To decrease the fundamental frequency of a stretched string fixed at both ends one might

The fundamental frequency of a stretched string fixed at both the ends is 50 Hz. If the velocity fo transverse wave created in string is 10 m s^(-1) , find its length .

The frequency of fundamental mode of vibration of a stretched string fixed at both the ends is 25 Hz. If the string is made to vibrate with 7 nodes , what is the frequency of vibration ? If the length of string is 3 m , what is the frequency of the 4th harmonic ?

The velocity of a transverse wave on a string of length 0.5 is 225 m/s . What is the fundamental frequency of a standing wave on this string if both ends are kept fixed ?

Assertion : The fundamental frequency of a stretched string is directly proportional to the square root of the tension in the string if length and mass of the string are constant. Reason : There are n nodes and n antinodes forms when standing waves are formed in a stretched string.

The fundamental frequency of a stretched string is directly proportional to (1)/(sqrtm) , where 'm' is the "_______" of the string .

The harmonics that accompanied with the fundamental frequency of a vibrating stretched string are

Give a qualitative discussion of the modes of vibrations of a stretched string fixed at both the ends.

If v_(1) , v_(2) and v_(3) are the fundamental frequencies of three segments of stretched string , then the fundamental frequency of the overall string is