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The mean position and one extreme position of the two different waves represented by $x=23 \sin(2t)$ and $x=5+23 \sin(2t)$ respectively are:
$\begin{array}{1 1}(a)\;46,0,28,-22 \\(b)\;0,-23,5,-18 \\( c)\; 23,0,28,46 \\(d)\;0,23,5,-18 \end{array}$
jeemain
physics
class11
unit10
oscillations-and-waves
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asked
Dec 9, 2013
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meena.p
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Jul 10, 2014
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$x=23 \sin (2t).$ Here the mean position given by $23 \sin (2 \times 0); 23 \sin (\pi); 23 \sin (2 \pi)$ etc are zero.
Hence zero is the right answer.
The extreme positions are $23 \sin (\large\frac{\pi}{2}),$$ 23 \sin (\large\frac{3 \pi}{2}),$$23 \sin (\large\frac{5 \pi}{2})$ which are $+23,-23$ etc.
In the correct answer $-23$ has been chosen.
Similarly for $5+ 23 \sin (\pi),5+23 \sin (2 \pi)$, & no on which is 5.
The corresponding extreme positions are $5+ 23 \sin \large\frac{\pi}{2};$$ 5+ 23 \sin \large\frac{3 \pi}{2};$$ 5+ 25 \sin \large\frac{5 \pi}{2}$ etc.
$\therefore $ right answer is $0,-23,5,-18$
answered
Dec 11, 2013
by
meena.p
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