Physics: Equations

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74 Terms

1
Equation: final velocity (2)

vf =
vf = v₀+at

vf² = v₀²+2ax
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2
Equation: displacement (2)

x =
x = v₀+1/2at²

x = vt (where v is average velocity)
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3
What is the difference between vectors and scalars?

Give examples of each
Vectors have **magnitude** and **direction**

Scalars have **only magnitude**

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Ex:

Vectors: Force, velocity, acceleration, displacement

Scalars: Energy, distance, speed, mass.
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4
An object rests atop an incline. How can the force of static friction (Fs) be calculated?

What equation denotes the maximum static friction an object can experience?
Fs = (mg)sinθ

Fs(max) = μₛ(N)
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5
Kinetic energy: (K) =
K = (1/2)mv²
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6
Gravitational potential energy: (U) =
U = mgh
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7
Elastic potential energy: (U) =
U = (1/2)kx²
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8
Total mechanical energy: (E) =
E = U + K
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9
Conservation of E in a system: (ΔE) =
ΔU + ΔK = 0
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10
Work (W) done by NONconservative forces =
ΔE = ΔU + ΔK
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11
Mechanical definition of work: (W) =
W = Fd or

W = Fdcosθ
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12
Isobaric gas-piston system definition of work: (W) =
W = pΔV
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13
Definition of power: (P) =
P = W/Δt = ΔE/Δt
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14
Work-energy theorem: (Wnet)
Wnet = ΔK = Kf-Ki
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15
Mechanical advantage: MA =
(F)out/(F)in
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16
Efficiency of a system:
(W)out/(W)in
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17
Describe the type of system, and give an example:

Open

Closed

Isolated
Open: Exchange of both matter and energy. eg: boiling water

Closed: Exchange of energy only

Isolated: Exchange of neither matter nor energy
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18
Describe and give examples of a state function.
A state function is one whose properties depend only on the CURRENT thermodynamic equilibrium state of a given system, such that they are path independent of their current state.

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Temperature, density, pressure, volume, internal energy U, entropy S
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19
Describe and give examples of non-state functions (process functions)
Process functions are path-dependent, meaning they describe the path taken to get to the current equilibrium state.

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Heat and work.
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20
Celsius to Fahrenheit conversion:
C (9/5) + 32 = F
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21
Celsius to Kelvin conversion:
C + 273 = K
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22
Thermal expansion: ΔL:
ΔL = αLΔT

where α is the **coefficient of linear expansion**
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23
Volume expansion ΔV =
ΔV = βVΔT
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24
First law of thermodynamics: ΔU =
ΔU = Q - W

where Q is the energy content transferred **to** the system in the form of heat, and W is the energy transferred **from** the system in the form of work.
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25
Change in heat due to temperature change: q =
q = mcΔT
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26
Change in heat due to phase change: q =
q = mL

where L is the heat of transformation coefficient.
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27
Entropy and heat: S =
ΔS = Qrev / T
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28
Second Law of Thermodynamics: ΔSuniverse =
ΔSuniverse = Ssystem + Ssurroundings > 0
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29
Density: (ρ) =
ρ = m/v
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30
Pressure: (P) =
P = F/A
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31
Force of a fluid: (F) =
If ρ = m/v and

F = ma, then

ρv = m, therefore

\
F = ρvg
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32
Specific Gravity: (SG) =
ρ(substance) / 1g/cm^3
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33
Absolute Pressure: (Pabs) =
Pabs = Po + ρgz

where z is the depth of the fluid
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34
Gauge pressure: (Pgauge) =
Pgauge = Pabs - Patm

Just the difference between a given system’s pressure (absolute pressure) compared to normal atmospheric pressure.
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35
Pascal’s Principle: (P) =
P = F1/A1 = F2/A2

Allows for more work to be done over a larger area.
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36
Archimedes’ Buoyant Force Principle: (Fb) =
Fb = ρ(fluid) *** v(fluid displaced/item submerged) \* g
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37
Poiseuille’s Law: (Q) =
π(r^4)(ΔP) / (8ηL)

where r = radius of pipe

ΔP = change in pressure

η = viscosity of fluid

L = length of pipe
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38
Critical speed of a fluid: (Vc)
Vc = (Nr)η / (ρD)

where Nr is the Reynold’s constant

η = viscosity of fluid

ρ = density of fluid

D = Diameter of tube
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39
What is the Venturi effect?
Occurs in a Venturi tube as a result of differing tube radii, the speed and pressure of the fluid within the tube adjust to remain constant, and the tubes that come off the top have different heights of fluid to reflect that adjustment.
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40
Charge of an electron
1\.6x10^-19 C
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41
Coulomb’s Law: (Electrical force between charges) (Fe) =
Fe = kq1q2 / r^2
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42
Electrical potential energy: (U) =
U = kq1q2 / r
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43
Electrical field: (E) =
E = Fe / q = kQ / r^2
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44
Electrical potential: (V) =
V = U / q = kq / r
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45
Relate electrical potential (V) to work:
V = Vb-Va = Wab / q
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46
What are equipotential lines?
Equipotential lines are 3d spheres surrounding a source charge at which the electrical potential at any given point on one is the same; this is to say that the potential difference between any two points on an equipotential line is zero.
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47
What is a dipole moment? p =
The product of charge and separation distance **p = qd**
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48
Formula for electrical potential at a point in space distant from the dipole

V =
V = ( kqd / r^2 ) cosθ
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49
What is the Perpendicular Bisector of the Dipole?
An equipotential line that lies exactly halfway between two charges where the potential along this plane is zero.
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50
Formula for electrical field along the PBD
E = kp / r^3
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51
Net torque on a dipole: (τ) =
τ = pE sinθ
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52
Kirchoff’s current law
(I)in = (I)out for any junction in a circuit
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53
Resistance of a resistor (R) =
R = ρL / A
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54
Ohm’s Law
V = IR
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55
Power (P) in circuits =
P = IV
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56
Total resistance in parallel vs series.
In parallel, take the inverse of the sum of the inverses.

In series, add directly.
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57
On the electromagnetic spectrum, wavelength increases towards
radiowaves
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58
On the electromagnetic spectrum, frequency increases towards
gamma rays
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59
On the electromagnetic spectrum, energy increases towards
gamma rays
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60
Real images vs. virtual images
Real images occur when light converges *at* the position of the image. These can be projected onto a screen.

Virtual images occur when light does *not* converge at the position of the image, and the image can only be seen when looking through the lens.
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61
Relate focal length, radius, image distance, object distance.
f = r/2

1/f = 1/i + 1/o
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62
What parameters indicate a real vs. virtual image in a mirror?

What about a lens?

What parameters indicate an inverted vs. upright image?
A real image has an i (image distance) > 0.

If image distance is negative, it is a virtual image.

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With lenses, real images still have a positive i, but the image is on the opposite side of the lens. The opposite is true for virtual images.

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An inverted image will have a magnification (m) value < 0.

An upright image will have a magnification value > 0
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63
Magnification of an image equation.
m = -i/o
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64
Refraction index (n) =
n = c/v

c: speed of light in a vacuum

v: actual velocity of light
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65
Snell’s law of refraction when passing through mediums.
n1(sinθ1) = n2(sinθ2)
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66
Critical angle θc =

Also describe what that even is
θc = sin^-1(n2/n1)

This occurs when the angle of incident light θ1 increases such that the angle of refraction θ2 becomes 90 degrees. In practice, this is when light starts reflecting inwards within the same medium.
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67
Relative focal length with refraction of a real lens. 1/f =
1/f = (n-1) ((1/r1) - (1/r2))
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68
Power of a lens (diopters) P =
P = 1/f
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69
Total power of multiple lens system Ptot =

Total focal length 1/f =
Ptot = P1+P2+P3. . .Pn

P = 1/f

Therefore 1/f = 1/f1 + 1/f2 + 1/f3. . . 1/fn
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70
Total magnification of a multiple lens system m =
mtot = m1***m2\*m3. *. .*mn
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71
for a single-slit lens system, how to find θ, used to find d distance of slits later?
asinθ = nλ
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72
for a double-slit lens system, how to find the distance between slits?
dsinθ=(n+1/2)λ

when you find θ, you also have distance D between walls, so y can be found. which is distance between slits.
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73
Energy of a photon: (E) =
E = hf

h is planck’s constant (6.626E-24)

f is frequency of the light
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74
Kinetic energy of an electron being ejected from a metal: (K) =
K = hf-W

where W is the work function, hf(T)

therefore, K = hf-hf(T)
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