5.2 Circular motion Flashcards

1
Q

Define the word radian.

A

Radian- The angle subtended at the centre of a circle when the arc of a circle when the arc is equal length to he radius of the circle.

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2
Q

Define the word period?

A

Period/ time period is the time taken for one complete circular path.

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3
Q

Define angular velocity.

A

Angular velocity- the rate of angular rotation.

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4
Q

What is angular velocity measured in?

A

Radians per second, rad s-1

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5
Q

What is centripetal acceleration?

A

The acceleration of an object moving with uniform circular motion. The centripetal acceleration is directed radially inwards towards the centre of the circle, perpendicular to the velocity vector at any instant.

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6
Q

What is the symbol for angular velocity?

A

Lowercase omega, ω

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7
Q

What are the equations for centripetal acceleration?

A
  • a = v2/r
  • a = ω2r
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8
Q

What is 60° equal to in radians?

A

π/3 radians

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9
Q

How can you measure any angle in radians?

A

Measure the length of the arc, c, divide the length of the arc by the radius, r, of the circle.

θ= c/r

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10
Q

What is 360° equal to in radians?

A

2π radians

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11
Q

What is 180° equal to in radians?

A

π radians

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12
Q

What is 90° equal to in radians?

A

π/2 radians

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13
Q

How is the time period and frequency of a circular rotation related?

A

f = 1/T

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14
Q

What is the difference between speed and velocity?

A

speed is a scalar quantity, so only considers magnitude, while velocity is a vector quantity so we have to consider its magnitude and direction.

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15
Q

How can you describe the velocity in relation to circular motion? What does this cause?

A

The velocity of an object moving in circular motion is constantly changing, although its speed is constant, it’s direction is constantly changing. This means the object would always be accelerating.

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16
Q

In what direction in centripetal acceleration?

A

The acceleration must be in the direction towards the centre of the circular path, along the radius of the circle.

17
Q

Define centripetal acceleration?

A

The acceleration of a body moving in a circle with a constant speed.

18
Q

Why is an object always accelerating when moving in a circular motion?

A

As acceleration is defined as the rate of the change of velocity, the object can be described as accelerating because due to it’s change of direction.

19
Q

What is centripetal force?

A

Centripetal force is the resultant force on an object, acting towards the centre of the circle, causing it to move in a circular path.

20
Q

What are the equations for centripetal force?

A
  • F= mv2/r
  • F= mω2r
21
Q

What force is responsible for centripetal acceleration?

A

Centripetal force.

22
Q

What examples of forces can be types of centripetal forces?

A
  • Frictional force
  • Gravitational force
  • Electromagnetic force
  • Force of tension
23
Q

How can a frictional force be an example of a centripetal force?

A

For example, the friction between the tyres on a turned wheel and the road acts inwards and provides the centripetal force to keep the car moving in a circle.

24
Q

How can a gravitational force be an example of a centripetal force?

A

For example, gravitational attraction between the satellite and the earth provides the centripetal force. The combination of this force and the orbital speed of the satellite keeps it moving in a circle.

25
Q

How can a electromagnetic force be an example of a centripetal force?

A

For example, the electrostatic attraction between the electrons and protons provides the centripetal force.

26
Q

How can a force of tension be an example of a centripetal force?

A

For example, the force of tension in a string provides the centripetal force , keeping the bung rotating in a circular path.

27
Q

What experiment can we do to investigate centripetal force?

A

Using a whirling bung.

28
Q

What is the method to investigate centripetal force with a whirling bung?

A
  1. Thread a rubber bung and make a mark on the string 0.3m away from the bung.
  2. Attach a 1N weight at the other end of the string and whirl the rubber bung in a horizontal circle.
  3. Adjust the speed of rotation so that the radius of the circle is constant and equal to 0.3m, then continue to whirl the bung at a constant speed.
  4. Measure the time for 10 revolutions of the bung.
  5. Determine the speed of the bung using v=s/t. Since the bung is making 10 revolutions, then v= 10x 2πr/t which simplifies to v= 20πr/t.
  6. Repeat for different values of centripetal force by adding different forces to the bottom.
  7. Pot of graph of F against V2.
  8. Gradient will equal m/r.
  9. Determine the mass of the bung and and the value of r from the gradient.
29
Q

When doing the whirling bung experiment, what safety precautions should be taken?

A

Wear eye protection and work outside if class room is too full.

30
Q

When an object is travelling in a vertical circle, where till the string experience the most tension and why?

A

At the bottom of the circle as the object’s weight would be acting in the opposite direction to the centripetal force.

31
Q

When an object is travelling in a vertical circle, where till the string experience the least tension and why?

A

At the top of the string because there is already a downwards force acting on the string of the objects weight acting in the same direction as the centripetal force.