WebExpert Answer. A mole of photons has a frequency of 250MHz, calculate their energy in units of k/mol. If an electron in a hydrogen atom is excited from the n = 3 energy level to the n = 10 energy level, calculate the wavelength of light absorbed and the energy for a mole of these photons (k/1/mol). If an electron in the n = 2 energy level of a ... WebJul 12, 2014 · 1 mol photons = 6.023 x 1023 photon. Energy of one photon ( E) = ( 6.626 x 10−34J.s x 3 x 108ms−1 )/ ( 486 x 10−9m) Energy of one mole photon ( E) = ( 6.023 x …
Solved avelength in the vicinity of 325 nm. (a) What is the - Chegg
WebApr 14, 2024 · In this study, we traced 2.7 × 10 9 photons (each photon has an energy of 4.42 × 10 −19 J, thus, the total energy of the traced photons is 1.2 nJ) from the light source to a receiver with an MC simulator based on the Jerlov II water parameters shown in Table 1 and the parameters described in in the experimental setup of transmitter and ... WebIntroduction. Tunable vacuum ultraviolet (VUV) radiation plays an important and growing role in current molecular physics research. Narrowband VUV, for example, was key in metrological measurements of the ionisation potential and dissociation of energy of H 2, shown by Ubachs and co-workers [Citation 1] to provide sensitive tests to the stability of … blue themed party
How to Calculate the Energy of a Photon Physics Study.com
WebThis is the energy for one photon. 3) The last step is to find the kilojoules for one mole and for this we use Avogadro's Number: x = (3.614 x 10¯ 19 J/photon) (6.022 x 10 23 photon mol¯ 1) = 217635.08 J/mol Dividing the answer by 1000 to make the change to kilojoules, we get 217.6 kJ/mol. WebJul 20, 2016 · to calculate the energy of one mole of photons 3.772 ⋅ 10−19 J photon ⋅ 6.022 ⋅ 1023 photons 1 mole photons = 227 kJ −−−−− − The answer is expressed in kilojoules --keep in mind that 1 kJ = 103 J --and is rounded to three sig figs, the number of sig figs you have for the wavelength of the photon. Answer link WebJul 11, 1997 · energy of a photon varies directly with its frequency and inversely with its wavelength. So an Einstein of light of the wavelength 250 nm contains exactly twice the energy of an Einstein of light of 500 nm. Each photon (each quantum) of 250 nm has twice the energy of a 500 nm photon. That means that the photon can do twice as much work. … clearview dental implants