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It is a constant which is equal to the speed.

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Q: What can you observe with the values of the product of frequency and wave length in the spectra?
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Related questions

What do you observe with the wave length and frequency of the different color?

Wave length and frequency affect color in a great way. If wavelength is short it is a cool color, if it is long it is a hot color.


How is a waves frequency related to a waves length?

The product of the wave's frequency and the wave's wave length is equal to the speed of propagation of the wave.


What is the product of the frequency and the wave length of a wave?

Frequency (1/seconds) x Wave Length (meters) = Speed (meters/sec. or m/s)


The product of the frequency and the length of a wave yield it's?

velocity cause Velocity= wavelength X frequency


What is the relation between speed frequency and wave length?

wave length and frequency are the product of the wave speed, so the wave speed is a constant variable and the other two are inversely proportional the wave length increases, as the frequency decreases


In analyzing the communication within a group what levels of interaction would you try to observe?

Frequency and length, patterns of triggering, and who speaks to whom


How is wave length related to frequency?

Wavelength and frequency must be inversely proportional, because their product is always the same number . . . the wave speed.


What is the velocity of a wave with a frequency of Hz and a wavelength of 2 m?

Just multiply the frequency by the wavelength. In this case, the product will be in meters per second.


How does the frequency vary with the length of a pendulum?

The frequency of a pendulum varies with the square of the length.


How does changing the frequency affect the wave length?

The product of (frequency) x (wavelength) is always the same number ... the wave speed. So if either one increases, the other one must decrease by the same factor, in order to keep the product constant.


How does frequency of a pendulum vary with its length?

The frequency of a pendulum is inversely proportional to the square root of its length.


What are the relationships between the frequency of a simple pendulum and its mass amplitude and length?

The lower the frequency, the larger mass and longer length, The higher the frequency, the smaller the mass, and shorter the length.