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The correct curve between intensity of s...

The correct curve between intensity of scattering (I) and the angle of diffraction `phi` in Davison - Germer experiment is :

A

B

C

D

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The correct Answer is:
### Step-by-Step Solution: 1. **Understanding the Davison-Germer Experiment**: - The Davison-Germer experiment demonstrated the wave nature of electrons through diffraction patterns. The intensity of scattered electrons is measured at various angles of diffraction. 2. **Identifying Key Parameters**: - The experiment indicates that the maximum intensity of scattering occurs at a specific angle of diffraction, which is 50 degrees in this case. 3. **Analyzing the Intensity vs. Angle of Diffraction**: - As the angle of diffraction increases from 0 degrees, the intensity of scattering will rise, reaching a peak at 50 degrees, and then it will start to decrease. This behavior is typical for diffraction patterns. 4. **Evaluating the Options**: - The problem provides four options for the graph of intensity (I) versus angle of diffraction (φ). We need to identify which graph correctly represents the behavior described. - **Option A**: Shows a peak at 50 degrees, which corresponds to the highest intensity. - **Option B**: Indicates low intensity at 50 degrees, which is incorrect. - **Option C**: Displays a straight line, which does not represent the expected curve. - **Option D**: Does not show an increase in intensity leading up to 50 degrees, making it incorrect. 5. **Conclusion**: - The correct graph is the one that shows the intensity peaking at 50 degrees. Therefore, **Option A** is the correct answer. ### Final Answer: The correct curve between intensity of scattering (I) and the angle of diffraction (φ) in the Davison-Germer experiment is represented by **Option A**. ---
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MOTION-MATTER WAVE-EXERCISE 2
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  15. The magnitude of the de-Broglie wavelength (lambda) of an electron (e)...

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  17. A proton moves on a circular path of radius 6.6 × 10^(-3) m in a perp...

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  19. The correct curve between intensity of scattering (I) and the angle of...

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