MCQ
A wave travels on a light string.The equation of the wave is $Y = A \,\sin \,(kx -  \omega t + 30^o)$.It is reflected from a heavy string tied to an end of the light string at $x = 0$. If $64\%$ of the incident energy is reflected the equation of the reflected wave is
  • A
    $Y = 0.8\, A \sin \,(kx -\omega t + 30^o + 180^o)$
  • B
    $Y = 0.8\, A \sin \,(kx + \omega t + 30^o + 180^o)$
  • $Y = 0.8\, A \sin \,(kx + \omega t -30^o)$
  • D
    $Y = 0.8\, A \sin \,(kx + \omega t + 30^o)$

Answer

Correct option: C.
$Y = 0.8\, A \sin \,(kx + \omega t -30^o)$
c
$ y =.8 A \sin \left(-k x-\omega t+30^{\circ}+180^{\circ}\right) $

$=-.8 A \sin \left(-k x-\omega t+30^{\circ}\right) $

$=0.8 A \sin \left(k x+\omega t-30^{\circ}\right)$

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