A sinusoidal transverse wave travels along a long stretched string. The amplitude of this wave is 0.0839 m its frequency is 2.97 Hz, and its wavelengih is 1.35 m. (a) What is the shortest transverse distance between a maximum and a minimum of the wave? Number m (b) How much time is required for 62.3 cycles of the wave to pass a stationary observer? Number (c) Viewing the whole wave at any instant, how many cycles are there in a 35.7-m length of string? Number cycles

A standing wave on a 1.64 m long horizontal string has two nodes – i.e., locations on thestring (excluding the two ends) that remain stationary as the string vibrates in place –when the string vibrates at 120 Hz. The maximum swing of the string (top to bottom) atthe centre of each loop is 8.0 cm. a) What is the function describing the standing wave? b) What are the functions describing the two equal-amplitude waves travelling in op-posite directions that make up the standing wave?

If the length of the entire slinky is L = 1.20 m, what is the wavelength of this longitudinal wave disturbance?

A standing wave pattern is created on a string with mass density p = 3 x 10-4  kg/m. A wave generator with frequency f = 62 Hz is attached to one end of the string and the other end goes over a pulley and is connected to a mass (ignore the weight of the string between the pulley and mass). The distance between the generator and pulley isL = 0.66 m. Initially the 2rd harmonic wave pattern is formed.   5)What is the wavelength of the wave?  6) What is the speed of the wave?  7) What is the tension in the string?  8) What is the mass hanging on the end of the string?  9) Keeping the frequency fixed at f = 62 Hz, what is the maximum mass that can be used to still create a coherent standing wave pattern?