Which gives the mass of an element on a string?
the ratio of the element’s length to the string’s linear density |
the product of the string’s linear density and the element’s length |
the ratio of the string’s linear density to the element’s length |
Which gives the mass of an element on a string? the ratio of the element’s length...
A string of length 2.83 m and linear mass density 0.500 g/m, and a string of length 3.09 m and linear mass density 0.242 g/m, are tied together and stretched to a tension of 150 N. How long, in seconds, will it take a transverse wave to travel the entire length of the two wires?
A string with a total length of 270.8 0.05 cm has a total mass of 12.0 +0.1g. It is fixed at one end and stretched between that end and a pulley, two points that are 159.6 0.05 cm apart, by hanging a mass of 200.0 +0.1 g. When the string is removed from the hanging mass, that portion of the string that was between the two fixed points is 145.0 ± 0.05 cm. From the above information show the following...
1: Consider a string with 36.2 g mass and 39.6 cm length. Determine the linear density of the string (in kg/m unit). 2: Consider a string with 26.6 g mass and 90 cm length. If the tension in the string is 1.2 N, then determine the speed of the generated standing waves.
In the standing waves experiment, the string has a mass of 38.3 g string and length of 0.98 m. The string is connected to a mechanical wave generator that produce standing waves with frequency of f. The other end of the string is connected to a mass holder (mholder = 50.0 g) that carries a weight of 5.00x102 g. Calculate the linear density of the string. I was not given any further information so I assume frequency and wavelength must...
A string with a linear mass density of 0.0080 kg/m and a length of 6.40 m is set into the n = 4 mode of resonance by driving with a frequency of 110.00 Hz. What is the tension in the string (in N)?
NoN-UNIFORM STRING This problem explores the wave-speed of for a horizontal string with non-uniform linear mass density μ ax, where a is a positive constant and is position within the string, relative to a zero point at one end of the string. The string has a length l and total mass m a) Obtain an expression for the mass of the string, m, in terms of I and a. b) Write the formula that gives the wavespeed as a function...
A wave is traveling down the length of a string at some speed, v. If we wanted to double the speed of the wave, which of the following would be a possible way to do so? (Select all that apply.) Increase the mass of the string by two times. Reduce the mass of the string by half. Double the tension in the string. Reduce the mass of the string by one-fourth. Reduce the linear density of the string by one-fourth.
A string of linear mass density 2.19 g/m is stretched by the weight of an adjustable mass m as shown. Near the end of the string a vibrator is attached at a constant but unknown frequency; the length of the string which vibrates is 2.39 m. For some values of the mass m n, the string resonates with the vibrator
A string of length L = 1.2 m is attached at one end to a wave oscillator, which is vibrating at a frequency f = 80 Hz. The other end of the string is attached to a mass hanging over a pulley as shown in the diagram below. When a particular hanging mass is suspended from the string, a standing wave with two segments is formed. When the weight is reduced by 2.2 kg, a standing wave with five segments...
Please answer question #3 A string with a total length of 270.8 0.05 cm has a total mass of 12.0 t0.1g. It is fixed at one end and stretched between that end and a pulley, two points that are 159.6 t0.05 cm apart, by hanging a mass of 200.0 t0.1 g. When the string is removed from the hanging mass, that portion of the string that was between the two fixed points is 145.0 t0.05 cm. From the above information...