science
Grade-4-
Easy
Question
Match the following with the correct response
![](data:image/png;base64,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)
- 1-B, 2-D, 3-A, 4-C
- 1-A, 2-C, 3-B, 4-D
- 1-D, 2-A, 3-C, 4-B
- 1-C, 2-B, 3-D, 4-A
Hint:
The mechanical waves require a strong material medium that travels as a disturbance. The sound waves travel as oscillations which is a forth and back motion of them.
The correct answer is: 1-D, 2-A, 3-C, 4-B
- The waves are the disturbance that travels in a medium.
- The mechanical waves travel through a material medium as it requires a strong medium to travel.
- The particles vibrate perpendicular to the transverse direction of the waves.
- The oscillatory motion is the forth and back motion of the waves.
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