The product of the frequency and the wavelength of a wave equals thea. number of waves passing a point in a second.
b. speed of the wave.
c. distance between wave crests.
d. time for one full wave to pass.

Answers

Answer 1
Answer:

Answer:

b. speed of a wave

Explanation:

The speed of a wave is defined as the product between the wave's frequency and the wave's wavelength:

v=\lambda f

where

\lambda is the wavelength of the wave

f is the frequency

Therefore, we see that this matches the definition listed in choice B:

b. speed of the wave.

The other options are:

a. number of waves passing a point in a second.  --> frequency

c. distance between wave crests.  --> wavelength

d. time for one full wave to pass. --> period

Answer 2
Answer:

Final answer:

The product of the frequency and wavelength of a wave equals the speed of the wave. This is a fundamental principle in wave mechanics in physics.

Explanation:

The product of the frequency and the wavelength of a wave equals the speed of the wave. This is a fundamental principle in physics related to wave mechanics. To illustrate, if you have a wave with a frequency of 2 Hz and a wavelength of 3 meters, the speed of the wave would be 2 Hz * 3 m = 6 m/s.

Here, the frequency corresponds to how often the wave oscillates up and down per second, whereas the wavelength is the distance between successive wave crests. Together, they dictate the speed of the wave.

Learn more about Wave Mechanics here:

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but I forgot

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