Newton's Laws of Motion Explained for Biomechanics

Added:

1st Law
Inertia
Gait
Diving
2nd Law
3rd Law

1st Law

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Playing Section
  • 1

    Defines Newton’s first law in angular terms using torque and angular velocity.

  • 2

    Explains static and dynamic equilibrium where net force is zero.

  • 3

    Introduces inertia and its direct relation to mass.

Basic concepts of classical mechanics, specifically the definitions of force, mass, velocity, and acceleration.
An understanding of vector mathematics, including how to resolve forces into horizontal and vertical components.
Introductory musculoskeletal anatomy, including the basic structure of joints, skeletal muscles, and how they produce movement.
The mathematical definition of torque (moment of force) and basic rotational kinematics.
Quantitative biomechanics analysis, including the calculation of joint reaction forces and moments using inverse dynamics.
Clinical and sports gait analysis, using motion capture and force plates to evaluate human walking and running mechanics.
The study of fluid biomechanics, exploring how aerodynamic drag and hydrodynamic lift affect human athletic performance.
Musculoskeletal modeling and computer simulation to predict muscle forces and joint loads during movement.
Ergonomic design and injury biomechanics, focusing on how Newton's laws apply to preventing musculoskeletal disorders in work environments.
3.7K views56likes11:47@sgvuphysiotherapye-learnin3355Original Release: 2023-07-13

Newton's three laws of motion govern human body movement: the first law states that a body remains at rest or in constant angular velocity unless acted upon by external torque, with key concepts including inertia (resistance to change in motion, proportional to mass), center of mass, and radius of gyration (average distance from axis to center of mass, where inertia = m × r²); the second law states that torque equals moment of inertia times angular acceleration (τ = Iα); and the third law states that every action has an equal and opposite reaction, which explains why throwing a ball on ground produces greater velocity than on water due to stronger ground reaction forces. Practical applications include the swing phase of walking where hip flexion, knee flexion, and ankle dorsiflexion reduce radius of gyration and inertia, requiring less energy from hip flexors, and diving positions where tucking reduces angular inertia for faster rotation while extending increases it for slower spin.