1.Why Is Oil Applied to the Window and Door Hinges?
- The oil acts as a lubricant.
- Oil is applied on the hinges of doors and windows to reduce friction.
- Without lubricants, the hinges do not work correctly due to increased friction. Also, they wear and tear after a short period.
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2.What is Anti-skid tiles?
- Anti-skid tiles have a rough surface which helps in increasing the friction even when the surface is covered with water.
- This helps to prevent accidental slips on the wet bathroom floor.
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)
3.Why Can an Object Dipped in Honey Not Move Faster Than an Object Dipped in Water?
- The fluid friction exerted due to the presence of a fluid depends on the viscosity of a liquid.
- Viscosity is the property of fluid by which it opposes the motion between its different layers.
- The Higher the density, the higher is the viscosity.
- Since honey is thicker and denser than water, it produces more fluid friction, making the movement difficult.
4.When Kicked on an Elevated Land and Football Field, Football Simultaneously Took Different Times to Cover the Same Distance. State the Reason for the Same.
- In both cases, football experiences different types of friction.
- While moving on elevated land, it experiences sliding friction.
- Whereas static friction plays a role on a flat surface.
- The magnitude of sliding friction is lesser than that of static friction.
- Hence the ball takes less time to cover the same distance on elevated land than on a flat surface.
5.What is Motor Oil?
- Motor oil is used to lubricate the parts of a motor engine.
- A motor engine is made up of several small machines that produce heat due to friction when rubbed against each other.
- This heat, if produced in large amounts, may be hazardous.
- Adding oil reduces friction, reducing heat production and increases the longevity of machine parts.
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)