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Unit 5: Forces
5.4 Moments, Levers, and Gears
5.4.2 Levers and Gears
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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} =
MA
=
Load
Effort
\frac{\text{Load}}{\text{Effort}}
Effort
Load
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} =
Gear Ratio
=
Number of teeth on driven gear
Number of teeth on driving gear
\frac{\text{Number of teeth on driven gear}}{\text{Number of teeth on driving gear}}
Number of teeth on driving gear
Number of teeth on driven 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} =
Gear Ratio
=
Number of teeth on driven gear
Number of teeth on driving gear
\frac{\text{Number of teeth on driven gear}}{\text{Number of teeth on driving gear}}
Number of teeth on driving gear
Number of teeth on driven 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
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