To increase the momentum of a photon, you can either increase its frequency or velocity. This can be achieved by changing the energy of the photon, as momentum is directly proportional to the energy of a photon.
The factor that would lead to an increase in the momentum of a photon is an increase in its frequency.
The four momentum of a photon includes its energy and momentum in a single mathematical expression. The energy of a photon is directly related to its frequency, while its momentum is related to its wavelength. The four momentum of a photon helps describe its motion and interactions in the context of special relativity.
A photon is a massless particle, so it does not have a rest mass. It only possesses energy and momentum, but in the context of special relativity, mass is not a property of a moving photon.
To increase the momentum of an object, you can either increase its mass or increase its velocity. Momentum is the product of an object's mass and its velocity, so changing either of these factors will result in a change in momentum.
To increase the momentum of an object, you can either increase the object's mass or increase its velocity. Momentum is calculated as the product of mass and velocity, so changing either factor will impact the overall momentum of the object.
The factor that would lead to an increase in the momentum of a photon is an increase in its frequency.
Assuming the photon is reflected into the same medium it came from (so we can ignore refraction), its momentum differs only directionally, its magnitude stays the same. The directional component of its momentum vector is always pointing in the direction it's propagating. Refraction is the means by which the magnitude component of the vector changes. The change in momentum of photon is nh/lambda.
The four momentum of a photon includes its energy and momentum in a single mathematical expression. The energy of a photon is directly related to its frequency, while its momentum is related to its wavelength. The four momentum of a photon helps describe its motion and interactions in the context of special relativity.
The "intrinsic angular momentum" of particles is commonly called "spin". The spin of a photon is 1, in the units commonly used.
A photon has zero electrical charge.
A photon is a massless particle, so it does not have a rest mass. It only possesses energy and momentum, but in the context of special relativity, mass is not a property of a moving photon.
To increase the momentum of an object, you can either increase its mass or increase its velocity. Momentum is the product of an object's mass and its velocity, so changing either of these factors will result in a change in momentum.
momentum is equal to h/lambda or E/c. (By the way ... there's no such thing as a non-moving photon.)
Technically speaking, something with zero mass would not be considered a "body" in the physical sense of the word. It is possible for mass-less particles, like photons to have a momentum. The debroglie wavelength of a photon is inversely related to its momentum. This is not momentum in the classical sense, as a car might have while it is driving, therefore it must be calculated differently. The momentum of the photon is given by : hf/c. h is the Planck constant, c is the speed of light and f is the frequency of the photon.
To increase the momentum of an object, you can either increase the object's mass or increase its velocity. Momentum is calculated as the product of mass and velocity, so changing either factor will impact the overall momentum of the object.
If the mass stays the same but the velocity is increased, the momentum of the object will also increase. Momentum is directly proportional to velocity, so an increase in velocity will result in a proportionate increase in momentum.
An increase in velocity has a greater effect on momentum than an increase in mass. This is because momentum is directly proportional to velocity, while mass only has an indirect effect on momentum through its influence on velocity.