The exact relationship really depends on the type of wave. In the case of electromagnetic waves, a photon with higher energy has a higher frequency, and therefore a lower wavelength. Of course, this says nothing about a wave that consists of many photons. In this case, you can have two waves with the same energy (or more accurately, with the same intensity), but with different wavelengths.
The size of a wave is not affected by the wavelength, but rather by the energy carried by the wave. The wavelength determines the distance between wave crests, while the amplitude of the wave determines its size or height. Changing the wavelength of a wave will not inherently change its size.
If the frequency increases, the wavelength of the wave will decrease while the energy of the wave will increase.
An increase in energy would generally lead to a decrease in wavelength and an increase in amplitude for a wave. Conversely, a decrease in energy would result in an increase in wavelength and a decrease in amplitude. This is because energy is directly related to the frequency and intensity of a wave, which in turn impacts its wavelength and amplitude.
A wave with a wavelength of 10^-15 meters would have the greatest energy. This is because the energy of a wave is inversely proportional to its wavelength, meaning that as the wavelength decreases, the energy of the wave increases.
A wave with a wavelength of meters would have the greatest energy because energy is inversely proportional to wavelength. Smaller wavelengths correspond to higher energy levels.
The size of a wave is not affected by the wavelength, but rather by the energy carried by the wave. The wavelength determines the distance between wave crests, while the amplitude of the wave determines its size or height. Changing the wavelength of a wave will not inherently change its size.
If the frequency increases, the wavelength of the wave will decrease while the energy of the wave will increase.
An increase in energy would generally lead to a decrease in wavelength and an increase in amplitude for a wave. Conversely, a decrease in energy would result in an increase in wavelength and a decrease in amplitude. This is because energy is directly related to the frequency and intensity of a wave, which in turn impacts its wavelength and amplitude.
A wave with a wavelength of 10^-15 meters would have the greatest energy. This is because the energy of a wave is inversely proportional to its wavelength, meaning that as the wavelength decreases, the energy of the wave increases.
A wave with a wavelength of meters would have the greatest energy because energy is inversely proportional to wavelength. Smaller wavelengths correspond to higher energy levels.
A wavelength carry energy. Strictly speaking, a wave carries energy. A wavelength is a property of a wave.
Both a wave with long wavelength and a wave with short wavelength can have a lot of energy, or little energy.Specifically in the case of electromagnetic waves, a short wavelength corresponds to high energy - but this is only the energy PER PHOTON. But note that each of such waves usually consists of a lot of photons.
The shorter the wavelength of a wave, the higher its energy.
As the wavelength of an electromagnetic wave decreases, the frequency of the wave increases. This means that the energy carried by the wave also increases, as energy is directly proportional to frequency. Therefore, shorter wavelength corresponds to higher frequency and energy in an electromagnetic wave.
As a wavelength increases in size, its frequency and energy (E) decrease.
The wave base of a wave is typically half of the wavelength, so in this case, the wave base would be 7.5 feet deep. The wave base represents the depth at which water is affected by the wave's orbital motion and is used to calculate wave energy and erosion potential.
Energy of light photons is related to frequency as Energy = h(Planck's constant)* frequency Frequency = velocity of wave / wavelength So energy = h * velocity of the wave / wavelength