An example of a situation where you would use vector-scalar multiplication is ___
running; run
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V \* cos(theta) = V_
x
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V \* sin(theta) = V_
y
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arctan(Opp/Adj) =
\- theta
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T/F: Use absolute values when using trig functions
\- T; True
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Is the numerical or graphical method of comparing vectors more accurate?
\- numerical; n
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The study of the action of forces on particles and mechanical systems
\- mechanics
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An object or group of interacting objects
\- system
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Prefix for living organism
\- bio
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Application of the principles of mechanics to the study of living organisms
\- Biomechanics
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Describes the motion of a system in a temporal spatial context; The form, pattern, or sequencing of movement with respect to time
\- Kinematics
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Study of the relationship between the forces acting on a system and the motion of the system
\- Kinetics
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Forces causing motion are NOT considered in ___ (kinematics/kinetics)
\- Kinematics
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Branch of mechanics dealing with systems in a constant state of motion
\- statics
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Branch of mechanics dealing with systems in which acceleration is present
\- dynamics
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The Study of Human Movement
\- kinesiology
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Stability is generally a ___ motion
\- kinetic
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General motion is a combination of ___ and ___ motion
\- Angular, linear; rotational, translational
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Linear motion can be ___ or ___
\- curvilinear, rectilinear; c, r
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In angular motion, the axis of rotation is oriented ___ to the plane of rotation
\- perpendicular; perp
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Most human motion consists of ___ motion
\- g; general
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An orthogonal spatial reference frame has ___ axes
3
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A perpendicular spatial reference frame has ___ axes
2
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A spatial reference frame provides a means of quantifying ___ and ___ in space
\- direction, position
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An example where you would not use the center of mass of an object for 1D motion is during a ___
\- race
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2D analysis of motion refers to ___ motion
\- planar
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In a 2D analysis of motion, you use ___ number(s) to specify position and ___ number(s) to specify orientation
\- 2, 1
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How many numbers are needed to describe 1D motion?
\- 1
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How many numbers are needed to describe 2D motion?
\- 3
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How many numbers are needed to describe 3D motion?
6
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In a 3D analysis of motion, you use ___ number(s) to specify position and ___ number(s) to specify orientation
3,3
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Spatial reference frames can be either ___ or ___
\- absolute, relative; abs, rel
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Relative spatial reference frames are AKA ___ or ___ frames
- Internal, Local
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Absolute spatial reference frames are AKA ___ or ___ frames
\- External, Global
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Normal equations of motion do NOT apply to ___ spatial reference frames
\- Relative; rel; internal; local
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Abduction and adduction occur in the ___ plane
\- frontal; f
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Flexion and Extension occur in the ___ plane
\- sagittal; s
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Rotation occurs in the ___ plane
\- transverse; t
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Planar skills occur in ___ dimensions
2
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Multiplanar movements occur in ___ dimensions
3
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Minimum number of variables needed to specify the position of a system
\- DF; degrees of freedom
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In reality, all joints have ___ degrees of freedom (half are rotational and half are translational)
6
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The human body moves via ___ movement
\- rotational; rotation
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Despite all joints technically having 6 DF, you typically ignore the 3 associated with ___ movement because of structures supporting the joints
\- translational; translation
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Injury occurs if constraint force required is ___ than tissue strength
\- greater
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Typically, you ignore DF associated with ___ motion
\- negligible
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Vector displacement (velocity, acceleration, or position) is the difference between the ___ vector and ___ vector
\- final, initial; f, i
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Compute displacement via vector ___ (Using final and initial positions)
\- subtraction; s; sub
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Linear velocity = rate of change of ___
\- position
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Location of a point, with respect to origin, within a spatial reference frame
\- position
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The kinematics of particles, objects, or systems undergoing linear motion
\- linear kinematics
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Do we use relative or absolute position (r) for identifying landmarks in the human body?
\- relative; r
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T/F: Position (r) can be either distance (x,y), OR distance at an angle (theta)
\- True; t
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Estimate instantaneous velocity/acceleration using the ___
\- central difference method; cdm
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If a resultant vector is at an angle that is 10 degrees above horizontal, will the x or y component be larger?
\- x
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To find an instantaneous vector on a graph, you need to find the slope of a line that is ___ to that respective point on the curve
- tangent
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The steeper the curve on a graph, the ___ (greater/lower) the vector
\- greater; g
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When a position vs time graph has no slope, ___ = 0
\- velocity; v
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The direction of acceleration is the direction of change in ___
\- velocity; v
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Acceleration in line with the direction of motion (the same or opposite direction) changes ___
\- speed
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Acceleration perpendicular to the direction of motion changes the ___ of the motion
\- direction
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When a velocity vs time graph has no slope, ___ = 0
\- acceleration; a
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What are the 3 phases of linear acceleration?
\- braking, propulsive, static
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During the propulsive phase of linear acceleration, acceleration and velocity are in the ___ direction, and the magnitude of velocity ___
\- same, increases
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During the braking phase of linear acceleration, acceleration and velocity are in ___ directions, and the magnitude of velocity ___
\- opposite, decreases
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During the static phase of linear acceleration, acceleration = ___ and velocity is ___
\- 0, constant
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If something is slowing down while moving in the negative direction, acceleration will be ___ (positive/negative)
\- p; positive
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If a velocity graph has 2 inflexion points, then a position graph will have ___ and an acceleration graph will have ___ inflexion points
\- 1, 3
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All points in an object or system move in a circle about a single axis of rotation. All points move through the same angle in the same time
\- angular motion; rotation
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1 radian =
\- 180/pi
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1 revolution = ___ radians
\- 2 pi
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T/F: Radians are dimensionless (have no units)
\- t; true
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arc length / radius =
\- radians; rad
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In angular kinematics, a positive angle denotes movements in the ___ direction unless stated otherwise
\- counterclockwise
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In general, when describing a relative angle, it is in relation to horizontal or vertical. However, you should use ___ when describing parts of the body
\- anatomical position
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Absolute angle is AKA the "angle of ___"
\- inclination
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Find relative angle by ___ the absolute angles of the segments
\- subtracting; s; sub
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Joint angles are ___ (absolute/relative) angles between ___ segments (AKA rotation of the distal segment relative to the proximal segment, or vice versa)
\- relative, adjacent
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In general, joint angles are typically ___ while segment angles are typically ___
\- relative, absolute; r, a; rel; abs
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Joint angles in 2D: Ab, Ad, Ext, and Flex are the angles between ___ axes
\- longitudinal
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Joint angles in 2D: Inward/Outward Rotation uses the angles between either the ___ or ___ axes
\- anterior-posterior, medial-lateral; AP, ML
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When computing joint angles, you ___ the absolute angles
\- subtract; s; sub
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When computing joint angles, the first step is to set each angle relative to the ___ point
\- same
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ROM can be measured as either ___ joint angle, or the difference between the ___ and ___ joint angles
\- max, max, min
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A joint exceeding anatomical range results in ___
\- injury
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ROM can be used clinically for ___ (seeing how far the joint goes relative to how far it is supposed to go)
\- injury diagnosis; diagnosis
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The change in either the absolute OR relative angle of an object between two instants in time
\- angular displacement
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T/F: angular displacement depends on the path between orientations
\- F; False
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1 Revolution = ___ degrees
\- 360
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Rate of change of the angle of an object
\- angular velocity
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Using equations such as (⍵ = (Δθ / Δt)), or (V = (Δd / Δt)), results in an ___ vector (between tf and ti)
\- average; mean
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In the human body, the PROPULSIVE phase is produced by ___ (concentric/eccentric) contractions of ___ (agonist/antagonist) muscles, and/or external torques in the ___ (same/opposite) direction as the direction of motion
\- concentric, agonist, same; c, agonist, same
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In the human body, the BRAKING phase is produced by ___ (concentric/eccentric) contractions of ___ (agonist/antagonist) muscles, and/or external torques in the ___ (same/opposite) direction as the direction of motion
\- eccentric, antagonist, opposite; e, antagonist, opposite
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T/F: During the eccentric phase of a bicep curl (weight going down), you recruit the triceps
\- False; F
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In the normal convention for human movement, it is generally accepted that ___ (ab/ad), ___ (flex/ext), and ___ (In/Ex Rotation) are positive unless stated otherwise.