PPT1.1-Reflection and Mirrors
Page 1: Introduction to Mirrors
Experiment: Write "MIRROR" on a clean sheet of paper and place it in front of a plane mirror.
Topic: Geometric Optics: Reflection and Mirrors
Page 2: Nature of Light
Light as a Particle:
Proposed by Isaac Newton in 1665, light consists of streams of particles called corpuscles.
Light as a Wave:
Proposed by James Clerk Maxwell (1873) and Heinrich Hertz (1887), existence of electromagnetic waves.
Reflection of Light:
Occurs when light rays bounce off a surface, such as a plane mirror.
Page 3: Laws of Reflection
Positioning of Light Rays:
When an electromagnetic wave meets a reflecting surface, the direction of the reflected wave is determined by:
A: Angle of incidence
B: Intensity of the wave
C: Index of the medium
D: Material of the reflecting surface
Angle Between Ruler and its Image:
Angle with vertical plane mirror is 30Β°, angle between ruler and image is also 30Β°.
Laws of Reflection:
The angle of incidence (π½) equals the angle of reflection (π).
Incident ray, reflected ray, and normal line lie in the same plane.
Definitions:
Incident Ray: Ray of light approaching the mirror.
Reflected Ray: Ray of light leaving the mirror.
Normal Line: Imaginary line perpendicular to the mirror surface.
Page 4: Characteristics of Image in Plane Mirrors
Image Characteristics:
When standing in front of a plane mirror, the image characteristics are:
A: Real, erect, and smaller than you
B: Real, erect, and the same size as you
C: Virtual, erect, and smaller than you
D: Virtual, erect, and the same size as you
Plane Mirrors:
The image appears to be behind the mirror (virtual image).
Height of the image (h') is equal to the height of the object (h): h' = h.
Magnification (M):
M > 1: Image is larger than object.
M < 1: Image is smaller than object.
+M: Image is upright compared to the object.
-M: Image is inverted compared to the object.
Page 5: Distances and Types of Mirrors
Distance Between Object and Image:
Example: A ball held 50 cm in front of a plane mirror; distance between the ball and its image is 100 cm.
Types of Spherical Mirrors:
Concave/Converging Mirror:
Bulges away from light source; parallel incident rays converge or meet/intersect.
Convex/Diverging Mirror:
Bulges towards light source; parallel incident rays diverge after reflection.
Page 6: Key Mirror Concepts
Important Points:
Center of Curvature (C): Center of the sphere of which the mirror is part; distance known as the radius.
Vertex (V): Center of the mirror.
Focal Point/Focus (F): Point between center of curvature and vertex; distance known as the focal length (π).
Principal Axis (P): The horizontal line through the mirror's center.
Principal Rays in Curved Mirrors:
P β F ray
F β P ray
C β C ray
V ray
Page 7: Characteristics of Images in Concave Mirrors
When object is between concave mirror and focal point:
Options for characteristics:
A: Virtual, inverted, and larger than the object
B: Real, inverted, and larger than the object
C: Virtual, erect, and larger than the object
D: Real, erect, and larger than the object
Distance for Same Size Image:
At what distance must an object be placed in front of a concave mirror for image size to equal the object size?
A: Less than half the focal length
B: Half the focal length
C: A focal length
D: Twice the focal length
Page 8: Characteristics of Images in Convex Mirrors
Characteristics of Image in front of Convex Mirror:
If the erect object is distanced greater than the focal length:
A: Real, inverted, and smaller than the object
B: Virtual, inverted, and larger than the object
C: Real, inverted, and larger than the object
D: Virtual, erect, and smaller than the object
Principal Rays in Convex Mirrors:
Similar to concave mirrors:
P β F ray
F β P ray
C β C ray
Page 9: Mirror Equation and Image Characteristics
Concave Spherical Mirror:
Focal length: 12 cm
If object placed 6 cm in front, describe magnification and orientation of the image:
A: Magnification 0.67, image is inverted
B: Magnification 2, image is erect
C: Magnification 0.67, image is erect
D: Magnification 2, image is inverted.
Mirror Equation: A formula that relates the object distance, image distance, and focal length of spherical mirrors.
Page 10: Convex Spherical Mirror Applications
Convex Spherical Mirror Problem:
Focal length: 12 cm.
If object placed 6 cm in front:
A: Image located 4 cm behind the mirror
B: 12 cm behind the mirror
C: 12 cm in front of the mirror
D: 4 cm in front of the mirror.
Flashcards on Mirrors and Light
Term: Reflection of Light
Definition: Occurs when light rays bounce off a surface, such as a plane mirror.
Term: Laws of Reflection
Definition: The angle of incidence equals the angle of reflection; incident ray, reflected ray, and normal line lie in the same plane.
Term: Incident Ray
Definition: Ray of light approaching the mirror.
Term: Reflected RayDefinition: Ray of light leaving the mirror.
Term: Normal LineDefinition: Imaginary line perpendicular to the mirror surface.
Term: Virtual ImageDefinition: The image appears to be behind the mirror, and the height of the image is equal to the height of the object (h' = h).
Term: Concave MirrorDefinition: Bulges away from the light source; parallel incident rays converge.
Term: Convex MirrorDefinition: Bulges towards the light source; parallel incident rays diverge after reflection.
Term: Focal Point (F)Definition: Point between the center of curvature and vertex of a mirror.
Term: Magnification (M)Definition: Ratio that indicates the size of the image relative to the object size; determined by image height over object height.