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Magnification In Lenses - Practice Questions & MCQ

Edited By admin | Updated on Sep 18, 2023 18:34 AM | #JEE Main

Quick Facts

  • Magnification in Lenses is considered one of the most asked concept.

  • 9 Questions around this concept.

Solve by difficulty

A telescope has an objective lens of focal length 150 cm and an eyepiece of focal length 5 cm. If a 50 m tall tower at a distance of 1 km is observed through this telescope in a normal setting, the angle formed by the image of the tower is \Theta, then \Thetaclose to :

The focal lengths of the objective and eye lenses of a telescope are respectively \mathrm{200\ cm} and \mathrm{5\ cm}. The maximum magnifying power of the telescope will be:

A convex lens produces an image of a real object on a screen with a magnification of \frac{1}{2}. When the lens is moved \mathrm{30\ cm} away from the object, the magnification of the image on the screen is \mathrm{2}. The focal length of the lens is:

Concepts Covered - 1

Magnification in Lenses

Magnification in Lenses-

Magnification produced by a lens is defined as the ratio of the size of the image to that of the object. 

                                                   

For the derivation let an object is placed whose height is h and the image height is h'. Let us consider an object is placed on the principal axis with its height h perpendicular to the principal axis as shown in the figure. The first ray passing through the optic centre will go undeviated. The second ray parallel to the principal axis must pass through the focus F' The image is formed where both the light rays intersect. By this, we get an image of height h'. So mathematically, magnification can be written as - 

                                                                                    \mathbf{m = \frac{h'}{h}}

Like the mirror equation, we can derive the formula of magnification in terms of the position of the object and image. For this, consider the figure given below - 

                                          

As the triangle, ABO and A'B'O is similar so we can write that - 

                                                                              \frac{A'B'}{AB} = \frac{OB'}{OB}

                                                                       So, 

                                                                                \frac{h'}{h} = \frac{v}{u}

                                                                          

                                                                             m = \frac{h'}{h} = \frac{v}{u}

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Magnification in Lenses

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