Sir Isaac Newton formulated 3 physical “laws” that became the basis for classical mechanics. Through these laws he describe the relationship of forces, objects, and motion. For three centuries this has been the foundation for understanding motion and physical force systems.Keep in mind that although these 3 laws changed the way scientist looked at the world, it is by no means complete. Further revelations dealing with quantum physics and theories of relativity have shown that these laws are only the basis for mechanics and not all-inclusive. Nonetheless, understanding these 3 laws is a pre-requisit to studying motion and their physical systems.
Newton's 3 Law's of Motion
The first rule of newton’s laws is you do not talk about newton’s laws.The second rule of newton’s laws is you do not talk about newton’s laws!But seriously, here they are...
1) Law of Inertia
An object in a state of constant velocity tends to remain in that state of motion unless an unbalanced force is applied to it.  In other words, it is the resistance to motion changes.  There are important considerations when conceptualizing inertia.  One of these considerations is that rest is a constant velocity and can be considered to have inertia.  Another consideration is that gravity is an unbalanced force acting on all objects. 
1) How Inertia Applies to Biomechanics
Consider the late swing phase of gait and the forces going forward with the lower extremity.  Just prior to heel-strike there are almost no muscles activated that bring the extremity forward, yet it is still proceeding to travel forward in space.  This is inertia.  To deal with this inertia the body deploys an eccentric contraction of the hamstrings to slow down the extremity to prepare for heel-strike and to reduce harsh reactionary forces. 
2) Force = Mass x Acceleration (F = ma)
The net force applied to a body (mass) produces a proportional acceleration. This law describes the relationship between an object's mass, acceleration, and the applied force. Both acceleration and force must have the same vector direction.This can also be viewed in different terms:
Momentum = mass x velocity. The change of momentum of a body is proportional to the impulse impressed on the body, and happens along the straight line on which that impulse is impressed. Momentum cannot be changed unless acted upon by an outside force; it can only be conserved.
Acceleration is proportional to the unbalanced forces acting on it and inversely proportional to the mass of the object (a = F/m)
How F=ma Applies to Biomechanics
Pretty much every static and dynamic movement has a force.  Muscles are the tissues that contract and create force on the body’s levers (connective tissue, bones).  With any human movement, F=ma can be used to create a simplified calculation of force.  This equation can even be used with static positions.  Consider the static forward head posture.  Gravity and the mass of the head imposes an antero-inferior force.  To counter this force and prevent your neck from snapping off at your desk, you have to constantly contract your levator scapulae, upper trapezius, and posterior cervical muscles to counter this force.  By calculating the acceleration of gravity and mass of the head, you can begin to calculate the muscle forces necessary to prevent movement. 
3) Action Reaction Law
For every action there is an equal and opposite reaction.  This law describes how forces always come in pairs, meaning that anytime objects are contacting each other, they are exerting a force.  An important consideration here is the concept that gravity is ALWAYS touching every object. 
How Action-Reaction Applies to Biomechanics
Putting that ankle weight on a patients leg will create an increase in the force of the mass and downward pull with gravity, the reaction is that the opposing muscle will have to create a force to overcome this mass.  Another example of this law is with ground reaction forces.  Running on soft ground will result in much less impact forces than running on hard concrete. 
Bottom Line
Newton's 3 laws of motion are the basis for understanding motion and the correlative force systems. Each law can be applied to biomechanics in it's own way.
- Inertia = An object of a constant velocity tends to remain in that state of motion unless an unbalanced force is applied to it
- F=MA = The net force applied to a body (mass) produces a proportional acceleration
- Action-Reaction = For every action there is an equal and opposite reaction
Topics
ForceNewtonian LawsLeversTorqueGravityPressureBiomechanic Relationships
Dig Deeper
http://www.physicsclassroom.com/class/newtlaws/http://zonalandeducation.com/mstm/physics/mechanics/forces/newton/newton.htmlhttp://www.youtube.com/watch?v=iH48Lc7wq0U&feature=related --The main reason I do this blog is to share knowledge and to help people become better clinicians/coaches. I want our profession to grow and for our patients to have better outcomes. Regardless of your specific title (PT, Chiro, Trainer, Coach, etc.), we all have the same goal of trying to empower people to fix their problems through movement. I hope the content of this website helps you in doing so.If you enjoyed it and found it helpful, please share it with your peers. And if you are feeling generous, please make a donation to help me run this website. Any amount you can afford is greatly appreciated.
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 Einstien helped create the theory of relativity in the early 20th century that overturned Newton's concept of uniform motion.  With this new theory all motion is relative.  This changed physics and brought the concept of relativity to the forefront.   Of course assessing for strength is by no means quantum physics, but I think applying relativity to the musculoskeletal system has it's place.So what can you make one little MMT muscle strength grade relative to?  I look to 3 area's to assess for "Relative Strength":1) Kinetic Chain2) Antagonist Muscle3) Contralateral Muscle (Bilaterally)Assessing for relative strength can often give clinicians a good idea of the integrity of an individuals musculoskeletal system and where a possible compensation is coming from.  A lack of muscle strength in one area almost always leads to a compensation in another area (e.g. decreased peri-scapular strength → decreased rotator cuff strength).  Keep in mind that sometimes the patient's main complaint may be at the area of the compensation and not at the culprit of the injury.Last but not least, don't get caught up in worrying about + and - of MMT grades.  Arguing between a 3+ and a 4- is a waste of time.  It's either weak or strong.
          Einstien helped create the theory of relativity in the early 20th century that overturned Newton's concept of uniform motion.  With this new theory all motion is relative.  This changed physics and brought the concept of relativity to the forefront.   Of course assessing for strength is by no means quantum physics, but I think applying relativity to the musculoskeletal system has it's place.So what can you make one little MMT muscle strength grade relative to?  I look to 3 area's to assess for "Relative Strength":1) Kinetic Chain2) Antagonist Muscle3) Contralateral Muscle (Bilaterally)Assessing for relative strength can often give clinicians a good idea of the integrity of an individuals musculoskeletal system and where a possible compensation is coming from.  A lack of muscle strength in one area almost always leads to a compensation in another area (e.g. decreased peri-scapular strength → decreased rotator cuff strength).  Keep in mind that sometimes the patient's main complaint may be at the area of the compensation and not at the culprit of the injury.Last but not least, don't get caught up in worrying about + and - of MMT grades.  Arguing between a 3+ and a 4- is a waste of time.  It's either weak or strong.

