A standing wave with a number of loops is pro | vedclass

Name: Exam Paper Generator | JEE NEET Paper Generator | Vedclass
Brand: Vedclass
Rating: 5 (35 reviews)

Question

(D) In a standing wave on a string fixed at both ends,the string is divided into segments called loops. Each loop is separated by nodes (points of zer

Vedclass · Accepted Answer

The particles at all antinodes vibrate in phase.

Vedclass · Answer

(D) In a standing wave on a string fixed at both ends,the string is divided into segments called loops. Each loop is separated by nodes (points of zero displacement). Within a single loop,all particles vibrate in phase with each other. Particles in adjacent loops are separated by a node and vibrate with a phase difference of $\pi$ radians (i.e.,they are in anti-phase). Therefore,particles in alternate loops (separated by an even number of nodes) vibrate in phase. Since each antinode is located at the center of a loop,the particles at all antinodes vibrate in phase with each other.

$A$ standing wave with a number of loops is produced on a string fixed at both ends. Which one of the following statements is correct?

Similar Questions

$A$ transverse displacement of a vibrating string is given by $y = 0.06 \sin \left( \frac{2 \pi}{3} x \right) \cos (120 \pi t)$. If the mass per unit length of the string is $4 \times 10^{-2} \ kg/m$,then the tension in the string will be: (in $N$)

Two sinusoidal waves with same wavelengths and amplitudes travel in opposite directions along a string with a speed $10 \, ms^{-1}$. If the minimum time interval between two instants when the string is flat is $0.5 \, s$,the wavelength of the waves is .... $m$

$A$ wave $y = a \cos(kx - \omega t)$ superposes on another wave to form a stationary wave having a node at $x = 0$. What is the equation of the other wave?

What kind of waves can survive as standing waves?

$A$ standing wave $y = A \sin \left( \frac{20}{3} \pi x \right) \cos (1000 \pi t)$ is maintained in a taut string,where $y$ and $x$ are expressed in meters. The distance between the successive points oscillating with the amplitude $A/2$ across a node is equal to ... $cm$.

Vedclass Test Series

Exam Paper Generator

Online Exam Module