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SCIENCE
Class X
Areeza Fatema Poonawala
(M) +919076340653
a_punawala@rediffmail.com
We see a variety of objects in the world around us. However, we are unable to see anything in a dark
room. On lighting up the room, things become visible. What makes things visible? During the day, the
sunlight helps us to see objects. An object reflects light that falls on it. This reflected light, when received
by our eyes, enables us to see things.
We are able to see through a transparent medium as light is transmitted through it. There are a number of
common wonderful phenomena associated with light such as image formation by mirrors, the twinkling of
stars, the beautiful colours of a rainbow, bending of light by a medium and so on. A study of the properties
of light helps us to explore them.
By observing the common optical phenomena around us, we may conclude that light seems to travel in
straight lines. The fact that a small source of light casts a sharp shadow of an opaque object points to this
straight-line path of light, usually indicated as a ray of light.
In this Chapter, we shall study the phenomena of reflection and refraction of light using the straight-line
propagation of light. These basic concepts will help us in the study of some of the optical phenomena in
nature. We shall try to understand in this Chapter the reflection of light by spherical mirrors and
refraction of light and their application in real life situations.
10.1 REFLECTION OF LIGHT
A highly polished surface, such as a mirror, reflects most of the light falling on it. You are already familiar
with the laws of reflection of light.
Let us recall these laws 
(i) The angle of incidence is equal to the angle of reflection, and
(ii) The incident ray, the normal to the mirror at the point of incidence and the reflected ray, all lie in the
same plane.
These laws of reflection are applicable to all types of reflecting surfaces including spherical surfaces. You
are familiar with the formation of image by a plane mirror. What are the properties of the image? Image
formed by a plane mirror is always virtual and erect. The size of the image is equal to that of the object.
The image formed is as far behind the mirror as the object is in front of it. Further, the image is laterally
inverted. How would the images be when the reflecting surfaces are curved? Let us explore.
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
The reflecting surface of a spherical mirror forms a part of a sphere. This sphere has a centre. This point is
called the centre of curvature of the spherical mirror. It is represented by the letter C. Please note that the
centre of curvature is not a part of the mirror. It lies outside its reflecting surface. The centre of curvature of
a concave mirror lies in front of it. However, it lies behind the mirror in case of a convex mirror. You may note
this in Fig.10.2 (a) and (b). The radius of the sphere of which the reflecting surface of a spherical mirror
forms a part, is called the radius of curvature of the mirror. It is represented by the letter R. You may note
that the distance PC is equal to the radius of curvature. Imagine a straight line passing through the pole and
the centre of curvature of a spherical mirror. This line is called the principal axis. Remember that principal
axis is normal to the mirror at its pole. Let us understand an important term related to mirrors, through an
Activity.
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
The reflecting surface of a spherical mirror is by-and-large spherical. The surface, then, has a circular
outline. The diameter of the reflecting surface of spherical mirror is called its aperture. In Fig.10.2,
distance MN represents the aperture. We shall consider in our discussion only such spherical mirrors
whose aperture is much smaller than its radius of curvature.
Is there a relationship between the radius of curvature R, and focal length f, of a spherical mirror? For
spherical mirrors of small apertures, the radius of curvature is found to be equal to twice the focal length.
We put this as R = 2f . This implies that the principal focus of a spherical mirror lies midway between the
pole and centre of curvature.
10.2.1 Image Formation by Spherical Mirrors
You have studied about the image formation by plane mirrors. You also know the nature, position and
relative size of the images formed by them. How about the images formed by spherical mirrors? How can
we locate the image formed by a concave mirror for different positions of the object? Are the images real
or virtual? Are they enlarged, diminished or have the same size? We shall explore this with an Activity.
Activity 10.3
You have already learnt a way of determining the focal length of a concave mirror. In Activity 10.2, you have
seen that the sharp bright spot of light you got on the paper is, in fact, the image of the Sun. It was a tiny,
real, inverted image. You got the approximate focal length of the concave mirror by measuring the distance
of the image from the mirror.
 Take a concave mirror. Find out its approximate focal length in the way described above. Note down the
value of focal length. (You can also find it out by obtaining image of a distant object on a sheet of paper.)
 Mark a line on a Table with a chalk. Place the concave mirror on a stand. Place the stand over the line
such that its pole lies over the line.
 Draw with a chalk two more lines parallel to the previous line such that the distance between any two
successive lines is equal to the focal length of the mirror. These lines will now correspond to the positions
of the points P, F and C, respectively. Remember  For a spherical mirror of small aperture, the principal
focus F lies mid-way between the pole P and the centre of curvature C.
 Keep a bright object, say a burning candle, at a position far beyond C. Place a paper screen and move it in
front of the mirror till you obtain a sharp bright image of the candle flame on it.
 Observe the image carefully. Note down its nature, position and relative size with respect to the object
size.
 Repeat the activity by placing the candle  (a) just beyond C, (b) at C, (c) between F and C, (d) at F, and (e)
between P and F. n In one of the cases, you may not get the image on the screen. Identify the position of
the object in such a case. Then, look for its virtual image in the mirror itself.
 Note down and tabulate your observations.
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx
701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx

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701562061-CBSE-Class-X-Science-Ch-10-Light-Reflection-and-Refraction-Part-1.pptx

  • 1. SCIENCE Class X Areeza Fatema Poonawala (M) +919076340653 a_punawala@rediffmail.com
  • 2. We see a variety of objects in the world around us. However, we are unable to see anything in a dark room. On lighting up the room, things become visible. What makes things visible? During the day, the sunlight helps us to see objects. An object reflects light that falls on it. This reflected light, when received by our eyes, enables us to see things. We are able to see through a transparent medium as light is transmitted through it. There are a number of common wonderful phenomena associated with light such as image formation by mirrors, the twinkling of stars, the beautiful colours of a rainbow, bending of light by a medium and so on. A study of the properties of light helps us to explore them. By observing the common optical phenomena around us, we may conclude that light seems to travel in straight lines. The fact that a small source of light casts a sharp shadow of an opaque object points to this straight-line path of light, usually indicated as a ray of light.
  • 3. In this Chapter, we shall study the phenomena of reflection and refraction of light using the straight-line propagation of light. These basic concepts will help us in the study of some of the optical phenomena in nature. We shall try to understand in this Chapter the reflection of light by spherical mirrors and refraction of light and their application in real life situations. 10.1 REFLECTION OF LIGHT A highly polished surface, such as a mirror, reflects most of the light falling on it. You are already familiar with the laws of reflection of light. Let us recall these laws (i) The angle of incidence is equal to the angle of reflection, and (ii) The incident ray, the normal to the mirror at the point of incidence and the reflected ray, all lie in the same plane. These laws of reflection are applicable to all types of reflecting surfaces including spherical surfaces. You are familiar with the formation of image by a plane mirror. What are the properties of the image? Image formed by a plane mirror is always virtual and erect. The size of the image is equal to that of the object. The image formed is as far behind the mirror as the object is in front of it. Further, the image is laterally inverted. How would the images be when the reflecting surfaces are curved? Let us explore.
  • 7. The reflecting surface of a spherical mirror forms a part of a sphere. This sphere has a centre. This point is called the centre of curvature of the spherical mirror. It is represented by the letter C. Please note that the centre of curvature is not a part of the mirror. It lies outside its reflecting surface. The centre of curvature of a concave mirror lies in front of it. However, it lies behind the mirror in case of a convex mirror. You may note this in Fig.10.2 (a) and (b). The radius of the sphere of which the reflecting surface of a spherical mirror forms a part, is called the radius of curvature of the mirror. It is represented by the letter R. You may note that the distance PC is equal to the radius of curvature. Imagine a straight line passing through the pole and the centre of curvature of a spherical mirror. This line is called the principal axis. Remember that principal axis is normal to the mirror at its pole. Let us understand an important term related to mirrors, through an Activity.
  • 9. The reflecting surface of a spherical mirror is by-and-large spherical. The surface, then, has a circular outline. The diameter of the reflecting surface of spherical mirror is called its aperture. In Fig.10.2, distance MN represents the aperture. We shall consider in our discussion only such spherical mirrors whose aperture is much smaller than its radius of curvature. Is there a relationship between the radius of curvature R, and focal length f, of a spherical mirror? For spherical mirrors of small apertures, the radius of curvature is found to be equal to twice the focal length. We put this as R = 2f . This implies that the principal focus of a spherical mirror lies midway between the pole and centre of curvature. 10.2.1 Image Formation by Spherical Mirrors You have studied about the image formation by plane mirrors. You also know the nature, position and relative size of the images formed by them. How about the images formed by spherical mirrors? How can we locate the image formed by a concave mirror for different positions of the object? Are the images real or virtual? Are they enlarged, diminished or have the same size? We shall explore this with an Activity.
  • 10. Activity 10.3 You have already learnt a way of determining the focal length of a concave mirror. In Activity 10.2, you have seen that the sharp bright spot of light you got on the paper is, in fact, the image of the Sun. It was a tiny, real, inverted image. You got the approximate focal length of the concave mirror by measuring the distance of the image from the mirror. Take a concave mirror. Find out its approximate focal length in the way described above. Note down the value of focal length. (You can also find it out by obtaining image of a distant object on a sheet of paper.) Mark a line on a Table with a chalk. Place the concave mirror on a stand. Place the stand over the line such that its pole lies over the line. Draw with a chalk two more lines parallel to the previous line such that the distance between any two successive lines is equal to the focal length of the mirror. These lines will now correspond to the positions of the points P, F and C, respectively. Remember For a spherical mirror of small aperture, the principal focus F lies mid-way between the pole P and the centre of curvature C. Keep a bright object, say a burning candle, at a position far beyond C. Place a paper screen and move it in front of the mirror till you obtain a sharp bright image of the candle flame on it. Observe the image carefully. Note down its nature, position and relative size with respect to the object size. Repeat the activity by placing the candle (a) just beyond C, (b) at C, (c) between F and C, (d) at F, and (e) between P and F. n In one of the cases, you may not get the image on the screen. Identify the position of the object in such a case. Then, look for its virtual image in the mirror itself. Note down and tabulate your observations.