1.Give three examples of levers that we use in our daily life and mention their class.
Three levers that we use in our daily life are-
- Plier: Class I lever.
- Scissors: Class I lever.
- Wheelbarrow: Class II lever.
![](data:image/jpeg;base64,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)
2.What is the importance of a fulcrum in a lever?
- The fulcrum is the pivot point of the lever.
- The fulcrum is situated between the load and effort point, the distance between load and fulcrum is called the load arm and the distance between effort, and the fulcrum is called the effort arm.
- If the fulcrum is closer to the load, the lever has a bigger effort arm which takes minimal effort to work.
- If the fulcrum is closer to the effort, the lever has a bigger load arm that takes more effort.