Ch. 5 - 8 Flashcards

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1
Q

Work done on an object

A
W = FxΔx
W = (Fcosθ)d
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2
Q

Frictional Work

A

W= -μnΔx

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3
Q

Kinetic Energy

A

1/2mv^2

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4
Q

W(net)

A

ΔKE

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5
Q

Gravitational Potential Energy

A

PE = mgy

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6
Q

Work due to non-conservative forces

A

Wnc = ΔKE + ΔPE
setting Wnc = 0
KEi+PEi=KEf+PEf

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7
Q

Spring Potential Energy

A

PEs = 1/2kx^2

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8
Q

Power

A

P = W/Δt = Fv

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9
Q

Linear momentum

A

p = mv

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10
Q

Fnet (in terms of momentum)

A

F = Δp/Δt

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11
Q

Impulse

A

I = FΔt = mvf - mvi

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12
Q

Conservation of Momentum

A

m1v1i + m2v2i = m1v1f + m2v2f

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13
Q

Perfectly Inelastic Collisions

A

m1v1i +m2v2i = (m1 + m2)vf

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14
Q

Elastic Collisions

A

1/2m1v1i^2 + 1/2m2v2i^2 = 1/2m1v1f^2 +1/2m2v2f^2

v1i - v2i = -(v1f - v2f)

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15
Q

Thrust of Rocket

A

v(exhaust)(∆M/∆t)

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16
Q

Velocity of Rocket

A

vf-vi = v(exhaust)(Mi/Mf)

17
Q

Relation between angle and arc length

A
θ = s/r
s = displacement along circular arc
r = radius
18
Q

Angular Displacement

A

∆θ = θf - θi

19
Q

Average Angular Speed

A

ω = ∆θ/∆t

20
Q

Average Angular Acceleration

A

α = ∆ ω/∆t

21
Q

Linear Tangential Speed of a Particle Moving in a circular path

A
vt = r ω
r = radius
22
Q

Tangential Acceleration

A

at=∆αr

23
Q

Centripetal Acceleration

A
ac = v^2/r
ac = r ω^2
24
Q

Total Acceleration in Rotation

A

a = √at^2 + ac^2

25
Q

Centripetal Force

A

Fc = m(v^2/r)

26
Q

Newton’s Law of Universal Gravitation

A

F = G (m1m2/r^2)

27
Q

Gravitational Potential Energy

A

PE = -G (Mem/r)

28
Q

Escape Speed

A

v(esc)=√2GMe/Re

29
Q

Period of a planet in orbit

A

T^2 = (4π^2/GMs)r^3

30
Q

Torque

A

τ=rFsinθ
τ = rF
r = length of the position vector (x)

31
Q

Torque and Two Conditions for Equilibrium

A

summation of F = 0

summation of τ = 0

32
Q

center of gravity

A

x (cg) = summation of (mixi/mi)

y (cg) = summation of (miyi/mi)

33
Q

Torque acting on an object about an angle of rotation

A
τ = mr^2α
τ = Iα
34
Q

Inertia

A

I = summation of mr^2

35
Q

Rotational Kinetic Energy

A

KE = 1/2 I ω^2

36
Q

Angular Momentum

A

L = I ω

37
Q

Tau in terms of Momentum

A

summation of τ=∆L/∆t

38
Q

Conservation of Angular Momentum

A
Li = Lf
Iiωi = Ifωf
39
Q

Rotational Motion under Constant Angular Acceleration

A
ω = ωi + at
∆θ = ωit + 1/2at^2
ω^2 = ωi^2 + 2a∆θ