Chapter 18: Problem 31
A plane glass plate is kept on a paper on which letters are printed in various colours; colour of the letters which will be more close to upper surface is (A) yellow (B) red (C) blue (D) green
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Chapter 18: Problem 31
A plane glass plate is kept on a paper on which letters are printed in various colours; colour of the letters which will be more close to upper surface is (A) yellow (B) red (C) blue (D) green
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In an interference arrangement, similar to Young's double slit experiment, the slits \(S_{1}\) and \(S_{2}\) are illuminated with coherent microwave sources, each of frequency \(10^{6} \mathrm{~Hz}\). The sources are synchronized to have zero phase difference. The slits are separated by distance \(d=150.0 \mathrm{~m}\). The intensity \(I_{(\theta)}\) is measured as a function of \(\theta\), where \(\theta\) is defined as shown in the Fig. 18.53. If \(I_{0}\) is maximum intensity, then \(I_{(\theta)}\) for \(0 \leq \theta \leq 90\) is given by (A) \(I_{(\theta)}=I_{0}\) for \(\theta=0^{\circ}\) (B) \(I_{(\theta)}=\left(I_{0} / 2\right)\) for \(\theta=30^{\circ}\) (C) \(I_{(\theta)}=\left(I_{0} / 4\right)\) for \(\theta=90^{\circ}\) (D) \(I_{(\theta)}\) is constant for all values of \(\theta\)
In an experiment for determination of refractive index of glass of a prism by \(i-\delta\) plot, it was found that a ray incident at an angle \(35^{\circ}\), suffers a deviation of \(40^{\circ}\) and that it emerges at an angle \(79^{\circ}\). In that case which of the following is closest to the maximum possible value of the refractive index? \([2016]\) (A) \(1.6\) (B) \(1.7\) (C) \(1.8\) (D) \(1.5\)
Two pointed white dots are \(1 \mathrm{~mm}\) apart on a block paper. They are viewed by eye of pupil diameter \(3 \mathrm{~mm}\) approximately. What is the maximum distance at which these dots can be resolved by the eyes? [Take wavelength of light \(=500 \mathrm{~nm}]\) [2005] (A) \(1 \mathrm{~m}\) (B) \(5 \mathrm{~m}\) (C) \(3 \mathrm{~m}\) (D) \(6 \mathrm{~m}\)
If we put \(v=V+f\) and \(u=U+f\), the mirror formula \(\frac{1}{v}+\frac{1}{u}=\frac{1}{f}\) becomes (A) \((V+f)(U+f)=f^{2}\) (B) \(V U=f^{2}\) (C) \((V-f)(U-f)=f^{2}\) (D) \(V U=2 f^{2}\)
Path difference for the first secondary maximum in the Fraunhofer diffraction pattern of a single slit is given by ( \(a\) is the width of the slit) (A) \(a \sin \theta=\frac{\lambda}{2}\) (B) \(a \cos \theta=\frac{3 \lambda}{2}\) (C) \(a \sin \theta=\lambda\) (D) \(a \sin \theta=\frac{3 \lambda}{2}\)
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