angular motion Flashcards

1
Q

angular motion

A
  • is a rotation around an axis
  • occurs in sport all the time
  • refers to rotation and involves moment around a fixed point or axis
  • occurs when a force is applied outside the centre of mass
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2
Q

eccentric force

A
  • an off centre force
  • E.G the whole body is sommersault
  • E.G the arms of a discuss thrower
  • E.G a runner will show angular motion , although running is linear
  • there is a significant amount of rotational movemtns on the running action of the arms and legs as they rotate around a joint
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3
Q

3 axis

A
  • transverse axis - which runs from side to side across the body
  • somersault
  • sagittal axis - which runs front to back
  • cartwheel
  • longitudinal axis - which runs top to bottom
  • piroutte
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4
Q

torque

A
  • angular motion occurs as a result of torque
  • torque is a turning force
  • causes an object to turn about its axis of motiont
  • increase the size of the force , torque is increased
  • applying the same amount of force further away from the axis of rotation also increase torque
  • E.G if you apply a large amount of force next to the hinge of a door , the torque will be less than if you applied the same amount of force to the edge of the door
  • this means the perpendicular distance force from the pivotal point (moment arm) will increase the amount of force
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5
Q

torque equation

A
  • moment of force/torque (Nm) = force (N) x perpendicular distance from the fulcrum (M)
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6
Q

newtons first law of motion

angular analogues of newtons laws of motion

A
  • a rotating body will continue to turn about its axis of rotation with constant angular momentum unless an external rotational force (torque) is exerted upon it
  • E.G an ice skater who has jumped in the ar will carry on spinning until they land on the ice when torque is exterted from the ice on their skates
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7
Q

newtons second law of motion

angular analogues of newtons laws of motion

A
  • the rate change of angular momentem of a body is proportional to the force (torque) causing it and the change that takes place in the direction in which the force (torque) acts
  • E.G the greater the torque exterted on an object, the faster the rotation will be
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8
Q

newtons third law of motion

angular analogues of newtons laws of motion

A
  • when a force (torque) is applied by one body to another, the second body will exert an equal and opposite force (torque) on the other body
  • E.G when you are running and the leg goes forward, your top part of the body will rotate in the opposite direction to balance you out
  • when running our arms and legs work opposite to each other to stop us from over rotating
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9
Q

angular displacement

quantities used in angular motion

A
  • is the smallest change in angle between the starting and finishing points
  • is measured in degrees and radians
  • 1 radian = 57.3 degrees
  • radian is the unit of measurement of angles
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10
Q

angular velocity

quantities used in angular motion

A
  • refers to the rotational speed of an object and the axis about which the object is rotating
  • this is vector quanitity as it reference to direction
  • it refers to angilar displacement covered in a certain time
  • angular velocity (rad/s) = angular disaplcement (rad) / time take (s)
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11
Q

angular velocity equation

quantities used in angular motion

A
  • angular velocity (rad/s) = angular disaplcement (rad) / time take (s)
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12
Q

angular acceleration

quantities used in angular motion

A
  • this is the rate of change in angular acceleration
    * Angular acceleration (rads/s2) = change in angular velocity (rad/s) / time taken (s)
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13
Q

angluar acceleration equation

quantities used in angular motion

A

Angular acceleration (rads/s2) = change in angular velocity (rad/s) / time taken (s)

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14
Q

moment of inertia

moment of inertia

A
  • is the resistance of a body to angular motion (rotation)
  • this can be applied to the start of rotation when a body will resit angular motion; but once the rotation occurs, the body will want to continue to turn about its axis of rotation
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15
Q

what affects moment of intertia

moment of inertia

A
  • mass of the body
  • distribution of mass from the axis of rotation
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16
Q

mass of the body

moment of inertia - what affects it

A
  • the greater the mass , the greater the resitance to change and therefore the greater the moment of intertia
  • E.G bowling ball is much more difficult to start rolling than a football, but once it starts rolling, it is more difficult to stop than a football
17
Q

distrubtion of mass from the axis of rotation

moment of inertia - what affects it

A
  • the closer the mass is to the axis of rotation , the easier it is to turn , bc the moment of inertia is low
  • increasing the distance of the distrubtion of mass from the axis of rotation will increase the moment of intertia
  • E.G in gymnastics a tucked somersault is eaasier than a straight sommersault , as the distrubtion of mass is closer to the axis of rotation
18
Q

angular momentum

angular momentum

A
  • angular momentum (L) is the quantity of rotaton a body possessed - SPIN
  • it invloves a body in motion around an axis , it depends on the moment of inertia (I) and angular velocity (ய)
  • angular momentum = moment of inertia (I) x angular velocity (ய)
  • these two are inversly proportional; if the moment of intertia increases, angular velocity decreases and vice versa
19
Q

conservation of angular momentum

angular momentum

A
  • angular momentum is conserved quantity - it stays constant unless an external torque acts upon it (newtons first law)
  • E.G this happens during flight or on ice as there is minimal friction
20
Q

figure skater analgy

angular motion

A
  • when a skater spins on the longitudinal axis , they will continue to spin due to no friction from the ice
  • the only way the skater can manipulate their moment of intertia is to increaseor decrease their speed of spin
  • at the start of the spin , the arms and legs are stretched out
  • this increases their distance from the axis of rotation, resulting in a large moment of inertia and a large angular momentum in order to start the spin, so rotation in slow
  • the figure skater brings their arms and legs back in line with the rest of the body
  • this decreases the distance the body parts are away from the axis of rotation
  • which in turn increases their angular velocity and the skater spins very quickly