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Graph of incident freuency with stopping...

Graph of incident freuency with stopping potential in photoelectric effect is

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To understand the relationship between incident frequency and stopping potential in the photoelectric effect, we can break down the solution into the following steps: ### Step 1: Understand the Photoelectric Effect The photoelectric effect occurs when light (photons) hits a metal surface and causes the ejection of electrons. The energy of the incident photons is related to their frequency. ### Step 2: Define Key Terms - **Incident Frequency (ν)**: The frequency of the incoming light. - **Stopping Potential (V₀)**: The potential required to stop the emitted electrons from reaching the anode in a photoelectric experiment. - **Threshold Frequency (ν₀)**: The minimum frequency required to eject electrons from the metal surface. ### Step 3: Relationship Between Frequency and Stopping Potential According to Einstein's photoelectric equation: \[ E = hν = eV₀ \] Where: - \( E \) is the energy of the photon, - \( h \) is Planck's constant, - \( e \) is the charge of the electron, - \( V₀ \) is the stopping potential. From this equation, we can derive: \[ V₀ = \frac{hν}{e} \] This shows that the stopping potential is directly proportional to the frequency of the incident light. ### Step 4: Graphing the Relationship 1. **X-axis**: Incident Frequency (ν) 2. **Y-axis**: Stopping Potential (V₀) - At the threshold frequency (ν₀), the stopping potential (V₀) is zero because the energy of the photons is just enough to eject the electrons. - As the frequency increases beyond the threshold frequency, the stopping potential increases linearly. ### Step 5: Conclusion The graph of incident frequency (ν) versus stopping potential (V₀) will be a straight line starting from the point (ν₀, 0) and rising linearly as frequency increases. This indicates that as the frequency increases, the stopping potential also increases. ### Final Graph Representation The graph will look like this: - A straight line starting from the point (ν₀, 0) and moving upwards to the right.
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