WebIn a stationary wave, A Strain is maximum at antinodes B Strain is maximum at nodes C Strain is minimum at nodes D Amplitude is zero at all points Medium Solution Verified by …

How does the energy in a standing wave travel beyond a node?

WebIn a stationary wave (a) strain is maximum at antinodes (b) strain is maximum at nodes (c) strain is minimum at nodes (d) strain is constant throughout Answer Upgrade to View … WebEquations of two progressive waves at a certain point in a medium are given by y1 = a sin (ωt + φ1) and y2 = a sin (ωt + φ2). If amplitude and time period of resultant wave formed by the superposition of these two waves is same as that of both the waves, then. φ 1 – φ 2 is, (a) π/3 (b) 2π/3. (c) π/6 (d) π/4. fly til zakynthos

In a stationary wave : Physics Questions - Toppr

Webstrain is maximum at nodes D amplitude is zero at all points. Solution: By definition, the node is the point along the standing wave where the amplitude is minimum. Thus the strain is maximum at the nodes in such waves. Thus the correct answer is B . WebThis is the equation of stationary wave. The amplitude of the resultant wave, oscillates in space with an angular frequency ω, which is the phase change per metre. At such points where kx = mπ = mλ/2, sin kx= sin mπ = 0. Hence A = 0. The points where the amplitude is zero are referred to as nodes. At these points ∆y/∆x = maximum, that ... WebA stationary wave is made up of nodes and antinodes. Nodes are where there is no vibration; Antinodes are where the vibrations are at their maximum amplitude; The nodes and antinodes do not move along the string. Nodes are fixed and antinodes only move in the vertical direction; Between nodes, all points on the stationary are in phase greenpoint hospital rfp