Consider standing waves that are reflecting between two identical boundaries. If the distance between the boundaries is increased by a distance ΔL, what value of ΔL/λ will add one additional node (and antinode) to the standing wave pattern? (Assume that the wave velocity and frequency are unaffected by the change in distance.)
Consider standing waves that are reflecting between two identical boundaries. If the distance between the boundaries is increased by a distance ΔL, what value of ΔL/λ will add one additional node (and antinode) to the standing wave pattern? (Assume that the wave velocity and frequency are unaffected by the change in distance.)
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Consider standing waves that are reflecting between two identical boundaries. If the distance between the boundaries is increased by a distance ΔL, what value of ΔL/λ will add one additional node (and antinode) to the standing wave pattern? (Assume that the wave velocity and frequency are unaffected by the change in distance.)
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The node in a standing wave is a significant part of wave theory where the amplitude is minimum. The antinode in a standing wave is the point where the amplitude of the standing wave is the maximum and thus is the opposite of a node. The nodes are points of no displacement caused by destructive interference.
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