Lecture 22 - Angular Impulse Momentum Flashcards

1
Q

what is the equation for angular acceleration

A

a = T / mr^2

angular acceleration = torque / mass x radius^2

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2
Q

the mass moment of inertia is the resistance to

A

the resistance to rotate

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3
Q

what is inertia equal to if object rotates about an axis that is not the centre of mass

A

total inertia = inertia centre of mass + mk^2

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4
Q

what is the parallel axes theorem

A

the total inertia is equal to = Icom +mk^2

this is the local + the remote

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5
Q

what is the radius of gyration

A

describes the distribution of the mass relative to the centre of rotation

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6
Q

moment of inertia is the distribution of

A

mass around the axis of rotation

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7
Q

mass moment of inertia only explains

A

how difficult it may be to generate rotation about a given axis

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8
Q

what is the linear and angular momentum equations

A

momentum (L) = mass x velocity

angular momentum (H) = mr^2 x w

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9
Q

angular momentum is the product of

A

moment of inertia and angular velocity

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10
Q

what are the three factors that affect the magnitude of a body’s angular momentum

A
  1. its mass (m)
  2. the distribution of that mass with respect to the axis of rotation (k or r)
  3. the angular velocity of the body (w)
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11
Q

what are the units of angular momentum

A

kg m^2 rad/s

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12
Q

once airborne it is possible for the athlete to alter their

A

their angular velocity by changing their moment of inertia

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13
Q

when a body is rotating in the air, momentum is …

A

momentum is conserved

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14
Q

momentum can be transferred between

A

axes within a rotating object

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15
Q

what is the equation for angular momentum (both local and remote and what do these combine to to find total angular momentum of a multisegment)

A

remote : H = mK^2w

local : Hcm = (Icm)w

total : H = (Icm)w +mk^2w

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