Energy of the photon = Planck's constant x frequency of the ultraviolet radiation
E = h x f
frequency of the ultraviolet radiation = speed of light / wavelength of the ultraviolet radiation
f = c/ lambda
E = 6.63 x 10-34 x 3 x 108 / 3 x 10-7 = 6.63 x 10-19 Joules
Ultraviolet light is a form of radiation that is an invisible part of the electromagnetic spectrum. The energy of a photon of 320 nm ultraviolet light is 6.20764x10-19 Joules.
E_photon=h*f=h*c/wavelength. c =speed of light, h= plank's constant. This gives a value of about 6.2eV
The energy is E=hc/w= .2E-24/120E-9 = 1.67E-18 Joules.
The energy is hc/w = 1.25 uevm/,4um =3.125 ev.
1590.24 x 1043 joule
I believe it would be 9.939e-22
4.44 x 10-19
electron lost 3.6 x 10-19 -barbie=]
The wavelength is 610 nm.
The formula for frequency is f = c/lambda, where c is the speed of light in a vacuum, lambda is the wavelength in meters, and f is frequency in cycles per second. So, if the wavelength is 700.5 nm, the frequency is 4.28 E14 hertz.
This will result in the hydrogen atom being in an excited state. The electron must absorb enough energy from the photon to make it into the next energy level. An electron cannot stay 'in between' energy levels. The amount of energy in a photon is given by: E = h*c/lambda [c = speed of light = 3 x 108 m/s; lambda = wavelength in meters; and h = Plancks constant = 4.14 x 10-15 eV*s {eV - electron volt is a unit of energy}] With lambda = 94.91 nm = 94.91 x 10-9 meters; we have E = 13.09 eV From the chart of hydrogen energy levels: 1 -13.61eV 2 -3.4eV 3 -1.51eV 4 -0.85eV 5 -0.54eV it looks like 13.09 eV will be enough to take the electron from level 1 (ground state) up to level 5, but no farther. The exited atom will not stay excited for long and as the electron falls back to it's normal state, it gives off a photon with corresponding energy. I think hydrogen will just go straight back to level 1, but some elements, the electron can jump from level 5 to 4, then 4 to 3, etc. giving off multiple photons with corresponding energy for each photon. See related links.
c = lambda * nunu = c/lambda E = h* nu E = h * c/lambda = 6.626x10^-34 J-sec * 3x10^8 m/sec / 6.54x10^-7 m E = 3.04x10^-27 J
The energy of a 500 nm photon is 3.1 eV (electron volts). This is a unit of measure used to represent the energy of a single photon. To put this into perspective, a single photon of visible light has an energy of 1.8 to 3.1 eV, and a single photon of ultraviolet light has an energy of 3.1 to 124 eV. The energy of a 500 nm photon can be calculated by using the following equation: E = hc/ Where: E = energy of the photon (in eV) h = Planck's constant (6.626 * 10-34 Js) c = speed of light (2.998 * 108 m/s) = wavelength of photon (in meters) Therefore, the energy of a 500 nm photon is calculated as follows: Convert the wavelength from nanometers to meters: 500 nm = 0.0005 m Insert the values into the equation: E = (6.626 * 10-34 Js) * (2.998 * 108 m/s) / (0.0005 m) Calculate the energy: E = 3.1 eVTherefore, the energy of a 500 nm photon is 3.1 eV.
The energy of the photon is 3,1631.e-19 joule.
89
3.5 I am positive
Energy per photon is proportional to frequency. That tells us that it's alsoinversely proportional to wavelength.So if Photon-A has wavelength of 400-nm, then wavelength of Photon-Bwith twice as much energy is 200-nm .
The energy of this photon is 3,7351.10e-19 joules.
Photon energy is proportional to frequency ==> inversely proportional to wavelength.3 times the energy ==> 1/3 times the wavelength = 779/3 = 2592/3 nm
610 nm
The wavelength is 436 nm.
Twice the energy means twice the frequency, and therefore half the wavelength.
4.7*10^-19 j
4.44 10-19 j