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How do radio waves and x rays compare in terms of wavelength and energy?
Radio waves are longer than X-rays and because energy is inversely proportional to wavelength, X-Rays have more energy. The formula is 1.25uevm/wavelength, that is the energy is 1.25 micro electron volt divided by the wavelength in meters.
How does wavelength of an electron beam compare with the wavelength of green light?
The wavelength of an electron beam is much smaller than the wavelength of green light. Electrons have much shorter wavelengths due to their lower mass compared to photons, which results in electron beam wavelengths typically being in the picometer scale, while green light has a wavelength in the hundreds of nanometers range.
How does the wavelength of gamma rays compare to the wavelength of visible light?
It is electromagnetic radiation, which is the same in composition as visible light but has a much higher frequency/shorter wavelength, and will do damage to any biological material it passes through. Both travel at the same speed ('velocity of light') but gamma radiation can penetrate material opaque to visible light.
Compare the frequency and energy of infrared rays to the frequency and energy of visible light?
Infrared waves are shorter than radio waves and longer than visible light waves.
How to Put these photons in order of increasing energy?
To arrange photons in order of increasing energy, you can use the equation E = hf, where E is the energy of the photon, h is Planck's constant, and f is the frequency of the photon. Photons with higher frequency will have higher energy. So, simply compare the frequencies of the photons to determine their energy order.
How do the wavelength and frequency of an X-ray compare with those of the red light from a neon sign?
X-rays have shorter wavelengths and higher frequencies compared to the red light from a neon sign. X-rays have wavelengths in the range of 0.01 to 10 nanometers, while red light wavelengths are around 620-750 nanometers. This difference in wavelength results in X-rays having much higher frequencies than red light.
How does the length of a pipe compare with the frequency and wavelength of the sound it can make?
The length of a pipe is directly proportional to the wavelength of the sound it can produce, meaning longer pipes produce longer wavelengths. Frequency is inversely proportional to the length of the pipe, so longer pipes produce lower frequencies. The relationship between pipe length, frequency, and wavelength is determined by the speed of sound in the medium the pipe is placed in.
How does the wavelength of light compare to it's frequency?
The wavelength of light is inversely proportional to its frequency. This means that light with a shorter wavelength will have a higher frequency, and light with a longer wavelength will have a lower frequency. In other words, as the wavelength decreases, the frequency increases.
How do the wavelengths of the transmitted waves compare to the wavelengths of the incident wave?
The wavelengths of the transmitted waves can be the same, shorter, or longer than the wavelength of the incident wave, depending on the medium through which the wave is transmitted. When a wave enters a medium with a different speed, the wavelength may change to accommodate the new speed while conserving frequency.
Which waves would have a longer wavelength 56 Hz frequency or 2 MHz frequency?
First of all I just want to tell that if we have to compare two things then we should always find a relationship between each other, its not always like a formula. it can be anything. Well the relationship between frequency and wavelength is given by Wavelength = Speed of light (299792458m/s) / frequency (/s) putting the values we get the wavelength of 56 Hz or 56 (per second) to be- 5353436.75m and of 2 Mhz to be 149.8m i think you could have just said 56 Hz has a bigger wavelength.
How do the wavelength and frequency of red light compare to the wavelength and frequency of blue light?
Red light has a longer wavelength and lower frequency compared to blue light. Blue light has a shorter wavelength and higher frequency, which is why it appears bluer in color to the human eye.
How do wavelengths of the reflected and transmitted waves compare to the wavelength of the incident wave?
The wavelengths of the reflected and transmitted waves are the same as the wavelength of the incident wave if the waves are traveling in the same medium experiencing the same speed. This is based on the principle of the conservation of wavelength.
Sound from source A has a frequency twice as great as the frequency of sound from source B compare the wavelengths of sound from two sources?
The formula goes: c = lambda times f where c is the speed in the medium (air) in meters per second lambdathe wavelength in meters and f the frequency in Hz. If the frequency is doubled, the wavelength will be halved.
Which wavelength possesses the lowest frequency?
Provided you compare waves that all have the same speed, the longest wave has the lowest frequency.
How do radio waves and x rays compare in terms of wavelength and energy?
Radio waves are longer than X-rays and because energy is inversely proportional to wavelength, X-Rays have more energy. The formula is 1.25uevm/wavelength, that is the energy is 1.25 micro electron volt divided by the wavelength in meters.
How does the wavelength of a G-note sound wave compare to the wavelength of an A-note sound wave?
Assuming that both notes are in the range of C4 (middle C) and C5, G has a frequency of 392Hz, and A has a frequency of 440Hz. Assuming that both sound waves are travelling through air, through which sound travels at 340ms-1, then the wavelengths for G and A can be found to be 0.87m and 0.77m, respectively.An easier way to assess a change in wavelength would be to look at the equation v=fλ, where v is the speed of sound, f is the frequency of the note, and λ is the wavelength of the note. A higher pitch note means a higher frequency, and since the speed of sound is constant, then if the pitch is increased the wavelength must compensate by decreasing.Simply put, higher pitch means smaller wavelength.
How does the wavelength of a g-note wave compare to the wavelength of a a- note sound wave?
Assuming that both notes are in the range of C4 (middle C) and C5, G has a frequency of 392Hz, and A has a frequency of 440Hz. Assuming that both sound waves are travelling through air, through which sound travels at 340ms-1, then the wavelengths for G and A can be found to be 0.87m and 0.77m, respectively.An easier way to assess a change in wavelength would be to look at the equation v=fλ, where v is the speed of sound, f is the frequency of the note, and λ is the wavelength of the note. A higher pitch note means a higher frequency, and since the speed of sound is constant, then if the pitch is increased the wavelength must compensate by decreasing.Simply put, higher pitch means smaller wavelength.
