Magnification is defined as the ratio of the height of the image formed to the height of the object. In terms of distance of image and object, it is defined as the ratio of image distance to the object distance. For instance,

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Example 1: If the distance of the object placed in front of a convex lens having a focal length of 10 cm is 15cm, find magnification. Also, tell the characteristics of the formed image.

Spherical lenses in optical physics are the lenses formed by coupling two spherical surfaces together. Based on this concept of formation by binding two surfaces, these lenses are of two types: convex lenses - the lenses formed by binding the two spherical surfaces curved outward and concave lenses - the lenses formed by binding the two spherical surfaces curved inward.

Students should study the theory on the Power of lens given on Vedantu or in their textbook first. Make an effort to understand the formulas and notations. Solve as many problems as you can once you have understood the concept. Solving problems will help you better understand how lenses function, what a lens' power is, and what magnification means. The problems, as well as notes, are available for free on Vedantu. Solving problems will help you identify your weak areas. Learn more about those topics and answer more questions.

Magnification formulafor mirror

Images formed by these lenses can be real, virtual, or of different sizes depending on the objects’ distance from the lens. Now, the Lens formula helps us in calculating the image distance. It is the formula, or we can say the equation that relates the focal length, the distance of the object, and the distance of the image for a lens. It is given as:

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Where v is the image distance, u is the object distance, and f is the lens focal length. The optical center of the lens is used to estimate the distance between the object and the image. The distance symbol is used according to the convention.

Magnification formulaBiology

The degree of divergence or convergence of a beam of light caused by a lens is measured in the power of the lens. The focal length of a lens determines the degree of convergence and divergence. The letter 'P' stands for the lens's power. A lens's power is proportional to its focal length.

Magnification formulafor convexlens

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Magnification formulaforlensin terms of focal length

From the results, we can conclude that the image is virtual, has a height of 2 cm, is on the same side as the object, and is at a distance of 6.7 cm from the concave lens.

When a pencil is placed in a glass of water, it bends: When a pencil or stick is placed in a beaker or a glass of water, it seems slightly twisted. This occurs when light traveling from the rarer medium of air to the denser medium of water bends towards the incident, giving the impression of a bent pencil or stick.

The power of a lens is its ability to converge the light rays falling on it. In other words, it is the measure of the degree of convergence or divergence of the rays of light falling on the lens. As the degree of convergence or divergence of the rays depends upon the focal length of the lens, the power of the lens can be defined as the reciprocal of the focal length of the lens. For instance, if the focal length (f) of a lens is 1 m, the power of the lens (p) is equal to 1/f = 1/1 = 1 dioptre. The SI unit of power of a lens is dioptre and often denoted by D. Note that as the focal length of a concave lens is negative, the power of this type of lens is negative (-), whereas the power of a convex lens is positive (+) as the focal length of this lens is positive.

A convex lens with a short focal length converges the light rays closer to the focal point, while a concave lens with a short focal length diverges the light rays closer to the focal point.

Magnification formulaoflensin terms of v and u

The lens formula is applicable to both types of lenses - convex and concave. It can also be used to calculate image distance for both real and virtual images. If the equation provides a negative image distance, then the image formed is virtual and on the same side as the object. However, if the equation provides a negative focal length, then the lens is diverging, not converging.

Example 2: The distance of an object of height 6 cm from a concave lens is 20 cm. If its focal length is 10 cm, calculate the size and position of the image formed.

Lens formula magnificationpdf

Magnification is defined as the ratio of image height to object height, or the ratio of image distance to object distance. The letter 'm' is commonly used to represent it.

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Sun visibility slightly before sunrise: When the sun's rays enter the atmosphere (which is a denser material than vacuum), they bend away from normal to the incidence due to refraction. Because humans perceive the sun's refracted beams, the sun becomes visible shortly before sunrise.

For spherical lenses, the lens formula holds true in all scenarios. The third can be calculated if either of the first two is known.

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You can find questions on the power of lens and magnification on Vedantu.  It explains how it works and defines the lens formula and magnification. Practice questions about the lens formula provided on Vedantu to obtain a clear understanding of the concept. Vedantu also provides study resources for students in grades 1 through 12 as well as a number of competitive exams. The contents include notes, significant subjects and questions, revision notes, and other things. On Vedantu, you may access all of these resources for free. To have access to all of these resources, students must first register on the Vedantu website. You can also register through Vedantu's mobile app.

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Magnificationoflens formulaClass 10

Position of the fish in the pond's water: The ray from the pond's fish bends away from the incident's normal path. The emergent ray, which appears to be a fish, is seen just above its position.

This nomenclature arises from the fact that the tip of the electric field vector traces out an ellipse in the plane normal to the direction of wave propagation.

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Rainbow formation: After the rain, a rainbow appears. When a ray of light travels through raindrops, it is dispersed into its seven constituent colors, forming a rainbow in the sky.

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Power oflens formula

Lenses, both converging and diverging, are the marvels of optical physics that use the ability of these media to refract, reflect, or bend light rays. In general, the lenses come in two shapes: convex (curved outward) and concave (curved inward). One of their principal purposes is to magnify images, i.e., make images appear larger than their actual size. Nowadays, these lenses can be seen in microscopes, telescopes, binoculars, other optical instruments, and of course, in our own eyes. Scientists and students have many simple to complex algebraic equations to associate the shape and physical dimensions of a lens to the effects it puts on the light rays that pass through it. Here, we will learn and understand some of the most vital equations and formulae related to the lens, along with the lens power. We will also learn how to calculate magnification with the help of lens formula.

From these results, we can say that the image is real, inverted, magnified 2 times, on the opposite side of the object, and at a distance of 30 cm from the lens.

When the focal length is expressed in meters, the power of a lens is expressed in dioptres. As a result, a lens with a focal length of one meter has a power of one dioptre.

A positive (+) sign of magnification indicates that the image is virtual and erect, whereas a negative (-) sign indicates that the image is real and inverted.

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