Mechanics Flashcards

(61 cards)

1
Q

The horizontal component of a vector is given by ….

A

Fx= F cos θ

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2
Q

The vertical component of a vector is given by….

A

Fy= F sin θ

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3
Q

Vectors on an incline

A

Weight acts vertically downwards
Weight resolved along the plane = W cos θ
Weight resolved perpendicular to the plane = W sin θ

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4
Q

Equilibrium

A

Resultant force = 0
Moment = 0

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5
Q

Moments equation

A

Force x perpendicular distance between point to the line of action of the force

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6
Q

Couples

A

Equal and opposite coplanar forces
(2 forces acting in opposite directions but equal, the same distance apart)

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7
Q

Moment equation applied to couples

A

M=2Fd

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8
Q

Principle of moments

A

Sum of the clockwise moments= sum of the anti-clockwise moments
Equilibrium -> not turning

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9
Q

Centre of mass

A

Point at which weight appears to act

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10
Q

Centre of mass hanging objects

A

COM directly below the point it is hung from

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11
Q

Why do objects fall over?

A

Centre of mass is outside its base

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12
Q

A object is stable when….

A

The centre of mass lies above its base

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13
Q

Acceleration=

A

Rate of change of velocity

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14
Q

Velocity=

A

Rate of change of displacement

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15
Q

Displacement-time graphs

A

Gradient=v
Area under graph = distance
Instantaneous velocity -> tangent
Average velocity -> total displacement / time
acceleration = curve
constant gradient= constant acceleration

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16
Q

Acceleration- time graphs

A

Non horizontal lines= non uniform acceleration
Gradient= rate of change of a
Area = change in velocity

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17
Q

Velocity-time graphs

A

Area= displacement
Gradient= acceleration
curve= changing acceleration

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18
Q

Determination of g by free fall

A

Steel ball bearing and trap door
electromagnet
Light gates or pressure sensitive plates
Measure from a range of heights
Plot a graph of t2 against h
g= 2x gradient

small ball bearing low air resistance
uncertainty of ruler 1mm

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19
Q

Projectile motion

A

Horizontal v=u because a=0
Vertical u=0, a=-9.81

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20
Q

Parabolic projectile motion

A

At maximum vertical displacement, Vy =0
Time = 1/2 t

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21
Q

What is lift?

A

Upward force due to collisions with air particles

Planes push air downward during flight. Downward force on air particles, equal and opposite force upwards on wing

perpendicular to fluid flow -> shape of object causes fluid flowing over it to change direction

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22
Q

Terminal velocity

A

Initial acceleration =-9.81 ms-2
Velocity increases, collisions per second increases, air resistance increases
Constant downward force
Terminal velocity #1 air resistance = weight
Maximum speed

Parachute deployment
Air resistance increases, deceleration, force due to air resistance decreases as velocity decreases, new terminal speed

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23
Q

Shape of race cars

A

Streamlined so they can reach higher speed with the same driving force

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24
Q

Newton’s first law

A

A body will continue in a state of rest or uniform motion in a straight line unless acted on by a net external force

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25
Newton’s second law
Σ F=Ma A body accelerates when acted on by net external force
26
Newton’s third law
If object A exerts a force on object B. Then object B exerts a force on A that is equal in size and opposite in direction two sides of an interaction viewed from different perspectives same type classic non-example= book on table both forces act on book, not same type
27
Impulse
Change in momentum
28
Stable equilibrium
If a body is disturbed it tends to return to its original position
29
Unstable equilibrium
If disturbed, a body tends to keep moving away from its original position
30
Impulse equation
Impulse= force x time
31
Conservation of momentum
Momentum before= momentum after recoil in explosions
32
Elastic collisions
Momentum is conserved Kinetic energy is conserved
33
Inelastic collisions
Momentum is conserved Kinetic energy is not conserved
34
What type of collisions are explosions?
Inelastic
35
Safety features
Air bags Seat belts Crumple zones Work by absorbing kinetic energy, increasing the time taken for a change in momentum to occur thus reducing force
36
Work equation
W= Fd Where d is in the direction of the force
37
Power definition
The rate of energy transfer
38
Mass definition
Inertia, the ability of a body to resist acceleration by a net force greater mass = greater resistance to change in velocity
39
Power equation
Force x velocity
40
Gravitational potential energy definition
The work an object can do by virtue of its position in a gravitational field
41
Kinetic energy
Work an object can do by virtue of its speed
42
Energy
Is the stored ability to do work
43
apparent weight
if an object subject to gravity is not in free fall, then there must be a reaction force to act in opposition to gravity
44
examples of vector quantities
displacement, velocity, acceleration, force, momentum
45
examples of scalar quantities
mass, temperature, distance, speed, energy
46
free body diagrams
show all the forces acting on a body
47
coplanar forces
multiple forces acting on a body in the same plane
48
moments in the human body
effort acts against load force muscles, bones and joints act as levers where joints are the pivot
49
stability
wide base, low centre of mass
50
free fall motion
a=g
51
all objects fall at the same rate
proof = inclined plane experiment slows fall + reduces effect of air resistance mass cancels
52
W=Fd a note
F constant or average assume direction of force= direction of motion
53
W=Fs a note
cannot be used for a variable force
54
conservation of energy
energy cannot be created or destroyed only transferred, stored or dissipated total amount of energy in a closed system will not change
55
friction in fluids
depends on viscosity
56
area under Ft graph
impulse
57
friction
force that opposes motion convert KE into heat and sound larger surface area= greater resistant force
58
W= Fscosθ
calculating work when force acts in a different direction to the direction of motion
59
ultrasound position detector
way of creating graphs of motion using a data logger which automatically records distance
60
finding centre of mass lines of symmetry
intersection between lines of symmetry
61
finding centre of mass irregular objects
hang from a point draw vertical line from point of suspension (plum bob) repeat from another point cross over of lines= centre of mass