Advantage in form of speed can be obtained using:
Class-I and Class-III levers
Levers are simple machines that help us do work more easily. They consist of a rigid bar that pivots around a fixed point called a fulcrum. Levers are classified into three classes based on the relative positions of the fulcrum (F), effort (E), and load (L).
The advantage obtained from a lever can be in the form of mechanical advantage (multiplying force) or speed advantage (multiplying speed or distance moved). A speed advantage is achieved when the effort arm is shorter than the load arm, resulting in a mechanical advantage (MA) less than 1. In such cases, the effort moves a smaller distance (or slower speed) compared to the load, which moves a larger distance (or faster speed) for the same angular displacement around the fulcrum.
Mechanical Advantage (MA) is defined as the ratio of load to effort:
\( MA = \frac{\text{Load}}{\text{Effort}} \)
It is also related to the effort arm and load arm:
\( MA = \frac{\text{Effort Arm Length}}{\text{Load Arm Length}} \)
A speed advantage is obtained when the mechanical advantage is less than 1 (\(MA < 1\)). This occurs when the effort arm is shorter than the load arm (\(\text{Effort Arm} < \text{Load Arm}\)).
Let's examine each class of lever to see if it can provide a speed advantage.
| Lever Class | Arrangement (F-E-L) | Mechanical Advantage (MA) | Speed/Distance Advantage |
|---|---|---|---|
| Class I | F is between E and L | >1, =1, or <1 | Yes (when MA < 1) |
| Class II | L is between F and E | Always >1 | No |
| Class III | E is between F and L | Always <1 | Yes (Always) |
From the analysis, Class I levers can provide a speed advantage when the effort arm is shorter than the load arm (MA < 1), and Class III levers always provide a speed advantage because the effort arm is always shorter than the load arm (MA < 1).
Based on the properties of the different lever classes, a speed advantage can be obtained using Class I levers (under certain conditions) and Class III levers (always).
Therefore, the correct option is Class-I and Class-III levers.
| Concept | Description | Relevance to Speed Advantage |
|---|---|---|
| Lever | Rigid bar pivoting around a fulcrum. | Basic simple machine type. |
| Fulcrum (F) | The fixed pivot point. | Position is key to lever class. |
| Effort (E) | The force applied. | Location relative to F and L determines class. |
| Load (L) | The weight or resistance moved. | Location relative to F and E determines class. |
| Effort Arm | Distance from fulcrum to effort. | Longer arm helps with MA > 1; Shorter arm helps with MA < 1 (speed). |
| Load Arm | Distance from fulcrum to load. | Shorter arm helps with MA > 1; Longer arm helps with MA < 1 (speed). |
| Mechanical Advantage (MA) | Ratio of Load/Effort or Effort Arm/Load Arm. | MA < 1 indicates a speed/distance advantage. |
| Speed Advantage | Load moves faster or farther than effort point. | Occurs when MA < 1. |
| Class I Lever | F between E and L. | Can have MA > 1, = 1, or < 1. Speed advantage possible if MA < 1. |
| Class II Lever | L between F and E. | Always MA > 1. No speed advantage. |
| Class III Lever | E between F and L. | Always MA < 1. Always provides speed advantage. |
While levers with MA > 1 are useful for lifting heavy objects with less force (mechanical advantage), levers with MA < 1 (speed advantage) are useful in applications where the goal is to move the load quickly or over a larger distance, even if it requires more effort.
Understanding the type of advantage each lever class offers helps in selecting the appropriate tool for a specific task.
In mid 1970, the term 'wellness' was adopted by
The force that provides the body an upward thrust in water borne condition is
A subject performs exercise of 5 minutes on Harvard step test. His recovery pulse count after exercise for 1 to \(1\frac{1}{2}\) minutes is 90, 2 to \(2\frac{1}{2}\) minutes is 65 and 3 to \(3\frac{1}{2}\) minutes is 45. The physical efficiency index of the subject is
In a running event the rate at which the velocity changes with respect to time is known as
A test designed to measure 'native neuromuscular skill capacity' is