The first step of understanding and calculating torque is
identifying the moment arm.
The moment arm (lever arm) of a force system is
the perpendicular distance from an axis to the line of action of a
force. In other words, moment arm determines the quality of the
torque. An important concept to remember is that the moment arm
changes with the angle of application of the force (angle of
insertion).
Simply stated, torque is the ability of a force
to cause rotation on a lever (moment of force).
The more detailed definition of torque is that it is a force
applied over a distance (lever arm) that causes rotation about a
fulcrum (axis of rotation).
To calculate force you must first draw a detailed free-body
diagram of the force system, including the all force components.
Then torque can be calculated using on of the following
formulas:
- Torque =Lever Arm x Fy (or Force sin())
- Torque = Force (Fm) x Moment Arm
- Torque is what creates biomechanical movement. It is what
creates the movement of the lever system (bones). This is important
to understand. Being able to maximize the amount of torque a muscle
can generate will allow for optimal strengthening of that
muscle.
- The greater the torque a muscle can produce, the greater the
movement it will produce on the body’s levers. If your goal of
treatment is to increase movement, you can manipulate the torque
variables to maximize the efficiency of the muscles to move the
body part. The barbell biceps curl exercise provides a great
example of this. It’s much harder to move the bar when your elbows
are fully extended compared to when they’re at 90°.
- This is because of the angle-torque relationship. In this
relationship, the greatest amount of torque is always when the
force is applied at a 90 degree angle to it’s lever.
- This concept can also be used with the opposite goal in mind.
By adjusting the angle of application and moment arm, you can
change the force vector components and increase the amount of
compressive force. Increasing the compressive force is often the
goal when attempting to maximize stability. The rotator cuff
demonstrates this type of force vector when the muscles
synergistically contract to create a compressive force couple to
stabilize the humeral head in the glenoid fossa.