MECHANICS Flashcards

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1
Q

Explain the significance of the gradient of the line for a displacement time graph.

A

The gradient is Δs/Δt = v

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2
Q

Explain the significance of the gradient and area under the line for a velocity time graph

A
  1. The gradient is Δv/Δt = a

2. The area under the line is the displacement

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3
Q

Explain the significance of the gradient and area under the line for an acceleration time graph

A

The area under the line is the velocity.

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4
Q

Name the Scalar quantities

A
Mass
Time 
Distance 
Speed 
Work done 
GPE 
Kinetic energy
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5
Q

Name the Vector quantities

A
Force 
Acceleration 
Velocity 
Displacement 
Momentum
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6
Q

State Newton’s first law

A

An object will remain at a constant velocity or stationary if the resultant force is zero.

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7
Q

State Newton’s second law

A

The resultant force acting on an object is equal to the mass of the object multiplied by the acceleration it experiences in the direction of the resultant force.

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8
Q

State Newton’s third law

A

When object a exerts a force on object b, object b exerts an equal
and opposite force on object a

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9
Q

State the criteria that Newton’s third law pairs must satisfy

A
  1. Act on different objects
  2. Be the same size
  3. Be the same type of force (eg. Both gravitational/both electrostatic)
  4. Act in different directions
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10
Q

A rocket ejects gas backwards whilst in deep space. Explain, using Newton’s laws, what
happens to the motion of the rocket

A
  1. The rocket applies a force on the gas backwards.
  2. Due to Newton’s third law, the gas applies an equal and opposite force on the rocket forwards.
  3. The rocket experiences a resultant force, so due to Newton’s second law it accelerates forwards.
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11
Q

Define centre of gravity

A

The centre of gravity of an object is a point where the entire weight
of an object appears to act

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12
Q

Define moment

A

Moment = force x perpendicular distance between the line of action of the force and the pivot

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13
Q

State the principle of moments

A

The sum of the anticlockwise moments is equal to the sum

of the clockwise moments for a system in rotational equilibrium.

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14
Q

Explain how the velocity changes throughout a skydive:

A
  1. Initially, when the skydiver has just left the plane, the resultant force is weight.
  2. Resultant force = W= mg = ma so a = g due to Newton’s second law. So the person accelerates. at g = 9.81m/s 2,(the acceleration due to gravity)
  3. As their speed increases, air resistance increases
  4. This causes the resultant force to decrease
  5. Until air resistance = weight and the resultant force is zero
  6. At this point the acceleration is zero due to Newton’s first law– they are falling at
    terminal velocity
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15
Q

Conservation of energy

A

sum of energy remains constant before and after the collision

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16
Q

Conservation of momentum

A

The vector sum of the momenta before a collision is equal to the vector sum of the momenta after a collision provided no external forces act

17
Q

Impulse

A

resultant force x time or change in momentum

18
Q

Linear momentum

A

product of mass and velocity

19
Q

Explain how conservation of momentum applies to a situation where an object ejects gas
and starts moving eg. a rocket leaves the surface of the earth:

A
  1. Before the gas is ejected, the total momentum of the system is zero.
  2. When the gas is ejected, the gas experiences a resultant force downwards.
  3. As force = rate of change of momentum, the gas’s momentum increases in the downwards direction.
  4. Therefore the rocket must also experience a change in momentum equal and opposite to the gas’s momentum (due to Newton’s third law, the force is equal and opposite)
  5. So it has a momentum upwards that is equal in size and opposite in direction to the
    gas’s momentum – the total momentum is still zero.