5.4.2 Levers and Gears

Cards (75)

  • What is a lever used for?
    Amplify force
  • The fixed point around which a lever rotates is called the fulcrum
  • The moment of a force is calculated as force multiplied by the distance from the pivot
  • What is an example of a lever?
    Crowbar
  • Order the classes of levers based on the position of the pivot relative to the force and load
    1️⃣ Class 1: Pivot between force and load
    2️⃣ Class 2: Load between pivot and force
    3️⃣ Class 3: Force between pivot and load
  • Match the class of lever with its example:
    Class 1 ↔️ Seesaw
    Class 2 ↔️ Wheelbarrow
    Class 3 ↔️ Tongs
  • The longer the distance from the pivot to the force, the less force needed to move the load
  • What is the formula for mechanical advantage of a lever?
    MA=\text{MA} =LoadEffort \frac{\text{Load}}{\text{Effort}}
  • The mechanical advantage of a lever is defined as the ratio of the load force to the effort
  • In Class 2 levers, the load is positioned between the pivot and the force.
  • What is an example of a Class3 lever?
    Tongs
  • The mechanical advantage of a lever is defined as the ratio of the load force to the effort
  • What is the mechanical advantage of a lever if the load is 100N and the effort is 20N?
    5
  • A mechanical advantage of 5 means the lever multiplies the applied force by a factor of 5.
  • Gears transmit motion and force through interlocking teeth
  • How is the gear ratio calculated?
    Teeth on driven / driving
  • Arrange the following gear ratios in order from highest torque to lowest torque:
    1️⃣ 2:1
    2️⃣ 1:2
  • The pivot in a lever is the fixed point around which the lever rotates.
  • The moment of a force is calculated as force multiplied by the distance from the pivot
  • Match the lever class with its example:
    Class 1 ↔️ Seesaw
    Class 2 ↔️ Wheelbarrow
    Class 3 ↔️ Tongs
  • What happens to the force needed to move a load as the distance from the pivot to the force increases in a lever?
    Decreases
  • Levers are classified into three classes based on the relative positions of the pivot, load, and force
  • A mechanical advantage of 5 means the load is five times heavier than the effort required.
  • How is the gear ratio calculated?
    Teeth on driven / driving
  • Match the gear ratio with its effect on speed and torque:
    2:1 ↔️ Halves speed, doubles torque
    1:2 ↔️ Doubles speed, halves torque
  • Steps of how gears transmit motion and force:
    1️⃣ Interlocking teeth ensure rotation
    2️⃣ Gear ratio determines speed and torque change
    3️⃣ Machines use less force at higher speeds
  • What happens to speed and torque when the gear ratio is 2:1?
    Halves speed, doubles torque
  • Gears in a bicycle allow riders to use less force at higher speeds by adjusting the gear ratio.
  • Gears operate by interlocking teeth
  • What is the formula for calculating the gear ratio?
    Gear Ratio=\text{Gear Ratio} =Number of teeth on driven gearNumber of teeth on driving gear \frac{\text{Number of teeth on driven gear}}{\text{Number of teeth on driving gear}}
  • Match the gear ratio with its effect on speed and torque:
    2:1 ↔️ Halves speed, doubles torque
    1:2 ↔️ Doubles speed, halves torque
  • A gear ratio of 2:1 halves the speed
  • What is the effect of a gear ratio of 1:2 on speed and torque?
    Doubles speed, halves torque
  • What two components does the gear ratio compare to affect speed and torque?
    Driven gear and driving gear
  • Steps to calculate the gear ratio:
    1️⃣ Identify the number of teeth on the driven gear
    2️⃣ Identify the number of teeth on the driving gear
    3️⃣ Apply the formula: Gear Ratio=\text{Gear Ratio} =Number of teeth on driven gearNumber of teeth on driving gear \frac{\text{Number of teeth on driven gear}}{\text{Number of teeth on driving gear}}
    4️⃣ Simplify the ratio
  • What does a 2:1 gear ratio mean in terms of speed and torque?
    Half speed, double torque
  • A lever has three main components: the pivot, the force, and the load
  • The moment of a force is calculated as Force multiplied by the distance from the pivot.
  • What is the formula for calculating the moment of a force?
    \text{Moment} = \text{Force} \times \text{Distance from Pivot}</latex>
  • Match the lever example with its class:
    Seesaw ↔️ Class 1
    Wheelbarrow ↔️ Class 2
    Tongs ↔️ Class 3