The length of a string tied to two rigid support is L. Write the value of the
maximum wavelength of stationary waves that can be produced in it.
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answer : 
explanation : actually, stationary wave is the combination of two waves moving in opposite directions, each having the same amplitude and frequency.
when a string of length L is tied to two rigid support. and now after vibrating the string in middle , it vibrates with nodes at end and anti node in middle as shown in figure.

or,
hence, maximum wavelength of stationary waves that can be produced it is 2L.
explanation : actually, stationary wave is the combination of two waves moving in opposite directions, each having the same amplitude and frequency.
when a string of length L is tied to two rigid support. and now after vibrating the string in middle , it vibrates with nodes at end and anti node in middle as shown in figure.
or,
hence, maximum wavelength of stationary waves that can be produced it is 2L.
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
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