Given:
The scenario concerns the relationship between incident frequency \( f \) and threshold frequency \( f_0 \) for photoelectron emission. The provided inequality is \( \frac{f}{2}<f_0 \).
Step 1: Interpretation of the frequency relationship
The inequality \( \frac{f}{2}<f_0 \) signifies that the incident frequency \( f \) is less than twice the threshold frequency \( f_0 \). This implies the incident light's frequency is below the minimum requirement for photoelectron emission.
Step 2: Explanation of the photoelectric effect
Photoelectron emission occurs when light of a frequency equal to or greater than the threshold frequency \( f_0 \) strikes a material. If the incident frequency is lower than \( f_0 \), the photon energy is insufficient to eject photoelectrons.
Step 3: Deduction from the given condition
As \( f<f_0 \), the photons lack the energy to overcome the material's work function, consequently preventing photoelectron emission.
Conclusion:
Consequently, the current, which is proportional to the number of emitted photoelectrons, is zero: \[ \Rightarrow \text{current} = 0 \]
Final Answer:
No photoelectrons are emitted, resulting in no current generation.