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PY 208 Equation Sheet

F el =

1 q1 q2
ˆ
4π 0 r2 r

E · dA =
E ring =

q encl
0

qz
1
4π 0 (z 2 +R2 )3/2

F = Eq
E point =

1 q
ˆ
4π 0 r2 r

E dip, axis =
∆V = −

q = CV

C=

C = κC

I=

P = IV

1
C eq, ser

τ = RC

I= t ρ=

q
V

µ0 N I
L

0A

E line =

1 q
4π 0 r

V point =

σ
2 0

1 2λ
4π 0 r

=

1
C1

1
C2

R=

ΣI in = ΣI out
+

uE =

V = IR

dq dt 1
K = 2 mv 2

1
Req, par

t ε −τ
Re

=

1
R1

+

1
R2

t

V disch = εe− τ

1
2
2 0E ρL A

C eq, par = C 1 + C 2 t V charg = ε 1 − e− τ

t

q
A

B point =

λ= µ0 qv׈ r 4π r2

q
L

B wire =

µ0 2I
4π r

B loop, axis =

F = qv × B

F wire = I l × B

V = −L dI dt Ns
V s = V p Np

I s = I p Np s C circle = 2πr

Acircle = πr2

Asphere = 4πr2

Acyl = 2πrL

V sphere = 4 πr3
3

V cyl = πr2 L

1
V cone = 3 πr2 h

v = λf

E = cB

S=

µ0 I
2r

µ = IA

B solenoid =

εinduced = −

I=

P
4πr2

dΦB dt n=

c v 1 µ0 E

×B

n1 sin θ1 = n2 sin θ2

1

√ z z 2 +R2

∆U = q∆V

U cap = 1 CV 2
2

d

1−

q charg = εC 1 − e− τ σ= B · dl = µ0 I thru

· dl

E disk =

1 p
4π 0 z 3

E dip, ⊥ =

∆V loop = 0

Req, ser = R1 + R2

σ
2 0

E plate =

1 2p
4π 0 z 3

b aE p = qd

q disch = εCe− τ

W = F · dl

F net = ma

N

S=

1 µ0 EB

n1 sin θcrit = n2

Lenses and Mirrors
1
p

+

1 i =

1 f i m = −p

f=

rc
2

lens power =

1 f Special Relativity β= v c γ=√

1
1−β 2

∆t = γ∆t0

L=

L0 γ Quantum Mechanics – Note: E here is energy, not electric field
E photon = hf

E 2 = (pc)2 + mc2

E bind = ∆mc2

2

N = N0 e−λt

h=

h


Constants e = 1.6×10-19 C

∆x ∆px ≥

1
4π 0

λdB =

∆y ∆py ≥

Nm2
C2

0

h
2

= 8.85×10-12

C2
Nm2

mp = 1.6726×10-27 kg

mn = 1.6749×10-27 kg

c = 3×108 m/s

c =

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