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  1. Longitudinal Wave Formula. \ (\begin {array} {l}y (x,t)=y_ {0}cos [\omega (t-\frac {x} {c})]\end {array} \) Where, y is the displacement of the point on the travelling sound wave. x is the distance the point travelled from the wave’s source. t is the time elapsed. y 0 is the amplitude of the oscillations.

    • Waves

      A longitudinal wave has the movement of the particles in the...

    • Speed of Sound

      We know that the speed of sound is given by the formula: v =...

  2. 1. What are the 3 properties of a wave? 2. Determine the wavelength of a transverse wave and a longitudinal wave. 3. How do you determine frequency and provide an example? 4. How would you calculate speed? Provide an example. 5. Write the formula for wave speed. 6. Provide answers for the bubbles above page 148 and 149. 7.

  3. Longitudinal waves are waves where the motion of the material in the wave is back and forth in the same direction that the wave moves. Sound waves (in air and in solids) are examples of longitudinal waves.

  4. Longitudinal Waves. Longitudinal waves are defined as: Waves where the points along its length vibrate parallel to the direction of energy transfer. For a longitudinal wave: The energy transfer is in the same direction as the wave motion. They transfer energy, but not the particles of the medium.

  5. The point where » = +A is typically called the \crest" of the wave and the point where » = ¡A is called the \trough" of the wave.2 The distance from crest to crest (or trough to trough) is called the \wavelength," the distance between points on the wave which have the same phase at the same instant of time.

  6. 21 Νοε 2023 · Longitudinal waves occur when particles of a medium they do through move in the direction parallel to the wave motion. On the other hand, transverse waves occur when the particles of a medium...

  7. To calculate the wave speed, use this formula: speed = frequency × wavelength Waves can be either transverse or longitudinal. In a transverse wave, the vibrations are at a right angle (perpendicular) to the direction of the energy transfer. The wave has peaks (or crests) and troughs. Examples include and light waves.