Intermediate Physics for Medicine and Biology Chapter 1: Mechanics Professor Yasser M. Kadah Web:

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Presentation transcript:

Intermediate Physics for Medicine and Biology Chapter 1: Mechanics Professor Yasser M. Kadah Web:

Textbook Russell K. Hobbie and Bradley J. Roth, Intermediate Physics for Medicine and Biology, 4 th ed., Springer-Verlag, New York, (Hardcopy)  Textbook's official web site:

Distances and Sizes Valuable skill in physics: ability to make order-of-magnitude estimates Example: calculate number of cells in body  Simplify problem: assume simple shapes and use average sizes  Cells ~ 10  m in size → volume ~ (10  m) 3  Adult ~ 2 m tall and 0.3 m wide → volume ~ 2 × 0.3 × 0.3 = 0.18 m 3  Assume body is made entirely of cells  Estimated number of cells = 0.18/1e-15 ~ 2 × 10 14

Forces and Translational Equilibrium Force defined by Newton’s second law Translational equilibrium:  Apply to all 3 axes in a 3D problem Equilibrium:  remains at rest  move at constant speed

Rotational Equilibrium Torques  i is defined as  Require a pivot point to measure r i from Rotational equilibrium if around any point in the body,

Example: Achilles Tendon Apply both translational and rotational equilibrium conditions Rotational: Translational: Unknowns: F T, F B, and  (1) Solve for F T (2) Solve for F B, and 

Example: Forces on the Hip

Example: Use of a Cane Significantly less than 2.4W without a cane

Work Work done by a force F x as it moves from x 1 to x 2  Area under curve  Equal to increase in K.E.

Stress and Strain Normal stress: tensile/compressive  E: Young’s modulus

Shear Force parallel to surface  G: shear modulus

Hydrostatics Equilibrium of a unit volume:

Buoyancy Object immersed in fluid Example: Terrestrial animals  Very small buoyancy because Example: Aquatic animals  Very small F because  “Weightless” in water

Compressibility Pressure on a fluid Compressibility  negligible in many cases (e.g.,  =5× Pa -1 for water) Important for such phenomena as ultrasound transmission

Laminar flow of a Newtonian fluid  Shear forces between layers  No mixing between adjacent layers Application: clean room isolation Viscosity

Pressure-Volume Work Work done by a gas

Example: Respiration Work

Example: Heart

Problem Assignment Posted on class web site Web: