frequency = speed of light/wavelength
electricity and mass
matter and energy
inequality
There's no relationship between the frequency and the medium. The frequency of a wave is determined by the source. Once the wave leaves the source and sets out on its journey, the frequency doesn't change, regardless of what kind of stuff the wave encounters and has to travel through.
Frequency is the number of wavelenghts passing though a given point in one second. Wavelength is the distance between two crest or troughs. The relationship between wavelenght and frequency is given by f = 1/wavelength. where f = frequency
wavelenght is the distance between the 2 peaks in sound waves and can be calculated by Wavelenght is = wave speed/ frequency or wave speed __________ frequency
The relationship between wavelength, speed, and frequency is given by the formula: speed = wavelength x frequency. This means that as the wavelength increases, the frequency decreases to keep the speed constant. In other words, longer wavelengths have lower frequencies and vice versa.
If the frequency of a wave increases, the wavelength decreases. This is because there is an inverse relationship between frequency and wavelength in a wave - as one goes up, the other goes down.
The mathematical relationship between frequency and energy is given by the formula E = hf, where E is the energy of a photon, h is Planck's constant, and f is the frequency of the photon. This equation shows that the energy of a photon is directly proportional to its frequency.
it is a distance between repeating units of a propagating wave of a given frequency..
The relationship between wave speed, wavelength, and frequency is given by the equation: wave speed = frequency x wavelength. This means that as frequency increases, wavelength decreases, and vice versa, while wave speed remains constant. If wave speed changes, then frequency and wavelength must also change proportionally.
frequency = speed of light/wavelength
I suppose you're talking about small wavelenght or large wavelength. In this case, the answer is that a wave with lower wavelenght has more energy than a wave with higher wavelenght.You have to consider that the energy associated to an electromagnetic wave is, according to de Broglie:E = hfwhere h is the Planck constant (which is, more or less, h = 6.626·10-34 Js) and f is the frequency of the wave. The relationship between frequency and wavelenght is given byf = c/lambdawhere c is the speed of light and lambda the wavelenght. So finally you haveE = hc/lambdaAccording to this equation, the higher the wavelenght, the lower the energy.
I suppose you're talking about small wavelenght or large wavelength. In this case, the answer is that a wave with lower wavelenght has more energy than a wave with higher wavelenght.You have to consider that the energy associated to an electromagnetic wave is, according to de Broglie:E = hfwhere h is the Planck constant (which is, more or less, h = 6.626·10-34 Js) and f is the frequency of the wave. The relationship between frequency and wavelenght is given byf = c/lambdawhere c is the speed of light and lambda the wavelenght. So finally you haveE = hc/lambdaAccording to this equation, the higher the wavelenght, the lower the energy.
I suppose you're talking about small wavelenght or large wavelength. In this case, the answer is that a wave with lower wavelenght has more energy than a wave with higher wavelenght.You have to consider that the energy associated to an electromagnetic wave is, according to de Broglie:E = hfwhere h is the Planck constant (which is, more or less, h = 6.626·10-34 Js) and f is the frequency of the wave. The relationship between frequency and wavelenght is given byf = c/lambdawhere c is the speed of light and lambda the wavelenght. So finally you haveE = hc/lambdaAccording to this equation, the higher the wavelenght, the lower the energy.
The relationship between frequency and wavelength is inverse: as frequency increases, wavelength decreases, and vice versa. This is because frequency and wavelength are inversely proportional in a wave, such as in electromagnetic waves.