A stretched wire of stone length under a tension is vibrating with its fundamental frequency . Its length is decreased by `45 %` and tension is increased by `21 %` . Now fundamental frequency

A stretched wire of some length under a tension is vibrating with its fundamental frequency. Its length is decreased by 45% and tension is increased by 21%. Now its fundamental frequency

The fundamental frequency of a sonometer wire increases by 5Hz, if the tension is increased by 21% . The fundamental frequency of the sonometer wire is a Hz is

Fundamental frequency of a stretched sonometer wire is f_(0) . When its tension is increased by 96% and length decreased by 35%, its fundamental frequency becomes eta_(1) f_(0) . When its tension is decreased by 36% and its length is increased by 30%, its fundamental frequency becomes eta_(2) f_(0) . Find eta_(1)/eta_(2)

Fundamental frequency of a stretched sonometer wire is f_(0) . When its tension is increased by 96% and length drecreased by 35% , its fundamental frequency becomes eta_(1)f_(0) . When its tension is decreased by 36% and its length is increased by 30% , its fundamental frequency becomes eta_(2)f_(0) . Then (eta_(1))/(eta_(2)) is.

Fundamental frequency of a stretched sonometer wire is f_(0) . When its tension is increased by 96% and length drecreased by 35% , its fundamental frequency becomes eta_(1)f_(0) . When its tension is decreased by 36% and its length is increased by 30% , its fundamental frequency becomes eta_(2)f_(0) . Then (eta_(1))/(eta_(2)) is.

If the vibrating length of a string is increased by 25% , then its fundamental frequency will

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