alpha particle
half-life
97
George Gamov was the first to derive the relationship now known as the Geiger-Nuttall law describing this
half-life
98
This quantity is either undefined or much greater than the age of the Earth for all primordial nuclei
half-life
99
developed S-matrix theory to describe a system undergoing scattering
Werner Heisenberg
100
proposed the concept of isospin from the similarities between protons and neutrons
Werner Heisenberg
101
transverse and relativistic forms occur due to time dilation when an object approaches the speed of light
doppeler effect
102
proposed nuclear reaction that would occur at or near room temperature
cold fusion
103
gained significant attention after electrochemists Martin Fleischmann and Stanley Pons announced in March 1989 they had achieved this process
Cold Fusion
104
occurs when deuterium is absorbed into a palladium lattice, and the deuterium nuclei come close enough to overcome Coulumb barrier
Cold Fusion
105
modern name for cold fusion
low-energy nuclear reactions (LENR)
106
Values of this quantity for an orbital are determined by the azimuthal quantum number
angular momentum
107
Poinsot's Constrution restricts rigid body motion by kinetic energy and three components of this quantity
angular momentum
108
The three-dimensional generalization of this law contains Green's Tensor and was postulated by Cauchy
Hooke's Law
109
isotropic form of this law can be written using Poisson's ratio
Hooke's Law
110
namesake of ideal rocket equation
Tsiolkovsky
111
defines velocity of a specific body as proportional to the natural log of two masses
Tsiolkovsky's rocket equation
112
creation of the virtual type of these items gives rise to the Casimir effect
photons
113
One of these escapes in the thought experiment of Einstein’s box
photons
114
This quantity is always evenly distribution in an incompressible fluid, according to Pascal's principle
pressure