SUMMARY
The photoelectric work function for the metal in question is calculated using the threshold frequency (fth) of 1.25×1015 Hz and Planck's constant (h), which is approximately 6.626×10-34 J·s. The derived work function is approximately 4.8 eV, aligning with the expected solution. The stopping potential equation, V0 = (hf/e) - (φ/e), is crucial for these calculations, where φ represents the work function.
PREREQUISITES
- Understanding of the photoelectric effect
- Familiarity with Planck's constant (h)
- Knowledge of stopping potential and its relation to energy
- Ability to interpret graphs in physics
NEXT STEPS
- Research the photoelectric effect and its applications in modern physics
- Learn how to accurately read and interpret graphs related to physical phenomena
- Study the relationship between energy, frequency, and wavelength in electromagnetic radiation
- Explore advanced topics in quantum mechanics related to the photoelectric effect
USEFUL FOR
Students studying physics, particularly those focusing on quantum mechanics and the photoelectric effect, as well as educators seeking to explain these concepts effectively.