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You will see in the above Activity that the nature, position and size of
                                     the image formed by a concave mirror depends on the position of the
                                     object in relation to points P, F and C. The image formed is real for some
                                     positions of the object. It is found to be a virtual image for a certain other
                                     position. The image is either magnified, reduced or has the same size,
                                     depending on the position of the object. A summary of these observations
                                     is given for your reference in Table 9.1.
              Table 9.1 Image formation by a concave mirror for different positions of the object

                Position of the         Position of the            Size of the         Nature of the
                   object                   image                    image                 image

                At infinity             At the focus F          Highly diminished,    Real and inverted
                                                                point-sized
                Beyond C                Between F and C         Diminished            Real and inverted

                At C                    At C                    Same size             Real and inverted
                Between C and F         Beyond C                Enlarged              Real and inverted
                At F                    At infinity             Highly enlarged       Real and inverted

                Between P and F         Behind the mirror       Enlarged              Virtual and erect

                                     9.2.2    Representation of Images Formed by Spherical
                                              Mirrors Using Ray Diagrams

                                     We can also study the formation of images by spherical mirrors by
                                     drawing ray diagrams. Consider an extended object, of finite size, placed
                                     in front of a spherical mirror. Each small portion of the extended object
                                     acts like a point source. An infinite number of rays originate from each
                                     of these points. To construct the ray diagrams, in order to locate the
                                     image of an object, an arbitrarily large number of rays emanating from a
                                     point could be considered.  However, it is more convenient to consider
                                     only two rays, for the sake of clarity of the ray diagram. These rays are
                                     so chosen that it is easy to know their directions after reflection from the
                                     mirror.
                                         The intersection of at least two reflected rays give the position of image
                                     of the point object.  Any two of the following rays can be considered for
                                     locating the image.


                                                                            (i) A ray parallel to the principal
                                                                                axis, after reflection, will pass
                                                                                through the principal focus
                                                                                in case of a concave mirror
                                                                                or appear to diverge from
                                                                                the principal focus in
                                                                                case of a convex mirror.
                                                                                This is illustrated in Fig.9.3
                           (a)                             (b)
                                      Figure 9.3
                                      Figure 9.39.3
                                      Figure
                                      Figure  9.3                               (a) and (b).
                                      Figure 9.3
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