Chapter 18: Problem 110
For a concave mirror (A) virtual image is always larger in size. (B) real image is always smaller in size. (C) real image is always larger in size. (D) real image may be smaller or larger in size.
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Chapter 18: Problem 110
For a concave mirror (A) virtual image is always larger in size. (B) real image is always smaller in size. (C) real image is always larger in size. (D) real image may be smaller or larger in size.
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A microscope has an objective of focal length \(1.5 \mathrm{~cm}\) and an eye- piece of focal length \(2.5 \mathrm{~cm}\). If the distance between objective and eye-piece is \(25 \mathrm{~cm}\), what is the approximate value of magnification produced for relaxed eye? (A) 75 (B) 110 (C) 140 (D) 25
The refractive index of water is \(4 / 3\) and that of glass is \(5 / 3\). Then the critical angle for a ray of light entering in water from glass will be (A) \(\sin ^{-1}\left(\frac{4}{5}\right)\) (B) \(\sin ^{-1}\left(\frac{5}{4}\right)\) (C) \(\sin ^{-1}\left(\frac{20}{9}\right)\) (D) \(\sin ^{-1}\left(\frac{9}{20}\right)\)
Two convex lenses placed in contact form the image of a distant object at \(P\). If the lens \(B\) is moved to the right, the image will (A) move to the left. (B) move to the right. (C) remain at \(P\). (D) move either to the left or right, depending upon focal lengths of the lenses.
Match the statement given in Column-I with those given in Column-II. \begin{tabular}{ll} \hline \multicolumn{1}{c} { Column-I } & \multicolumn{1}{c} { Column-II } \\ \hline (A) & In refraction & 1\. Speed of wave \\ & does not change \\ (B) & In reflection & 2\. Wavelength is decreased \\ \(\begin{array}{ll}\text { (C) } & \text { In refraction of a ray } \\ \text { moving from rarer to a } \\ \text { denser medium. }\end{array}\) & 3\. Frequency doesn't change \\ (D) & In reflection of a ray & 4\. Phase change of \\ & moving in rarer from a denser medium. & place \end{tabular}
The box of a pin hole camera, of length \(L\), has a hole of radius \(a\). It is assumed that when the hole is illuminated by a parallel beam of light of wavelength the spread of the spot (obtained on the opposite wall of the camera) is the sum of its geometrical spread and the spread due to diffraction. The spot would then have its minimum size (say \(b_{\min }\) ) when \([2016]\) (A) \(a=\sqrt{\lambda L}\) and \(b_{\min }=\left(\frac{2 \lambda^{2}}{L}\right)\) (B) \(a=\sqrt{\lambda L}\) and \(b_{\min }=\sqrt{4 \lambda L}\) (C) \(a=\frac{\lambda^{2}}{L}\) and \(b_{\min }=\sqrt{4 \lambda L}\) (D) \(a=\frac{\lambda^{2}}{L}\) and \(b_{\min }=\left(\frac{2 \lambda^{2}}{L}\right)\)
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