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प्रश्न
- Take two aluminium channels of different lengths.
- Place the lower ends of the channels on the floor and hold their upper ends at the same height.
- Now take two balls of the same size and weight and release them from the top end of the channels. They will roll down and cover the same distance.
- At the moment of releasing the balls, which energy do the balls have?
- As the balls roll down which energy is converted into which other form of energy?
- Why do the balls cover the same distance on rolling down?
Note: The question is wrong. It should be "Why do the balls cover the same distance after rolling down"? - What is the form of the eventual total energy of the balls?
- Which law related to energy does the above activity demonstrate? Explain.
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उत्तर
- At the moment of releasing the balls, they possess potential energy.
- The potential energy of the balls converts to kinetic energy as they roll down.
- The balls will possess the same potential energy because the channels are of the same height as well as the weight of the balls being the same. So, the balls reaching the bottom of their respective channels will possess the same kinetic energy (following the law of conservation of energy). Thus, the balls will have the same velocity at the bottom of the channel. Because of the same velocity, they will cover equal distance on the ground. Thus, both the balls cover equal distance after rolling down the incline because they possessed the same potential energy at the top of the channels.
- The total energy of the ball will eventually be in the form of kinetic energy.
- The law of conservation of energy is demonstrated using this activity. At the top of the channels, the total mechanical energy of the balls is in the form of potential energy. Now, as the balls roll down, they come into motion. This motion shows that the balls now possess kinetic energy too. As the law of conservation of energy states that energy cannot be created nor destroyed, this means this kinetic energy came into existence because of a decrease in the potential energy of the ball (a decrease in potential energy is due to a decrease in height). Also, when the ball reaches the bottom, the total mechanical energy of the ball is in the form of kinetic energy. This shows that all the potential energy of the balls got converted to kinetic energy at the bottom.
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संबंधित प्रश्न
Write true or false of the following statement.
Potential energy changes into kinetic energy when it is put to use
Fill in the blank
An electric fan converts electrical energy into ______ energy.
Fill in the blank
The S.I.unit of energy is ______
Match the following columns
| COLUMN A | COLUMN B |
| 1. Running water | 1. heat energy |
| 2. Burning | 2. vibrations |
| 3.Energy | 3.atom bomb |
| 4.Sound energy | 4.kinetic energy |
| 5.Nuclear energy | 5.joule |
Select the correct alternatives
When we rub our hands
Select the correct alternatives
When a bulb lights up on passing current, the change of energy is
State the unit of energy and define it.
Match the following:
| Column A | Column B |
| (a) Needle | (1) class II lever |
| (b) Doorknob | (2) inclined plane |
| (c) Ramp | (3) Class I lever |
| (d) Lemon crusher | (4) Wheel and axle |
| (e) Seesaw | (5) wedge |
What is energy?
Name two units of power bigger than watt.
A certain household consumes 650 units of electricity in a month. How much is this electricity in joules?
Can you tell?
When can we say that displacement has taken place?
Can you tell?
What should be taken into account for measuring work?
Observe the picture and put a tick (✓) if work is done and put a cross (x) if work is not done.
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Which one of the following requires wind energy?
Find out the form of energy possessed by the following thing.
A rock on the top of a hill
What energy transfer happen in a car engine?
The weight of a person on planet A is about half that on the earth. He can jump up to 0.4 m in height on the surface of the earth. How high he can jump on planet A?
A ball is dropped from a height of 10 m. If the energy of the ball reduces by 40% after striking the ground, how much high can the ball bounce back? (g = 10 m s–2)






