Question

Two waves are generated on a string of length 5.1 m to produce a three-loop standing...

Two waves are generated on a string of length 5.1 m to produce a three-loop standing wave with an amplitude of 5.0 cm. The wave speed is 119 m/s. Let the equation for one of the waves be of the form y(x, t) = ym sin (kx + ωt). In the equation for the other wave, what are (a) ym, (b) k, (c) ω, and (d) the sign in front of ω?

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A transverse sinusoidal wave is moving along a string in the positive direction of an x...
A transverse sinusoidal wave is moving along a string in the positive direction of an x axis with a speed of 93 m/s. At t = 0, the string particle at x = 0 has a transverse displacement of 4.0 cm from its equilibrium position and is not moving. The maximum transverse speed of the string particle at x = 0 is 16 m/s. (a) What is the frequency of the wave? (b) What is the wavelength of the wave?...
Two waves, y1(x,t) and y2(x,t), travel on the same piece of rope and combine to produce...
Two waves, y1(x,t) and y2(x,t), travel on the same piece of rope and combine to produce a resultant wave of the form y(x,t) = 8.000 sin(4.000x + 1.000t + 0)cos(1.000x + 3.000t + 0). The first wave is y1(x, t ) = 4.000 sin(3.000x + (-2.000)t), while the second wave has the form y2(x, t ) = A sin(kx ± ωt+ϕ), where x is measured in m and t in seconds. Determine the values of the constants in the second...
Consider a loop in the standing wave created by two waves (amplitude 5.86 mm and frequency...
Consider a loop in the standing wave created by two waves (amplitude 5.86 mm and frequency 113 Hz) traveling in opposite directions along a string with length 2.89 m and mass 129 g and under tension 44.0 N. At what rate does energy enter the loop from (a) each side and (b) both sides? (c) What is the maximum kinetic energy of the string in the loop during its oscillation?
Consider a loop in the standing wave created by two waves (amplitude 5.58 mm and frequency...
Consider a loop in the standing wave created by two waves (amplitude 5.58 mm and frequency 115 Hz) traveling in opposite directions along a string with length 3.98 m and mass 145 g and under tension 42.4 N. At what rate does energy enter the loop from (a) each side and (b) both sides? (c) What is the maximum kinetic energy of the string in the loop during its oscillation?
Oscillation of a 230 Hz tuning fork sets up standing waves in a string clamped at...
Oscillation of a 230 Hz tuning fork sets up standing waves in a string clamped at both ends. The wave speed for the string is 750 m/s. The standing wave has four loops and an amplitude of 1.6 mm. (a) What is the length of the string? (b) Write an equation for the displacement of the string as a function of position and time. Round numeric coefficients to three significant digits.
Two waves moving in opposite directions produce a standing wave. The individual wave functions are: y1(x,...
Two waves moving in opposite directions produce a standing wave. The individual wave functions are: y1(x, t) = 5 sin (5x – 10t) y2(x, t) = 5 sin (5x + 10t) where x and y are in meters and t in seconds. A. What is the amplitude of the simple harmonic motion of the element of the medium located at x = 5 m? B. What is the position of the first anti-node if one end of the string is...
Two sound waves, ∆P1 and ∆P2, have the same wavelength and are traveling along a pipe...
Two sound waves, ∆P1 and ∆P2, have the same wavelength and are traveling along a pipe with speed 343 m/s. The superposition is a standing wave. ∆P1 = (1.4 Pa) sin (kx − ωt) and ∆P2 = (1.4 Pa) sin (kx + ωt + π/4). Their wave numbers are both k = 2π rad/2.2 m. What is the distance between the nodes? (a) 1.1 m (b) 4.4 m (c) 0.55 m (d) 2.2 m What is the distance between the...
A standing wave on a string fixed at both ends is described by y(x,t)=2 sin((π/3)x)cos((π/3)t), where...
A standing wave on a string fixed at both ends is described by y(x,t)=2 sin((π/3)x)cos((π/3)t), where x and y are given in cm and time t is given in s. Answer the following questions a) Find the two simplest travelling waves which form the above standing wave b) Find the amplitude, wave number, frequency, period and speed of each wave(Include unit in the answer) c) When the length of the string is 12 cm, calculate the distance between the nodes...
A wave travels along a taut string in the positive x-axis direction. Its wavelength is 40...
A wave travels along a taut string in the positive x-axis direction. Its wavelength is 40 cm and its speed of propagation through the string is 80 m / s. The amplitude of the wave is 0.60 cm. At t = 0 the point of the chord at x = 0 is at the point of maximum oscillation amplitude, y = + A. a) Write the equation of the wave in the form of sine [y = A sin (kx...
A wave travels along a taut string in the positive x-axis direction. Its wavelength is 40...
A wave travels along a taut string in the positive x-axis direction. Its wavelength is 40 cm and its speed of propagation through the string is 80 m / s. The amplitude of the wave is 0.60 cm. At t = 0 the point of the chord at x = 0 is at the point of maximum oscillation amplitude, y = + A. a) Write the equation of the wave in the form of sine [y = A sin (kx...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT