SWILCH acCount15 MCQSTwo sinusoidal waves travelling in the same direction with the same amplitude,wavelength, and speed, interfere with each other to give the resultant wave:y_res (x,t) = 4 cm sin(4ttx-60Tt+Tt/3). The amplitude of the individual waves%3Dgenerating this wave is:O2 cm2/V3 cm4 cm8 cmO 4/13 cm3 হ 4/V3 cmA student wants to establish a standing wave on a wire 2 m long clamped at bothends. If the wave speed is 72 m/s, what is the minimum frequency she shouldapply to set up standing waves?O 24 HzO 18 HzO 15 HzO 20 Hz12 HzThe equation of a standing wave is y(x.t) =0.8 cos(0.2Tx) sin(200rtt) where x and%3Dy are in cm and t is in seconds. The separation distance between twoconsecutive nodes is:

Hello. Since you have posted multiple questions and not specified which question needs to be solved,…

Two sinusoidal waves travelling in the same direction with the same amplitude, wavelength, and speed, interfere with each other to give the resultant wave: y_res (x,t) = 4 cm sin(4ttx-60tt+rt/3). The amplitude of the individual waves generating this wave is: O2 cm O 2/V3 cm 4 cm O 8 cm O 4/v3 cm

Two sinusoidal waves travelling in the same direction with the same amplitude, wavelength, and speed, interfere with each other to give the resultant wave: y_res (x,t) = 4 cm sin(4ttx-60tt+rt/3). The amplitude of the individual waves generating this wave is: O2 cm O 2/V3 cm 4 cm O 8 cm O 4/v3 cm

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

The distance between the first and the third nodes of a standing wave is 0.1 m, its maximum displacement is 0.04 m and its frequency is 160 Hz. The wave- functions of the two travelling waves which interfere to give the standing wave are then: O y1 = 0.02 sin(20Ttx-320nt) ; y2 = 0.02 sin(20Tx+320nt), O y1 = 0.04 sin(20Ttx-320t); y2 = 0.04 sin(20nx+320rt), O y1 = 0.01 sin(5nx-40t); y2 = 0.01 sin(5Tx+40rtt), O y1 = 0.005 sin(5rx-40rt); y2 = 0.005 sin(5Tx+40rt), O y1 = 0.01 sin(10tx-80rt) y2 = 0.01 sin(10rx+80rt),
Two identical waves travel in the same direction, each with a wavelength = 2 m and speed V = 20 m/s. When the two waves interfere, they form a resultant wave. The angular frequency of the resultant wave is: O 20m rad/s O T/5 rad/s O T/10 rad/s O 40m rad/s 80m rad/s The left end of a taut string of length L, is connected to a vibrator with a fixed
The distance between the first and the third nodes of a standing wave is 0.1 m, its maximum displacement is 0.04 m and its frequency is 160 Hz. The wave-functions of the two travelling waves which interfere to give the standing wave are then: y1 = 0.02 sin(20rtx-320tt) ; y2 = 0.02 sin(20Tx+320rt), y1 = 0.005 sin(5tx-40rtt) ; y2 = 0.005 sin(5Ttx+40t), %3D y1 = 0.04 sin(20tx-320nt) ; y2 = 0.04 sin(20Ttx+320rt), y1 = 0.01 sin(10rtx-80t) ; y2 = 0.01 sin(10rtx+80rt), y1 = 0.01 sin(5rIX-40rtt) ; y2 = 0.01 sin(5Ttx+40rt),
Two waves travel simultaneously through the same medium. The first wave is described by: Y1(x,t)=(3.00 cm ) cos [kx-wt] and the second wave by Y2(x,t)=(3.00 cm)sin(kx-wt) i) Determine the amplitude of the resulting wave, And interpret the resulting wave in terms of constructive and distructing interference.
A wave is modeled by the wave function: y (x, t) = A sin [ 2π/0.1 m (x - 12 m/s*t)] We now consider two sound waves with different frequencies which have to the same amplitude. The wave functions of these waves are as follows: y1 (t) = A sin (2πf1t) y2 (t) = A sin (2πf2t) Find the resultant wave function analytically. Study how the resulting wave behaves in time.
A wave has a wavelength of 30 cm. What is the shortest distance between two points on this wave with phase difference π/2 rad? 3.25 cm 6 cm 7.5 cm 15 cm 30 cm
Two identical waves travel in the same direction, each with a wavelength λ = 0.5 m and speed v = 20 m/s. When the two waves interfere, they form a resultant wave. The angular frequency of the resultant wave is:
Two identical waves travel in the same direction, each with a wavelength A = 0.5 m and speed v = 20 m/s. When the two waves interfere, they form a resultant wave. The angular frequency of the resultant wave is: T/5 rad/s O 20m rad/s 40t rad/s 80n rad/s O T/10 rad/s
Two progressive waves y1=Asin(2πλx−ωt)y1=Asin⁡(2πλx−ωt) and y2=Asin(2πλx−ωt−π2)y2=Asin⁡(2πλx−ωt−π2) travel in the same direction. Calculate the velocity of the wave produced as a result of interference of these two waves. Take A=5A=5 cm, λ=λ=6.9 m and ω=ω=12.3 rad/s (radian per second). Give your answer in SI units.
Two waves, of the same wavelength are travelling in opposite directions. One wave has an amplitude of 10 cm, while the other wave has an amplitude of 5 cm. What is the magnitude of the amplitude of the resulting wave when the waves are constructively interfering? Question 5 options: 5 cm 20 cm 15 cm 10 cm
A certain transverse wave is described by y(x,t)=Bcos[2π(xL−tτ)]y(x,t)=Bcos[2π(x/L−t/τ)], where B = 6.30 mm, LLlambda = 30.0 cm, and τ = 3.20×10−2 ss. Determine the wave's amplitude. Express your answer in meters. Determine the wave's wavelength. Express your answer in meters. Determine the wave's frequency. Express your answer in hertzes . Determine the wave's speed of propagation. Express your answer in meters per second. Determine the wave's direction of propagation. +x or -x?
The distance between the first and the third nodes of a standing wave is O.2 m, its maximum displacement is 0.02 m and its frequency is 40 Hz. The wave-functions of the two travelling waves which interfere to give the standing wave are then: y1 = 0.01 sin(5tx-40rt) ; y2 = 0.01 sin(5Ttx+40rt), y1 = 0.02 sin(20tx-320nt) ; y2 = 0.02 sin(20Ttx+320nt), y1 = 0.01 sin(1Otx-80rt) ; y2 = 0.01 sin(10rtx+80rtt), y1 = 0.04 sin(20rtx-320rt) ; y2 = 0.04 sin(20Ttx+320rtt), y1 = 0.005 sin(5tx-40nt) ; y2 = 0.005 sin(5Tx+40rt),