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  1. Derived from a fundamental physical quantity (force) and a purely geometrical quantity (area), stress is also a fundamental quantity, like velocity, torque or energy, that can be quantified and analyzed without explicit consideration of the nature of the material or of its physical causes.

  2. Jun 14, 2023 · An object or medium under stress becomes deformed. The quantity that describes this deformation is called strain. Strain is given as a fractional change in either length (under tensile stress) or volume (under bulk stress) or geometry (under shear stress). Therefore, strain is a dimensionless number.

  3. Stress is a quantity that describes the magnitude of forces that cause deformation. Stress is generally defined as force per unit area. When forces pull on an object and cause its elongation, like the stretching of an elastic band, we call such stress a tensile stress. When forces cause a compression of an object, we call it a compressive stress.

  4. An object or medium under stress becomes deformed. The quantity that describes this deformation is called strain. Strain is given as a fractional change in either length (under tensile stress) or volume (under bulk stress) or geometry (under shear stress). Therefore, strain is a dimensionless number.

    • Is stress a physical quantity or a purely geometrical quantity?1
    • Is stress a physical quantity or a purely geometrical quantity?2
    • Is stress a physical quantity or a purely geometrical quantity?3
    • Is stress a physical quantity or a purely geometrical quantity?4
  5. Apr 10, 2024 · The bulk strain results from the bulk stress, which is a force F ⊥ ⊥ normal to a surface that presses on the unit surface area A of a submerged object. This kind of physical quantity, or pressure p, is defined as. pressure = p ≡ F⊥ A. (12.5.2) (12.5.2) p r e s s u r e = p ≡ F ⊥ A.

  6. The ratio of force to area, is defined as stress (measured in ), and the ratio of the change in length to length, is defined as strain (a unitless quantity). In other words, In this form, the equation is analogous to Hooke’s law, with stress analogous to force and strain analogous to deformation.

  7. In continuum mechanics, stress is a physical quantity that expresses the internal forces that neighboring particles of a continuous material exert on each other, while strain is the measure of the deformation of the material. In simple terms we can define stress as the force of resistance per unit area, offered by a body against deformation.

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