A wire is under tension and emitting its fundamental frequency . If the wire is replaced by another wire of the same material and same tension but it is thicker , then the fundamental frequency of vibration will

Fundamental frequency of a sonometer wire is n. If the length and diameter of the wire are doubled keeping the tension same, then the new fundamental frequency is

Fundamental frequency of a sonometer wire is n. If the length and diameter of the wire are doubled keeping the tension same, then the new fundamental frequency is

The tension in a sonometer wire is increased to nine times. Then the fundamental frequency of the wire is

A wire of length l having tension T and radius r vibrates with fundamental frequency f . Another wire of the same metal with length 2l having tension 2T and radius 2r will vibrate with fundamental frequency :

A wire of length l having tension T and radius r vibrates with fundamental frequency f . Another wire of the same metal with length 2l having tension 2T and radius 2r will vibrate with fundamental frequency :

A wire of length l having tension T and radius r vibrates with fundamental frequency f . Another wire of the same metal with length 2l having tension 2T and radius 2r will vibrate with fundamental frequency :

A wire of length l having tension T and radius r vibrates with fundamental frequency f . Another wire of the same metal with length 2l having tension 2T and radius 2r will vibrate with fundamental frequency :

A metallic wire with tension T and at temperature 30^(@)C vibrates with its fundamental frequency of 1 kHz . The same wire with the same tension but at 10^(@)C temperature vibrates with a fundamental frequency of 1.001 kHz . The coefficient of linear expansion of the wire is equal to 10^(-K) .^(@)C . Find 2K .