The average depth of water in a place near the coast of the Pacific ocean is 5.0 The largest tidal range in that place is 2.0m Calculate the maximum depth of water at that place

Respuesta :

A sinusoidal function is a function based on the sine function.

The maximum depth of the water at the place, is 6.0 meters.

Reason:

The known parameters are;

The average depth of water at a place, [tex]d_{ave}[/tex] = 5.0

The largest tidal range in the place, R = 2.0 m.

Required;

To calculate the maximum depth of water at the given place.

Solution:

The tidal range is the consecutive difference between highs and lows of

the tides, which is a sinusoidal motion.

Therefore, the tidal range is twice the amplitude of the tide level.

The amplitude of the tide, a = [tex]\dfrac{2.0}{2}[/tex] m = 1 m

The maximum depth of water at the place, [tex]d_{max}[/tex] = a + [tex]d_{ave}[/tex]

∴ [tex]d_{max}[/tex] = 1.0 + 5.0 = 6.0

The maximum depth, [tex]d_{max}[/tex] = 6.0 meters

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