Physics
Grade-8
Easy
Question
The SI unit of wavelength is ____.
- Meters
- Hertz
- Seconds
- Quartz
Hint:
Distance between two consecutive crests and troughs is wavelength
The correct answer is: Meters
- Wavelength can be defined as the distance between two consecutive rarefactions or two consecutive compressions.
- The SI unit of wavelength is meter (m).
- The SI unit of time is seconds (s or sec).
- The SI unit of frequency is hertz(Hz).
- So, the correct option is a.
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)
The picture below shows the particles moving ____ to the direction of propagation of the wave.
![](data:image/png;base64,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)
PhysicsGrade-8
Physics
Pressure variations are observed among the particles of a medium when a ______ wave propagates through it.
Pressure variations are observed among the particles of a medium when a ______ wave propagates through it.
PhysicsGrade-8
Physics
Sound waves are ________ in nature.
Sound waves are ________ in nature.
PhysicsGrade-8
Physics
One end of a slinky was fixed to a wall. Its free end was moved up and down continuously. What kind of wave does the pattern formed in the slinky represent?
One end of a slinky was fixed to a wall. Its free end was moved up and down continuously. What kind of wave does the pattern formed in the slinky represent?
PhysicsGrade-8
Physics
Which of the following is observed among the particles of a medium when a longitudinal wave propagates through it?
Which of the following is observed among the particles of a medium when a longitudinal wave propagates through it?
PhysicsGrade-8
Physics
Light waves are _____ but not _____ in nature.
Light waves are _____ but not _____ in nature.
PhysicsGrade-8