A converging lens will be used as a magnifying glass. In order for this to work, the object must be placed at a distance a) \(d_{\mathrm{o}}>f\). c) \(d_{\mathrm{o}}

Short Answer

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a) \(d_o > f\) b) \(d_o = f\) c) \(d_o < f\) Answer: c) \(d_o < f\)

Step by step solution

01

Conditions for magnification

A lens works as a magnifying glass when it produces a virtual, upright, and magnified image of the object. For a converging lens to produce such an image, the object must be placed within its focal length, meaning that it should be closer to the lens than the focal length. In other words, the object distance \(d_o < f\). Now let's check each of the given options to see which one matches the condition we found.
02

Evaluate option a

Option a suggests that the object should be placed at a distance \(d_o > f\). If the object is placed at a position farther than the focal length, the converging lens will produce a real and inverted image instead of a virtual and upright one. Hence, the lens will not work as a magnifying glass in this case. So, option a is an incorrect choice.
03

Evaluate option b

Option b suggests that the object should be placed at a distance \(d_o = f\), which means the object will be placed exactly at the focal point on the object side. In this case, the converging lens will form an image at infinity, which is not useful for magnification either. Therefore, option b is also an incorrect choice.
04

Evaluate option c

Option c suggests that the object should be placed at a distance \(d_o < f\). As we mentioned in Step 1, placing the object at a distance less than the lens' focal length produces a virtual, upright, and magnified image, which is the desired condition for a magnifying glass. Thus, option c is the correct choice. Hence, the right distance to place the object for a converging lens to work as a magnifying glass is \(d_o < f\), making option (c) the correct answer.

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