Chapter Twenty-Three: Waves  23.1 Harmonic Motion  23.2 Properties of Waves  23.3 Wave Motion.

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Presentation transcript:

Chapter Twenty-Three: Waves  23.1 Harmonic Motion  23.2 Properties of Waves  23.3 Wave Motion

23.2 Waves  A wave is an oscillation that travels from one place to another.  If you poke a floating ball, it oscillates up and down.  The oscillation spreads outward from where it started.

23.2 Waves  When you drop a ball into water, some of the water is pushed aside and raised by the ball.

23.2 Waves  Waves are a traveling form of energy because they can change motion.  Waves also carry information, such as sound, pictures, or even numbers.

23.2 Frequency, amplitude, and wavelength  You can think of a wave as a moving series of high points and low points.  A crest is the high point of the wave.  A trough is the low point.

23.2 Frequency  The frequency of a wave is the rate at which every point on the wave moves up and down.  Frequency means “how often”.

23.2 Amplitude  The amplitude of a water wave is the maximum height the wave rises above the level surface.

23.2 Wavelength  Wavelength is the distance from any point on a wave to the same point on the next cycle of the wave.  The distance between one crest and the next crest is a wavelength.

23.2 The speed of waves  The speed of a water wave is how fast the wave spreads, NOT how fast the water surface moves up and down or how fast the dropped ball moves in the water. How do we measure the wave speed?

23.2 The speed of waves  A wave moves one wavelength in each cycle.  Since a cycle takes one period, the speed of the wave is the wavelength divided by the period.

23.2 The speed of waves  The speed is the distance traveled (one wavelength) divided by the time it takes (one period).  We usually calculate the speed of a wave by multiplying wavelength by frequency.

Solving Problems  The wavelength of a wave on a string is 1 meter and its speed is 5 m/s.  Calculate the frequency and the period of the wave.

1.Looking for:  …frequency in hertz  …period in seconds 2.Given  … = 1 m; s = 5 m/s 3.Relationships:  s = f x or f = s ÷  f = 1/T or T = 1/f 4.Solution  f = 5 m/s ÷ 1 m = 5 cycles/s  T = 1/5 cycles/s =.2 s Solving Problems f = 5 Hz T =.2 s