CHAPTER 1: REFLECTION OF LIGHT AT CURVED SURFACES
I. Reflections on concepts
1. Question:
Where will the image be formed when an object is placed between the focus (F) and centre of curvature (C) of a concave mirror?
Answer:
The image is formed beyond C, and it is real, inverted, and enlarged.
2. Question:
State the differences between convex and concave mirrors.
Answer:
- Concave mirror: Converges light rays, forms real or virtual images.
- Convex mirror: Diverges light rays, forms only virtual, erect, and diminished images.
3. Question:
Distinguish between real and virtual images.
Answer:
- Real image: Formed by actual intersection of rays, can be obtained on a screen, usually inverted.
- Virtual image: Formed by apparent intersection, cannot be obtained on a screen, always erect.
4. Question:
How do you get a virtual image using a concave mirror?
Answer:
Place the object between the pole (P) and focus (F). The image formed is virtual, erect, and enlarged behind the mirror.
5. Question:
What do you know about the following terms related to spherical mirrors?
Answer:
- Pole (P): Centre of the mirror surface
- Centre of curvature (C): Centre of the sphere of which mirror is a part
- Focus (F): Point where parallel rays meet or appear to meet
- Radius of curvature (R): Distance between P and C
- Focal length (f): Distance between P and F (f = R/2)
- Principal axis: Straight line passing through P and C
- Object distance (u): Distance of object from pole
- Image distance (v): Distance of image from pole
- Magnification (m): Ratio of image height to object height
6. Question:
What do you infer from the experiment used to measure object distance and image distance?
Answer:
There is a relation between u, v, and f given by the mirror formula:
II. Application of concepts
1. Question:
Find the distance of the image when an object is placed on the principal axis at a distance of 10 cm in front of a concave mirror whose radius of curvature is 8 cm.
Answer:
Given:
Object distance (u) = −10 cm
Radius of curvature (R) = 8 cm → f = R/2 = −4 cm
Using mirror formula:
1/f = 1/v + 1/u
1/(-4) = 1/v + 1/(-10)
-1/4 = 1/v - 1/10
1/v = -1/4 + 1/10
1/v = (-5 + 2)/20 = -3/20
v = −20/3 ≈ −6.67 cm
👉 Image is formed 6.67 cm in front of the mirror (real image).
Image distance v = −6.67 cm, so the image is formed in front of the mirror (real image).
2. Question:
The magnification produced by a mirror is +1. What does it mean?
Answer:
The image is same size as the object, erect, and virtual.






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