Week 2 Flashcards

1
Q

Angular motion

A

When all parts of the body/object move through the same angle, in the same direction at the same time

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2
Q

Kinematics variables for an angle

A

Degrees, radians, revolutions

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3
Q

The equation for Pi (π)

A

Circumference / Diameter

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4
Q

How to convert degrees to radians

A

(degree) x (180/Pi)
e. g. 1 degree is 1 x (180/Pi)

= 0.01745329251

e.g. 180 degree is 180 x (180/Pi)

= 3.14159265359

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5
Q

Absolute angle

A

An absolute angle, also called a segment angle, is the angle of a segment relative to the perfect horizontal.

It is calculated by drawing a horizontal line at the distal end of the segment and measuring the angle from the right horizontal to the segment in a counter-clockwise direction.

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6
Q

Relative angle

A

The angle at a joint formed between the longitudinal axes of the body segments adjacent to the joint. Relative angles are always measured on the same side of a particular joint. A straight, fully extended joint is regarded as having a relative angle of 0°.

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7
Q

What angle would any joint be in the anatomical position

A

Zero

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8
Q

Degrees of freedom definition and how many

A

Movement of a joint in a plane

Three planes therefore, 3 degrees of freedom

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9
Q

How many degrees of freedom does the wrist have and what are they

A

3 degrees - flexion/extension, radioulnar deviation, rotation

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10
Q

How many degrees of freedom does the shoulder have and what are they

A

3 degrees - because it is a ball and socket joint it can move in any direction

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11
Q

How many degrees of freedom does the elbow have and what are they

A

2 degrees - flexion/extension and forearm pronation and supination

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12
Q

Angular displacement (θ)

A

Vector - Change in the angular position of an object or segment from start to finish

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13
Q

Right-hand thumb rule

A

Anticlockwise (positive)

Clockwise (negative)

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14
Q

Angular velocity equation (𝜔)

A

𝜔 = ∆ 𝜃 / ∆ t

𝜃 = angular displacement (°/s or rad)

t = time (s)

∆ = change

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15
Q

If someone is swinging on a high beam and we want to calculate the angular velocity of 50° with ti being 3.4s and tf being 3.9s

A

50° / (3.9 - 3.4)

= 50 / 0.5

100°/s

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16
Q

Angular acceleration equation (α)

A

𝛼 = ∆ 𝜔 / ∆ t

measured in °/s²

or rad/s²

17
Q

Tangential linear velocity (𝑣t)

A

Linear velocity of a point on a rotating segment.

Tangent to the path of object and perpendicular to the radius of the circular path

18
Q

What is a tangent?

A

The point at which a straight line touches a cured line

19
Q

Tangential Linear Velocity equation

A

𝑣t = 𝑟 𝜔

𝑟 = radius

𝜔 = angular velocity

20
Q

Tangential linear acceleration (at)

A

Linear acceleration of a point on a

rotating segment. Perpendicular to the radius of the

circular path.

21
Q

Radial/Centripetal linear acceleration (ar)

A

Acceleration due to change in direction of

velocity vector. Directed towards centre of rotation.

22
Q

Tangential linear acceleration equation

A

at = r α

r = radius

α = angular acceleration

23
Q

Radial/Centripetal Linear Acceleration

A

ar = 𝒗² / r