5.3.1 Hooke's Law

Cards (74)

  • Hooke's Law applies even after the elastic limit of a spring is exceeded.
    False
  • A higher spring constant indicates a stiffer spring.
  • Summarize the key aspects of Hooke's Law:
    1️⃣ Proportionality between force and extension
    2️⃣ Elastic limit beyond which the law fails
    3️⃣ Spring constant measures stiffness
  • What are the two key variables in Hooke's Law?
    Force and extension
  • Hooke's Law describes the behavior of springs accurately beyond their elastic limit.
    False
  • The extension or compression in Hooke's Law is measured in meters
  • What is the mathematical expression for Hooke's Law?
    F=F =k×x k \times x
  • What is the force measured in Hooke's Law?
    The force applied
  • A lower spring constant indicates a stiffer spring.
    False
  • What does a higher spring constant indicate about a spring?
    It is stiffer
  • What is the key condition for Hooke's Law to apply?
    The elastic limit
  • The spring constant is measured in N/m.

    True
  • Steps to solve a Hooke's Law problem:
    1️⃣ Identify the known variables
    2️⃣ Determine the unknown variable
    3️⃣ Apply the formula F=F =k×x k \times x
    4️⃣ Solve for the unknown variable
  • Hooke's Law accurately describes the behavior of springs as long as the elastic limit is not exceeded.

    True
  • What does Hooke's Law state about the relationship between force and extension in a spring?
    Proportional relationship
  • In Hooke's Law, force is measured in Newtons and extension in meters.

    True
  • How can the spring constant of a spring be measured experimentally?
    By applying varying forces
  • Hooke's Law can be expressed mathematically as F=F =k×x k \times x
  • What does the spring constant measure in Hooke's Law?
    Stiffness of the spring
  • The limit beyond which Hooke's Law no longer applies is called the elastic
  • Steps to measure the spring constant experimentally
    1️⃣ Apply a known force to the spring
    2️⃣ Measure the extension of the spring
    3️⃣ Calculate the spring constant using k=k =F/x F / x
  • What is the unit of the spring constant in Hooke's Law?
    N/m
  • Match the aspect of Hooke's Law with its description:
    Proportionality ↔️ Force and extension are directly related
    Elastic Limit ↔️ Maximum force before permanent deformation
    Spring Constant ↔️ Measures the stiffness of the spring
  • The force needed to extend a spring is inversely proportional to its extension.
    False
  • The spring constant in Hooke's Law is measured in N/m.
  • What is the unit of measurement for force in Hooke's Law?
    Newtons (N)
  • Hooke's Law applies regardless of whether the elastic limit is exceeded.
    False
  • The proportionality constant in Hooke's Law is called the spring constant.
  • What does the spring constant (k) measure?
    The stiffness of the spring
  • The spring constant is the proportionality constant in Hooke's Law, representing the stiffness of a spring.
  • Match the spring type with its stiffness and spring constant:
    Stiff Spring ↔️ Very Stiff, 500 N/m
    Regular Spring ↔️ Medium Stiff, 250 N/m
    Flexible Spring ↔️ Very Flexible, 100 N/m
  • Hooke's Law states that force is proportional to extension or compression, as long as the elastic limit is not exceeded.
  • What happens if the elastic limit is exceeded in Hooke's Law?
    The spring deforms permanently
  • What is the unit of the spring constant (k)?
    N/m
  • Hooke's Law accurately describes the behavior of springs as long as the elastic limit is not exceeded
  • What is the unit for measuring extension or compression in Hooke's Law?
    Meters
  • What is the spring constant in Hooke's Law a measure of?
    Stiffness
  • Match the aspect of Hooke's Law with its description:
    Proportionality ↔️ The force and extension are directly proportional
    Elastic Limit ↔️ The maximum force before deformation
  • The spring constant is the proportionality constant in Hooke's Law.
  • Steps to measure the spring constant experimentally:
    1️⃣ Hang the spring and mark initial position
    2️⃣ Add known masses
    3️⃣ Measure the extension
    4️⃣ Calculate the spring constant