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By Mark Jordan
©
The Professional Development Service for Teachers is funded by the Department of Education and Skills under the National Development Plan
OUTLINE OF THE DAY
To Be Completed by Class Teacher
The Professional Development Service for Teachers is funded by the Department of Education and Science under the National
Development Plan
• Light is stated to travel at a of 299 792 458 m / s. so how long does it take light to come from the Sun to Earth?
• How often could light travel around the earth in one second?
• With the advent of new innovative technology is it likely that light will be made travel faster in the future?
• Dave Grennan, Irish astronomer, recently discovered a supernova that exploded nearly 300,000 years ago yet the light from that explosion is now only reaching Earth. How is this possible?
(see notes for more information)
What do you think?
Longest Shortest
Electromagnetic waves (including light) travel at a speed of 3 x 108 ms-1
Light is part of Electromagnetic Spectrum
– the part we can see, i.e. the visible spectrum
(see notes for more information)
The visible spectrum is made up of seven colours. • Can you explain why we can see these different colours.• Is black a colour?
http://www.teachersdomain.org/asset/lsps07_vid_lightreflect/
Light bounces of surfaces. Click the link below (must have Quicktime installed) to find more about bouncing light and ……. photons.
A ray of light is an extremely narrow beam of light.
All visible objects emit or reflect light rays in all directions.
Our eyes detect light rays.
We see images when
light rays converge in our eyes.
Light can be reflected. Reflection is the bouncing of light of a solid object
object
image
It is possible to see images in mirrors.
Mirrors are good at reflecting light rays.
Plane Mirrors
image
Light reflected off the mirror converges to form an image in the eye.
How do we see images in mirrors?
The eye perceives light rays as if they came from the mirror.
The image is virtual since it is formed by the apparent intersection of light rays.
(apparent rays are indicated on the diagram as broken lines and actually don’t exist)
Laws of Reflection Exp.- Follow steps in animation
The normal is a line right angles to the mirror where the ray of light hits it. (A ray of light striking the mirror at 900 is reflected back along the same path).
Mirror
normal
incident ray
reflected ray
θi
Angle of incidence
θr
Angle of reflection
Law 1
When light is reflected off a mirror, it hits the mirror
at the same angle (the incidence angle, θi) as it
reflects off the mirror (the reflection angle, θr).
Law 2
The incident ray, the reflected ray and the normal are all lie on the
same plane.
• A driver in a parked car has 2 views of the car parked behind him – ‘rear view mirror’ (right) & in the ‘side mirror ‘(left). o How is it that each mirror gives a different view? o Which view represents the true distance the parked car is from the drivers car?
(see notes for more information)
Points to ponder
Concave Mirror- Part of a sphere reflective surface on inside
C: the center point of the sphere
r: radius of curvature (just the radius of the sphere)
F: the focal point of the mirror (halfway between C and the mirror)
f: the focal distance, f = r/2
r
f
•C
•F
optical axis
Concave Mirrors(caved in)
•F
•Light rays that come in parallel to the optical axis reflect through the focal point•Light rays that come in along the optical axis strike the mirror at 90 so reflect back along optical axis through the focal point.
Principal axis
Concave Mirror
•F
•c
Image formed in a concave mirror object placed outside centre of curvature
FocusCentre of Curvature
Object
Image:- Real, Inverted & diminished
f
u
v
Principal axis
Concave Mirror
•F
•c
Image formed in a concave mirror when object placed at centre of curvature
FocusCentre of Curvature
Object
Image:- Real, Inverted & diminished
v
f
u
Principal axis
Concave Mirror
•F
•c
Image formed in a concave mirror when object placed between centre of
curvature & focus
FocusCentre of Curvature
Object
Image:- Real, Inverted & Enlarged
v
f
u
Principal axis
Concave Mirror
•F
•c
Image formed in a concave mirror when object placed at focus
FocusCentre of Curvature
Object
Image:- At Infinity
f
u
Principal axis
Concave Mirror
•F
•c
Image formed in a concave mirror when object placed inside focus
Focus
Centre of Curvature
Object
Image:- Virtual, Erect & Enlarged
vf
u
Equation
ƒ = focal lengthu = object distancev = image distance
vuf
111
if distance is negative the image is behind the mirror
Magnification Equation
v
vm
m = magnificationv = image heightu = object height
if the magnification is negative the image is inverted (upside down)
Sign Convention for Mirrors
Quantity Positive (+) Negative (--)
Object location (u) Object is in front of the mirror
Object is behind the mirror
Image location (v) Image is front mirror
Image is behind of mirror
Focal length (f) Mirror is concave Mirror is convex
Magnification (M) Image is upright Image is inverted
Concave mirror
Crosswire
Lamp-box
Screen
u
v
TO FIND THE FOCAL LENGTH OF A CONCAVEMIRROR
Procedure• Get the approx. focal length of mirror by focusing distant object on screen – why?• Place the lamp-box well outside the approximate focal length – why?• Move the screen until a clear inverted image of the crosswire is obtained.• Measure the distance u from the crosswire to the mirror, using the metre stick. • Measure the distance v from the screen to the mirror. • Calculate the focal length of the mirror using - - - - - -
• Repeat this procedure for different values of u. • Calculate f each time and then find an average value.
vuf
111
Convex Mirrors
Light rays that come in parallel to the optical axis reflect from the focal point.
optical axis
•F
The focal point is considered virtual since sight lines, not light rays, go through it.
principal axis
•C
•F
Convex Mirrors
Image:- Virtual, Erect & Diminished
Focus
Centre of Curvature
Object
v
fu