hows the maximum displacement for ashes (the solid and the dotted lines) is ern shown is: t = 0

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How it became that option d is correct

11) The figure below shows the maximum displacement for a standing wave pattern. The earliest time
between the two flashes (the solid and the dotted lines) is 0.025 s. The wave function describing the
standing wave pattern shown is:
t = 0
4 mm
t = 0.025 s
0.5 m
(a) y(x, t) = 2mm sin(2rx)cos(20nt)
(b) y(x, t) = 4mm sin(2tx)cos(20nt)
(c) y(x, t) = 2mm sin(47tx)cos(20nt)
(d) y(x, t) = 2mm sin(2nx)cos(40nt)
12) The figure below shows the maximum displacement for a standing wave pattern. The earliest time
between the two flashes (the solid and the dotted lines) is 0.025 s. The wave functions for the two
waves that interfere to produce the standing wave pattern shown in the figure are:
t= 0
4 mm
t = 0.025 s
0.5 m
(a) y1(x, t) = 2mm sin(47x – 20nt) and y2(x, t) = 2mm sin(4Tx + 20at)
(b) y1(x, t) = 2mm sin(2nx – 40tt) and y2(x, t) = 2mm sin(2Tx + 40nt)
(c) y1 (x, t) = 1mm sin(2nx – 20nt) and y2(x, t) = 1mm sin(2nx + 20tt)
(d)y, (x, t) = 1mm sin(2nx – 40nt) and y2(x, t) = 1mm sin(2tx + 40nt)
%3D
%3D
Transcribed Image Text:11) The figure below shows the maximum displacement for a standing wave pattern. The earliest time between the two flashes (the solid and the dotted lines) is 0.025 s. The wave function describing the standing wave pattern shown is: t = 0 4 mm t = 0.025 s 0.5 m (a) y(x, t) = 2mm sin(2rx)cos(20nt) (b) y(x, t) = 4mm sin(2tx)cos(20nt) (c) y(x, t) = 2mm sin(47tx)cos(20nt) (d) y(x, t) = 2mm sin(2nx)cos(40nt) 12) The figure below shows the maximum displacement for a standing wave pattern. The earliest time between the two flashes (the solid and the dotted lines) is 0.025 s. The wave functions for the two waves that interfere to produce the standing wave pattern shown in the figure are: t= 0 4 mm t = 0.025 s 0.5 m (a) y1(x, t) = 2mm sin(47x – 20nt) and y2(x, t) = 2mm sin(4Tx + 20at) (b) y1(x, t) = 2mm sin(2nx – 40tt) and y2(x, t) = 2mm sin(2Tx + 40nt) (c) y1 (x, t) = 1mm sin(2nx – 20nt) and y2(x, t) = 1mm sin(2nx + 20tt) (d)y, (x, t) = 1mm sin(2nx – 40nt) and y2(x, t) = 1mm sin(2tx + 40nt) %3D %3D
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