progressive waves travel waves or and they

3
WAVES Types of waves 1 Progressive waves waves which travel or move and as they move they transfer energy from one point to another is Transverse Direction of vibration is perpendicular to the direction in which the wave travels ii longitudinal The direction of vibration is parallel to the direction in which the wave travels PROPERTIES OF WAVES 1 Reflection 2 Refraction 0levelscontent 3 Superposition 4 Interference 5 Diffraction AS level content TERMINOLOGY Path Difference Refers to the distance between any two points on a wave measured in terms of wavelength x 9 i l x these are path differences I Ex Phase Difference Refers to distance between any two points on a wave measured either in degrees o or in radians1rad

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WAVES

Typesof waves1 Progressive waves

waves which travel or move and as theymove theytransferenergy from one pointtoanother

is Transverse Direction ofvibration is perpendicular to thedirection in which the wave travels

ii longitudinal Thedirection of vibration isparallel to thedirection in which the wave travels

PROPERTIES OF WAVES1 Reflection2 Refraction 0levelscontent

3 Superposition4 Interference5 Diffraction

ASlevelcontent

TERMINOLOGY

PathDifferenceRefersto thedistance between any two points on a wavemeasured in terms ofwavelength x

9i

l x these are path differences

I

Ex

PhaseDifferenceReferstodistance between anytwo points on a wave measuredeither indegrees o or in radians1rad

360 or 27

iii i

ii

ii i180 or Tl 5400 or 37

Apathdifferenceof one Lonewavelength corresponds to aphasedifferenceof 360 or 27radians

in PhasePointsTwopoints if upon comparison exhibit identicalbehaviour thenthey are said to be in phase with eachother

Examplescouldbe a crest if compared with another crestORa trough if compared with another trough

In phase pointsmust have a pathdifference of 1 x 2x 3 xnX where n is an integervalue

AND Theymust have a correspondingphasedifference of Za4IT 671 ha where n is an integermultipleof 2

Outof PhasepointsTwo points if upon comparison exhibitexactlyopposite behaviourthen they are said to be out of phase with each otherExample couldbe a crest if compared to a troughFor out of phasepoints they must have a pathdifferenceoff X EX EX n where n is an odd integer

And theymust have a correspondingphasedifferenceofTl 3 a Sa n a where n is an oddinteger

ExampleQuestion

O u 640ms calculate the phasedifferencebetween two pointsf 800 He on this wave which are separatedby a distanceof 0.4 m

f x o Um Iz x phasedifference a rad640 800X d640 X Arm800

0.8 X