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lawyer [7]
3 years ago
15

Ocean depth is usually measured in fathoms, but that is not a relatable unit and is often converted. Echosounding determined the

depth of an area off the coast of Bermuda to be 780 fathoms. How many meters is this? (1 fathom=1.8 meters)
Physics
1 answer:
BigorU [14]3 years ago
6 0

Answer:

1404 m

Explanation:

Given that

Depth of ocean = 780 fathoms

Given that

1 fathoms = 1.8 metes

1 fathoms = 1.8 m

Therefore 780 fathoms

1 x 780 fathoms = 1.8 x 780 m

780 fathoms = 1.8 x 780 m

780 fathoms =  1404 m

Therefore the depth of the ocean in meters will be 1404 m.

Note- A fathom is a unit of length equal to 6 feet (1.828 m) in the imperial and U.S. customary systems, especially used to measure water depth in the ocean. In such an imperial fathom there are two yards (6 feet).

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A balloon filled with helium gas has an average density of rhob = 0.27 kg/m3. The density of the air is about rhoa = 1.23 kg/m3.
8_murik_8 [283]

Answer:34.84 m/s^2

   

Explanation:

Given

density of balloon \rho _{He}=0.27 kg/m^3

density of air \rho _a=1.23 kg/m^3

volume of balloon V=0.084 m^3

If balloon is rising then

F_b-mg=ma

where F_b=buoyant\ Force=\rho _a\times V\times g

mg=\rho _{He}\times V\times g=weight of gas

a=acceleration

\rho _a\times V\times g-\rho _{He}\times V\times g=\rho _{He}\times V\times a

\rho _a\times g-\rho _{He}\times g=\rho _{He}\times a

divide by \rho _{He}

\frac{\rho _a}{\rho _{He}}\times g-g=a

a=g(\frac{\rho _a}{\rho _{He}}-1)

a=g(\frac{1.23}{0.27}-1)

a=3.55\times 9.8

a=34.84 m/s^2

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3 years ago
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Answer:

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