Question
The wave pattern on a stretched string is shown in Interpret what kind of wave this is and find its wavelength.



$\text{AT}\ \text{t}=\frac{\text{T}}{4}$ and $\frac{\text{3T}}{4}$ all particle are at rest wgich is in stationary wave when the particle crossrs its mean position.
so thet praph of wave shos stationaty wave. The wave at $\text{x}=10,\ 20,\ 30,\ 40\text{cm}$ there are nodes and distance between successive nodes is $\frac{\lambda}{2}$$\therefore\frac{\lambda}{2}=(30-20)$ or $\lambda=20\text{cm.}$
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$\big[\text{s}_w=4186.0\text{J/ kgK and L}_v=22.6\times10^5\text{J/ kg}\big]$
of S1S2 and S3S4. When $\text{z}=\frac{\text{D}\lambda}{2\text{d}},$ intensity measured at P is I. Find this intensity when z is equal to: $\frac{\text{D}\lambda}{\text{d}}$
$\frac{3\text{D}\lambda}{2\text{d}}$
$\frac{2\text{D}\lambda}{\text{d}}$