In a biprism experiment, the fifth dark fringe is obtained at a point. $A$ thin transparent film of refractive index '$\mu$' is placed in one of the interfering paths. Now, the $7^{th}$ bright fringe is obtained at the same point. If '$\lambda$' is the wavelength of light used, the thickness of the film is equal to:

  • A
    $\frac{1.5(\mu - 1)\lambda}{(\mu - 1)}$
  • B
    $\frac{1.5 \lambda}{(\mu - 1)}$
  • C
    $\frac{2.5(\mu - 1)\lambda}{(\mu - 1)}$
  • D
    $\frac{2.5 \lambda}{(\mu - 1)}$

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In a Fresnel's biprism experiment,the distance between the source and the screen is $1 \, m$ and the distance between the source and the biprism is $10 \, cm$. The wavelength of light is $6000 \, \mathring{A}$. The fringe width is $0.03 \, cm$ and the refracting angle of the biprism is $1^\circ$. Find the refractive index of the material of the biprism.

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$A$ biprism experiment is set up as shown. When the upper half area of the biprism is covered with an opaque material,then:

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In a biprism experiment, the distance of the source from the biprism is $1 \, m$ and the distance of the screen from the biprism is $4 \, m$. The refracting angle of the biprism is $\alpha = 2 \times 10^{-3} \, \text{radians}$. The refractive index $\mu$ of the biprism is $1.5$ and the wavelength of light used is $\lambda = 6000 \, \mathring{A}$. How many fringes will be seen on the screen?

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