JIPMER Jipmer Medical Solved Paper-2002

  • question_answer
    Intensity at any point due to interference of two waves will be maximum, when path difference at that point is :

    A)  \[(2n+1)\,\lambda /2\]                

    B)  \[\text{n}\]                      

    C)  \[\]                       

    D)         \[\text{/2}\]

    Correct Answer: B

    Solution :

    We know that \[I\propto {{A}^{2}}\] \[A=\sqrt{a_{1}^{2}+a_{2}^{2}+2{{a}_{1}}{{a}_{2}}\cos \theta }\] \[\cos \theta =2\pi n\] \[\frac{2\pi }{\lambda }\times \] path difference = phase angle \[\therefore \] path difference\[=\frac{2\pi n\times \lambda }{2\pi }=n\lambda \]


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