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  1. Jan 15, 2019 · The particles which make up a water wave move in circular paths. If the waves move slower than the wind above them, energy is transfered from the wind to the waves. The oscillations are greatest on the surface of the wave and become weaker deeper in the fluid.

  2. In physics a wave is a disturbance or oscillation that travels through space accompanied by a transfer of energy, and may be propagated with little or no net motion of the medium involved. In this section we will consider mechanical waves, in which the particles in a material are oscillating.

  3. Jan 11, 2023 · One period is the time it takes for the wave to move a distance of one wavelength, since it will look the same after one cycle. Oscillators in the medium go through one cycle during the time of one period, such as a spring-mass returning to its starting position.

    • Wave Energy
    • Orbital Motion of Waves
    • Deep-water, Transitional, and Shallow-Water Waves

    Many forms of energy are carried in heat, light, sound, and water waves. Energy is defined as the ability to do work; all forms of energy can be transformed into work. In science, work is defined as the movement of an object in the direction of the force applied to it. Waves do work when they move objects. We can see this work when heavy logs move ...

    By watching a buoy anchored in a wave zone one can see how water moves in a series of waves. The passing swells do not move the buoy toward shore; instead, the waves move the buoy in a circular fashion, first up and forward, then down, and finally back to a place near the original position. Neither the buoy nor the water advances toward shore. As t...

    Swells are deep-water waves, meaning that the depth (D) of the water is greater than half the wave’s wavelength (D > 1/2 L). The energy of a deep-water wave does not touch the bottom in the open water (Fig. 4.18 A). When deep-water waves move into shallow water, they change into breaking waves. When the energy of the waves touches the ocean floor, ...

  4. The pulse moves as a pattern that maintains its shape as it propagates with a constant wave speed. Because the wave speed is constant, the distance the pulse moves in a time Δt is equal to Δx = vΔt (Figure \(\PageIndex{1}\)). Figure \(\PageIndex{1}\): The pulse at time t = 0 is centered on x = 0 with amplitude A.

  5. Since the velocity is constant, the velocity of the wave can be found by dividing the distance traveled by the wave by the time it took the wave to travel the distance. The period can be found from $$ v=\frac{\lambda }{T} $$ and the frequency from $$ f=\frac{1}{T}.$$

  6. In a transverse wave, the wave may move at a constant propagation velocity through the medium, but the medium oscillates perpendicular to the motion of the wave. If the wave moves in the positive x -direction, the medium oscillates up and down in the y -direction.