1. Ray Optics or Geometrical Optics In this optics, the light is considered as a ray which travels in a straight line. It states that for each and every object, there is an image.
2. Reflection Reflection is the phenomenon of changing the path of light without any change in the medium.
3. Reflection of Light The returning back of light in the same medium from which it has come after striking a surface is called reflection of light.
4. Laws of Reflection
Two laws of reflection are given as below:
(i) The angle of incidence i is equal to the angle of reflection r.
i.e. ∠i = ∠r.
(ii) The incident ray, reflected ray and normal to the reflecting surface at the point of incidence all lie in the same plane.
1. Chapter 9: Ray Optics and Optical Instruments
Page No. 318 321–322 332–335 346
9.3 Refraction (delete only advanced sunrise and delayed sunset)
9.4.1(i) Mirage
9.4.1(ii) Diamond
9.7 Some Natural Phenomena due to Sunlight
9.7.1 The Rainbow
9.7.2 Scattering of Light Exercise 9.18
7. •Principal focus , Focal Length and Radius of
Curvature of a Spherical Mirror
Principal focus (F) of a spherical mirror is a point on the principal axis of the mirror at which rays
incident on the mirror in a direction parallel to the principal axis actually meet or appear to diverge
after reflection from the mirror .
• The distance of principal focus F from the pole P of the spherical mirror is called focal length(f)
of the mirror .
PF = f
The distance of centre of curvature C of the spherical mirror from its pole P is called Radius of
curvature of the mirror . PC = R
8. • Relation between f and R :
A) Concave Mirror
In Triangle BCF = Triangle ABC = i ( alternate angles )
In triangle CBF , as i = r ( Laws of reflection )
PF = ½ PC
PF = -f , PC = - R
f = R / 2
11. For Virtual Image :
When the object is held in front of a concave mirror between the pole P
and principal focus F of the mirror , the image formed is virtual , erect
and magnified .
12. Mirror Formula for Convex Mirror :
The image formed in a convex mirror is always virtual and erect
, whatever be the position of the object.
13. Linear Magnification of a Spherical Mirror
m = Size of Image ( h2 ) / Size of object (h1)
= A’ B ‘ / AB
In case of concave mirror when image formed is real
m = -h2 / h1 ( m is negative )
= v/u
When image formed is virtual
m = h2 / h1
= v/ -u ( m is positive )