Answered: Two waves are simultaneously passing… | bartleby

Related questions

Question

Two waves are simultaneously passing through a
string and their equations are :
amplitudes A₁
y₁ = A₁ sin k(x-vt), y2 = A₂ sin k(x-vt + xo). Given
12 mm and A2 = 5 mm,
Xo = 3.5 cm and wave number k = 6.28 cm ¹. The
amplitude of resulting wave will be .......... mm.
=

Expert Solution

Step by step

Solved in 2 steps with 2 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

A progressive wave travelling in the x-direction is represented by the following equation: y = A sin(Bt−Cx) Given that parameters A, B and C are given in SI units calculate the velocity of the wave for A=50, B= 2303 and C= 28.
A progressive wave travelling in the x-direction is represented by the following equation: y = A sin(Bt - Cx). Given that parameters A, B and C are given in SI units calculate the velocity of the wave for A = 50 , B = 2156 and C = 26. Give your answer in m/s.
A wave on a string is described byD(x,t)=(2.0cm)×sin[2π(x/(7.2m)+t/(0.12s)+1)], where x is in m and t is in s. What is the frequency? What is the wave number? At t=0.30s, what is the displacement of the string at x=4.2m?Express your answer to two significant figures and include the appropriate units.
the wave functions for two harmonic waves are given by : y1(x,t)=(0.1m)sin(1.0x-3.0t), y2(x,t)=(0.1m)sin(1.0x-3.0t+π/2) where x is in metres and t is in seconds. write the wave function of the resultant wave when the two waves interfere. what is the amplitude of the resultant wave
Two progressive waves y1 (x, t) = A sin(4x – ot) and y2(x, t) = A sin(x – ot – ) travel in the same direction. Calculate the amplitude of the wave produced as a result of interference of these two waves. Take A = 5 cm, 1 = 4 m and w = 31.4 Hz. Provide your answer in centimeters.
Four sound waves are to be sent through the same tube of air, in the same direction: s1(x,t)=(2.20nm)cos(2⁢π⁢x-700⁢ ⁢ π⁢t⁢) s2(x,t)=(2.20nm)cos(2⁢π⁢x-700⁢ ⁢ π⁢t⁢+0.6π) s3(x,t)=(2.20nm)cos(2⁢π⁢x-700⁢ ⁢ π⁢t+π⁢) s4(x,t)=(2.20nm)cos(2⁢π⁢x-700⁢ ⁢ π⁢t⁢+1.6π) What is the amplitude of the resultant wave?
The wave function that models a standing wave is given as yR (x, t) = 6.00 cm sin (3.00 m−1 x + 1.20 rad) cos (6.00 s−1 t + 1.20 rad). What are two wave functions that interfere to form this wave function? Plot the two wave functions and the sum of the sum of the two wave functions at t = 1.00 s to verify your answer.
Two harmonic waves are described by y1=(6.00cmsin[pi(2.00/m)x+(3.00/s)t]y2=(6.00sin[pi(2.00/m)x-(3.00/s)t] what is the magnitude of the displacement(in cm) of this wave at x=3 cm and t= 5 sec? a) 12.00 b) 3.00 c) 6.00 d) 2.25 e) 0
Two progressive waves y1 = A sin(2Ix - cor) and y2 = A sin (2x - cot - 7) travel in the same direction. Calculate the velocity of the wave produced as a result of interference of these two waves. Take A = 5 cm, 1 =5.3 m and co =14.3 rad/s (radian per second). Give your answer in Sl units.
Two waves are described by: yı(x, t) = 0.25 sin[T(15x – 2002)] y2(x, t) = 0.25 sin[T(15x – 200t) + T/3] where yı, y2, and x are in meters and t is in seconds. When these two waves are combined, a traveling wave is produced. What are the (a) amplitude, (b) wave speed, (c) wavelength, and (d) equation y'(x, t) = yı(x, t) + y2(x, t) of that traveling wave (be sure to simplify your final expression using trigonometric identities or an appropriate formula from class or the book)? and -
A progressive wave travelling in the x-direction is represented by the following equation: y = Asin(Bt - Cx). Given that parameters A, B and Care given in Sl units calculate the velocity of the wave for A = 50, B = 2694 and C = 21.
A wave has an equation of y(x,t) = (0.22 m) sin (503x-28.2t ) Assuming all parameters are in Sl units, calculate the frequency of the wave in Hz with two digits of precision.

SEE MORE QUESTIONS