Solution Found!
Solved: Energy of a PhotonCalculate the energy of one
Chapter , Problem 1PE(choose chapter or problem)
Which of the following expressions correctly gives the energy of a mole of photons with
wavelength \(\lambda\)?
(a) \(E=\frac{h}{\lambda}\)
(b) \(E=N_{A} \frac{\lambda}{h}\)
(c) \(E=\frac{h c}{\lambda}\)
(d) \(E=N_{A} \frac{h}{\lambda}\)
(e) \(E=N_{A} \frac{h c}{\lambda}\)
Equation Transcription:
ƛ
Text Transcription:
\lambda
E=\frac{h}{\lambda}
E=N_{A} \frac{\lambda}{h}
E=\frac{h c}{\lambda}
E=N_{A} \frac{h}{\lambda}
E=N_{A} \frac{h c}{\lambda}
Questions & Answers
QUESTION:
Which of the following expressions correctly gives the energy of a mole of photons with
wavelength \(\lambda\)?
(a) \(E=\frac{h}{\lambda}\)
(b) \(E=N_{A} \frac{\lambda}{h}\)
(c) \(E=\frac{h c}{\lambda}\)
(d) \(E=N_{A} \frac{h}{\lambda}\)
(e) \(E=N_{A} \frac{h c}{\lambda}\)
Equation Transcription:
ƛ
Text Transcription:
\lambda
E=\frac{h}{\lambda}
E=N_{A} \frac{\lambda}{h}
E=\frac{h c}{\lambda}
E=N_{A} \frac{h}{\lambda}
E=N_{A} \frac{h c}{\lambda}
ANSWER:
Step 1 of 2
The relation between energy of a photon and its frequency is expressed by the following equation,
Where,
