Deck 4: Muscle and Joint Kinematics and Kinetics
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Deck 4: Muscle and Joint Kinematics and Kinetics
1
In dynamics, the sum of the forces is expressed as:
A) ΣF x d
B) ΣF=I c of g
C) ΣF=ma
D) ΣF=0
E) ΣF=M
A) ΣF x d
B) ΣF=I c of g
C) ΣF=ma
D) ΣF=0
E) ΣF=M
C
Explanation: The sum of the forces is expressed as ΣF=ma
Explanation: The sum of the forces is expressed as ΣF=ma
2
Clockwise moments are expressed as:
A) Positive
B) Negative
C) Negative and positive
D) None of these
E) All of these
A) Positive
B) Negative
C) Negative and positive
D) None of these
E) All of these
B
Explanation: Clockwise moments are given the negative term
Explanation: Clockwise moments are given the negative term
3
Counter-clockwise moments are expressed as:
A) Negative
B) All of these
C) Negative and positive
D) Positive
E) None of these
A) Negative
B) All of these
C) Negative and positive
D) Positive
E) None of these
D
Explanation: Counter-clockwise (or anti-clockwise) moments are given the positive term
Explanation: Counter-clockwise (or anti-clockwise) moments are given the positive term
4
In dynamics, the sum of the moments is expressed as:
A) ΣM = I
B) ΣM= 0
C) ΣM=F × d
D) ΣM=ma
E) ΣM=Iα
A) ΣM = I
B) ΣM= 0
C) ΣM=F × d
D) ΣM=ma
E) ΣM=Iα
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5
The moment of inertia of the human body can be calculated by:
A) I c of g
B) I = mk2
C) I = m+d2
D) I = m/d2
A) I c of g
B) I = mk2
C) I = m+d2
D) I = m/d2
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6
In dynamics equations, we often use:
A) Linear accelerations of segments and masses
B) The forces from the passive structures such as ligaments and tendons
C) Moments that are created at joints by segments
D) The specific joint friction characteristics
A) Linear accelerations of segments and masses
B) The forces from the passive structures such as ligaments and tendons
C) Moments that are created at joints by segments
D) The specific joint friction characteristics
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7
Dynamics can be useful for:
A) Injury prevention
B) Improvement in performance
C) determining static muscle and joint forces
D) solving equilibrium problems
A) Injury prevention
B) Improvement in performance
C) determining static muscle and joint forces
D) solving equilibrium problems
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8
Moment of inertia is different to inertia
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9
Dynamics does not require acceleration values to be known or calculated
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10
To solve dynamics problems you need to use accelerations
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11
Why are dynamics calculations important?
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12
What approach do we use to solve dynamic problems?
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13
What principle is used in dynamic calculations?
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14
What can dynamic calculations be used for?
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15
What is the moment of inertia of an object or segment?
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16
Which of the following are provided from static calculations of joints and muscles
A) Velocity
B) Acceleration
C) Force
D) Moments
E) None of these
A) Velocity
B) Acceleration
C) Force
D) Moments
E) None of these
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17
Statics and dynamics are an important part of biomechanics
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18
Static calculations provide joint and muscle forces
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19
Static calculations need to know the mass of objects
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20
What are some of the assumptions/considerations needed in 2D static calculations?
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21
How can statics calculations be used for modelling programs?
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22
The sum of the forces is equal to zero, is better known as what?
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