Answer:
Explanation:
To calculate ocean depth based on sounding times, you can use the equation:
depth = (sound velocity x time) / 2, where sound velocity in seawater is approximately 1500 meters per second.
For a sounding time of 6 seconds, the depth would be:
depth = (1500 m/s x 6 s) / 2 = 4500 / 2 = 2250 m
For a sounding time of 2.5 seconds, the depth would be:
depth = (1500 m/s x 2.5 s) / 2 = 3750 / 2 = 1875 m
So, the depths would be:
6 seconds: 2250 m
2.5 seconds: 1875 m
For the given wave properties,
At what depth will the wave begin to break?
The depth at which a wave begins to break depends on a number of factors, including the wave height, wave period, water depth, and water temperature. As a rough estimate, waves typically begin to break when their height is 1/7th of the water depth. For deep water waves with a height of 0.5 meters, this depth would be approximately 3.5 meters. However, for the exact depth at which a wave will begin to break, more detailed information would be required.
What is the celerity of the wave?
The celerity (also known as phase velocity) of a wave is given by the formula:
celerity = wavelength / period.
For the given wave, the celerity would be:
celerity = 10 m / 2 s = 5 m/s
What is the wave's frequency?
The frequency of a wave is given by the formula:
frequency = 1 / period.
For the given wave, the frequency would be:
frequency = 1 / 2 s = 0.5 Hz