2.5. Materials

Cards (74)

  • Strength is the material's ability to withstand stress
  • Hooke's Law states that the force required to extend a spring is proportional to the change in length
  • Stress is measured in units of pascals
  • What is the formula for Hooke's Law relating stress and strain?
    σ=\sigma =Eϵ E\epsilon
  • A material with a high Young's Modulus is more flexible than one with a low Young's Modulus.
    False
  • Elastic deformation results in permanent changes to the material's shape.
    False
  • Why is Hooke's Law important in engineering design?
    Predicts material behavior
  • What does yield strength indicate about a material?
    Ability to retain shape
  • What does Hooke's Law describe in the context of elastic deformation?
    Force is proportional to change in length
  • Temperature can alter the mechanical properties of a material.

    True
  • Elasticity is the ability of a material to deform permanently without fracture.
    False
  • What does thermal expansion measure in a material?
    Change in size with temperature
  • What does Hooke's Law state about the relationship between force and length change in a spring?
    They are proportional within elastic limit
  • Strain is a dimensionless quantity
    True
  • Match the material property with its description:
    Strength ↔️ Ability to withstand stress without breaking
    Hardness ↔️ Resistance to surface scratching
    Elasticity ↔️ Returns to original shape after deformation
    Plasticity ↔️ Permanent deformation without fracture
  • What does stress measure in a material?
    Force per unit area
  • Stress is measured in units of pascals
  • Young's Modulus is a measure of a material's stiffness
  • Match the material property with its description:
    Strength ↔️ Ability to withstand stress
    Hardness ↔️ Resistance to scratching
    Elasticity ↔️ Return to original shape
    Plasticity ↔️ Permanent deformation
  • The Young's Modulus is a measure of the material's stiffness
  • Match the Young's Modulus property with its description:
    High Young's Modulus ↔️ High stiffness, small deformation
    Low Young's Modulus ↔️ Low stiffness, large deformation
  • Ultimate tensile strength marks the onset of plastic deformation.
    False
  • Match the deformation type with its property:
    Elastic Deformation ↔️ Returns to original shape
    Plastic Deformation ↔️ Permanently deformed
  • Strength is the material's ability to withstand stress without breaking
  • Hardness is a material's resistance to surface scratching or indentation
  • Density is defined as mass per unit volume
  • Elastic deformation results in permanent changes to a material's shape
    False
  • What is the unit of measurement for stress?
    Pascals
  • Match the property with its description:
    Elastic Deformation ↔️ Returns to original shape
    Plastic Deformation ↔️ Permanently deformed
  • What is ultimate tensile strength?
    Maximum stress before fracture
  • What are three factors that affect material properties?
    Composition, temperature, surface treatment
  • Ceramics are used as insulators in electronics due to their high electrical resistivity.
  • What are materials used for?
    Constructing objects or structures
  • Arrange the following properties to distinguish between elastic and plastic deformation:
    1️⃣ Recoverability: Returns to original shape || Permanently deformed
    2️⃣ Material Behavior: Hooke's Law applies || Hooke's Law does not apply
    3️⃣ Example: Stretching a rubber band || Bending metal beyond its elastic limit
  • Where does Hooke's Law apply in real-world scenarios?
    Suspension systems and elastic bands
  • Hooke's Law applies to all types of materials regardless of stress levels.
    False
  • What is the formula for calculating Young's Modulus?
    E=E =σϵ \frac{\sigma}{\epsilon}
  • What is the formula for Hooke's Law relating force and extension in a spring?
    F=F =kΔx k\Delta x
  • In elastic deformation, a material permanently changes its shape.
    False
  • Ultimate tensile strength is the maximum stress a material can withstand before it starts to break