A string of total mass `100g` & total length `2m` is under tension due to the weight of an object of mass `8kg` .If the resulting sinusoidal wave in the string has an amplitude of `6cm` and frequency `60Hz` the power that must be supplied to the string is

The tension in a string with a linear density of 0.0010 kg/m iş 0.40 N. A 100 Hz sinusoidal wave on this string has a wavelength of

A certain 120 Hz wave on a string has an amplitude of 0.160 mm . How much energy exits in an 80 g length of the string?

A string of length 1 m and mass 5 g is fixed at both ends. The tension in the string is 8.0 N. The string is set into vibration using an external vibrator of frequency 100 Hz. The separation between successive nodes on the string is close to :

Small amplitude progressive wave in a stretched string has a speed of 100 cm//s .and frequency 100 Hz. The phase difference between two points 2.75 cm apart on the string in radians, is

A string 50 cm long is under a tension of 20N force. Caculate the frequency of fundamental mode given that mass of the string is 1 g.

A 20 cm long string, having a mass of 1.0g , is fixed at both the ends. The tension in the string is 0.5 N . The string is into vibrations using an external vibrator of frequency 100 Hz . Find the separation (in cm) between the successive nodes on the string.

A 20 cm long string, having a mass of 1.0 g, is fixed at both the ends. The tension in the string is 0.5 N. The string is set into vibrations using an external vibrator of frequency 100 Hz. Find the separation (in cm) between the successive nodes on the string.