A string clamped at both ends vibrates in its fundamental mode. Is there any position (except the ends) on the string which can be touched without disturbing the motion ? What if the string vibrates in its first overtone ?

A string fixed at its both ends vibrates in 5 loops as shown in the figure

A string fixed at both ends first oscillates in its fundamental mode then in second harmonic mode.Then match the following.

A string fixed at both ends first oscillates in its fundamental mode then in second harmonic mode.Then match the following.

If a string fixed at both ends, vibrates in its fourth harmonic, the wavelength is 15 cm. What is the length of the string ?

A string is fixed at the two ends and is vibrating in its fundamental mode. It is known that the two ends will ba at rest. A part from these, is there any position on the string ich can be touched so as not to disturb the motion of the string? What will be the answer to this question if the string is vibrating in its first and second overtones?

A string of length L fixed at both ends vibrates in its first overtone. Then the wavelength will be

A uniform string is clamped at x=0 and x = L and is vibrating in its fundamental mode. Mass per unit length of the string is mu , tension in it is T and the maximum displacement of its midpoint is A. Find the total energy stored in the string. Assume to be small so that changes in tension and length of the string can be ignored

A string of mass 'm' and length l , fixed at both ends is vibrating in its fundamental mode. The maximum amplitude is 'a' and the tension in the string is 'T' . If the energy of vibrations of the string is (pi^(2)a^(2)T)/(etaL) . Find eta