Physics
Grade-7
Easy
Question
Match the following:
a | Energy | i | Distance travelled |
b | Hertz | ii | Amplitude |
c | Wavelength | iii | No. of vibrations |
- a-iii, b-ii, c-i
- a-i, b-iii, c-ii
- a-ii, b-i, c-iii
- a-ii, b-iii, c-i
Hint:
a-ii, b-iii, c-i
The correct answer is: a-ii, b-iii, c-i
higher the energy, higher the amplitude.
One hertz equals one vibration per second.
Horizontal distance between two adjacent crests or troughs.
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Which of the following is a consequence of longitudinal waves propagating through a medium?
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PhysicsGrade-7
Physics
The wavelength of the wave shown below is ____ mm.
![](data:image/png;base64,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)
The wavelength of the wave shown below is ____ mm.
![](data:image/png;base64,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)
PhysicsGrade-7
Physics
Match the following:
![](data:image/png;base64,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)
Match the following:
![](data:image/png;base64,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)
PhysicsGrade-7
Physics
Which of the following diagrams shows one complete oscillation inside the red box?
Which of the following diagrams shows one complete oscillation inside the red box?
PhysicsGrade-7
Physics
The propagation of waves can be graphically represented by plotting _____ against _____.
The propagation of waves can be graphically represented by plotting _____ against _____.
PhysicsGrade-7
Physics
A peak is called a ____ and a valley is called a ____ of a wave.
A peak is called a ____ and a valley is called a ____ of a wave.
PhysicsGrade-7
Physics
What does the length of the red line represent in the picture of the wave shown below?
What does the length of the red line represent in the picture of the wave shown below?
PhysicsGrade-7
Physics
The time period of the wave whose frequency is 0.2 Hz is ____s.
The time period of the wave whose frequency is 0.2 Hz is ____s.
PhysicsGrade-7
Physics
The frequency of a wave whose time period is 0.02s is ___ Hz.
The frequency of a wave whose time period is 0.02s is ___ Hz.
PhysicsGrade-7
Physics
The lower portion of the graphical representation of the wave represents the ____.
![](data:image/png;base64,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)
The lower portion of the graphical representation of the wave represents the ____.
![](data:image/png;base64,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)
PhysicsGrade-7
Physics
The upper portion of the graphical representation of the wave represents the ____.
![](data:image/png;base64,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)
The upper portion of the graphical representation of the wave represents the ____.
![](data:image/png;base64,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)
PhysicsGrade-7
Physics
Rarefactions are the regions where the ____ is low.
Rarefactions are the regions where the ____ is low.
PhysicsGrade-7
Physics
Compressions are the regions where the ____ is high.
Compressions are the regions where the ____ is high.
PhysicsGrade-7
Physics
The pressure of a medium _____ when a longitudinal wave propagates through it.
The pressure of a medium _____ when a longitudinal wave propagates through it.
PhysicsGrade-7
Physics
The density of a medium ____ when a transverse wave propagates through it.
The density of a medium ____ when a transverse wave propagates through it.
PhysicsGrade-7