Solid mechanics
  • 1. Solid mechanics is the branch of mechanics that deals with the behavior of solid materials when subjected to various types of loading. It encompasses the study of stress, strain, deformation, and elasticity of solids, including structures such as beams, columns, and shells. Understanding solid mechanics is crucial for designing and analyzing structures to ensure they can support different types of loads and operate safely under various conditions. Applications of solid mechanics can be found in engineering fields such as civil engineering, mechanical engineering, aerospace engineering, and materials science.

    Hooke's Law states that stress is proportional to ____.
A) Force
B) Energy
C) Strain
D) Volume
  • 2. What is the formula for Young's Modulus?
A) Stress/Strain
B) Acceleration/Distance
C) Force/Mass
D) Work/Time
  • 3. What does the yield strength of a material signify?
A) The stress at which the material reaches its ultimate tensile strength
B) The maximum stress that can be applied before breaking
C) The stress at which the material becomes elastic
D) The stress at which a material begins to deform plastically
  • 4. What type of stress is applied when a material is compressed?
A) Bending stress
B) Shear stress
C) Tensile stress
D) Compressive stress
  • 5. Which equation represents the calculation of bending stress in a beam?
A) P/A
B) σ = Eε
C) M*y/I
D) F/A
  • 6. At what point did elasticity ends in a material's stress-strain curve?
A) Fracture Point
B) Breaking Point
C) Yield Point
D) Strain Point
  • 7. Which quantity does the moment of inertia measure in a solid body?
A) Volume
B) Mass
C) Resistance to bending
D) Density
  • 8. Which law states that for every action, there is an equal and opposite reaction?
A) Archimedes' Principle
B) Newton's Third Law
C) Newton's Second Law
D) Newton's First Law
  • 9. Which equation represents the relationship between force, mass, and acceleration?
A) F = m*h
B) F = m*v
C) F = m/g
D) F = m*a
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