Question 10
(a)       Define  diffraction.
        (b)(i)   Explain critical angle.
The diagram above  illustrates a ray of light passing through a rectangular transparent plastic  block.
        (α)       Determine  the value of the critical angle.
        (β)       Calculate  the refractive index of the block.
        (c)       A pipe closed at one end has fundamental  frequency of 200 Hz.  The frequency of the  first overtone of the closed pipe is equal to the frequency of the first  overtone of an open pipe.  Calculate the:
        (i)        fundamental  frequency of the open pipe;
        (ii)       length  of the closed pipe;
        (iii)      length of the open pipe.
        [speed of sound in air =  330 ms-1]
Observation
Part  (a):     Performance was average. Many  candidates were able to define diffraction to score full mark. 
Part  (b)(i): Performance was fair as many  candidates stop at definition. Candidates lost mark for not supplying additional  information such as, beyond c, light undergoes total internal reflection;  illustrate with a diagram etc. 
 (ii)(α) Performance was low.  Many candidates supplied the correct formula but   substituted wrongly to lost some mark. 
(β)  Performance was low. 
Part  (c): Most of the candidates had idea of what to do but some were using the  given frequency for both the open and close pipe and close pipe thereby mixing  up everything.
The expected answer is:
(a) Diffraction is the  bending or spreading of a wave round an obstacle or as it passes through an opening                                                                                                
    (b)(i) Critical angle
The angle of incidence in the dense medium for which the angle of refraction in the less dense medium is 90o
Correct  additional information e.g diagram, equation                              
    OR
    It is  the minimum angle of incidence above which a ray passing from a denser medium  to a less dense medium will be totally internally reflected                                    
    
    (ii)(α)   Critical angle = 90o – 44o  = 46o