Option C is correct since photons’ momentum is determined by de Broglie’s equation P=h/lambda, and “lambda” can be calculated by dividing “f” (frequency) by “f” (speed of light).
The following formula can be used to determine a photon’s momentum:
p = h/λ
where λ is the photon’s wavelength, p is its momentum, and h is Planck’s constant.
The connection between wavelength and frequency can also be utilized:
c = λf
where f is the photon’s frequency and c is the speed of light.
When the equation above is rearranged, we obtain:
λ = c/f
When we replace momentum in the expression with this value of λ, we obtain:
p = h/(c/λ)
p = h/(c/(c/f))
p = hf/c
Thus, a photon’s momentum can be written as hf/c.
Option C is correct since photons’ momentum is determined by de Broglie’s equation P=h/lambda, and “lambda” can be calculated by dividing “f” (frequency) by “f” (speed of light).
The following formula can be used to determine a photon’s momentum:
p = h/λ
where λ is the photon’s wavelength, p is its momentum, and h is Planck’s constant.
The connection between wavelength and frequency can also be utilized:
c = λf
where f is the photon’s frequency and c is the speed of light.
When the equation above is rearranged, we obtain:
λ = c/f
When we replace momentum in the expression with this value of λ, we obtain:
p = h/(c/λ)
p = h/(c/(c/f))
p = hf/c
Thus, a photon’s momentum can be written as hf/c.