Reflection and Refraction Flashcards
what things could happen to a wave if it was incident on an interface between two different media
- it could be absorbed, transmitted or reflected
- and by it i mean its energy
what does the law of reflection state
- the angle between the incident ray and the normal drawn at the point of reflection
- is equal to the angle between the reflected ray and the normal
- in the plane of reflection
what would the effect of increasing the angle of the incident ray be
a greater proportion of the light would be reflected
what is refraction
- when a ray of light at an angle to the normal changes direction when it passes from one medium to another
- due to a change in the speed of the wave
what is a wavefront
- a line or surface on a wave
- along which all the points are in phase
what would the distance between the wavefronts be
a wavelength
what does a decrease in the velocity of a wave when entering a denser medium do to its wavelength
- it decreases it
- as with wavelength = velocity / frequency where frequency is constant
- a decreased v leads to a decreased lambda
how does a reduction in the wavelength impact the waves wavefront
- it causes the wavefront to change direction
- as the wavefronts are perpendicular to the motion of the wave
- the path of the wave would be deviated towards the normal when the speed is decreased
how do waves therefore act when they are going from a less dense to denser material and vice versa
- when a wave travels from a less dense to denser medium, it refracts towards the normal
- when it goes from a denser to less dense material, it refracts away from the normal
how can that relationship be related to the speed of the wave
- when the speed of a wave increases it refracts away from the normal
- when the speed of the wave decreases it refracts towards the normal
what would the ratio of the speed that light travels through air and glass be called
the refractive index
how would you calculate the refractive index from medium 1 to medium 2
- speed in medium 1 / speed in medium 2
- 1n2 = v1 / v2
what is the ratio of the speeds also equal to due to the analysis of wavefront progressions
the ratio of the incident angle and the refracted angle
what equation can then be written from that deduction
1n2 = sin theta1 / sin theta2
what does Snell’s law state
- that the refractive index for a wave travelling from one medium to another is given be the expression
- 1n2 = sin theta1 / sin theta2 = v1 / v2
when only working with light, what could snells expression be written as and why
- n = sin i / sin r = c / v
- i represents the angle of incidence
- r represents that angle of refraction
- c is the speed of light in air / vacuum
- v is the speed of light in the (2nd) medium
for light travelling from a medium of refractive index n1 to one of refractive index n2 at angles theta1 and theta2, the equations for both are n1 = c / v1 and n2 = c / v2. how would you rearrange this equation to show that the products of the refractive index and its corresponding angles equal each other
- n1 = c / v1 and n2 = c / v2
- c = n1 v1 and c = n2 v2
- n1 v1 = n2 v2
- v1 = n2 v2 / n1
- v1 / v2 = n2 / n1
- as 1n2 = v1 / v2 from the normal equation, 1n2 = sin theta1 / sin theta2
- n2 / n1 = sin theta1 / sin theta2
- n2 x sin theta2 = n1 x sin theta1
when does total internal reflection occur
when the angle of incidence is grater than the critical angle
for a ray of light passing through glass from air, what would happen if the angle of incidence is less than the critical angle
- some light would be reflected
- while some would be refracted
what would happen if the angle of incidence was equal to the critical angle
- the light would be refracted to 90 degrees, perpendicular to the normal
- total internal reflection would just occur
what happens when the angle of incidence is greater than the critical angle
total internal reflection fully occurs
what is the critical angle
- the angle of incidence above which total internal reflection occurs
- aka the angle where the refracted ray is perpendicular to the normal
for light travelling from a medium of refractive index n1 to one of lower refractive index n2, wht expression would be used to calculate the critical angle
- sin C = n2 / n1
- where C = critical angle