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Question 3
Figure 5 shows a vacuum photocell in which a metal surface is illuminated by electromagnetic radiation of a single wavelength. Electrons emitted from the metal surfa... show full transcript
Step 1
Answer
To find the wavelength, we start with the photoelectric equation: E = hf = rac{hc}{\lambda} Where:
Convert work function from eV to Joules:
Using the rearranged equation for wavelength: Substituting values:
Step 2
Answer
The classical wave model predicts an increase in the photocurrent with increased intensity. This is because, as the energy transferred into each electron increases (over time), the number of emitted electrons should increase, leading to a higher photocurrent.
On the other hand, the photon model predicts that the photocurrent will remain at zero until the threshold frequency is met. After this, increasing intensity, associated with more photons rather than energy per photon, will not affect the photocurrent since each photon contributes to the same energy.
Experimental observations confirm the photon model because increasing the intensity without adjusting the potential divider does not lead to an increase in photocurrent; it remains constant until the threshold frequency is attained.
Step 3
Answer
When the potential difference is increased, it may create a larger electric field which requires more energy for the electrons to escape from the metal surface. If fewer electrons have sufficient energy to reach terminal T, the photocurrent will decrease as fewer electrons contribute to the flow of current. The increased potential effectively raises the energy barrier that emitted electrons must overcome.
Step 4
Answer
From the data in Table 2, we observe that for Metal Surface A, the voltmeter reading is lower than Surface B but the same as Surface C. This suggests that Metal Surface A has the lowest work function. Therefore, the correct conclusion about the relationship between the work functions of A, B, and C is:
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