Buoyancy and Hydrostatics

Engineering

Explore how pressure builds with depth, why ships float despite being made of steel, and how submarines dive and surface — all governed by the elegant principles of hydrostatics.

47 XP
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12
Questions
5–10 min
Time
Q1 Question 1 of 12

Hydrostatic pressure at a depth h in a fluid of density ρ is given by:

Q2 Question 2 of 12

A diver descends to 10 m depth in seawater (density ≈ 1025 kg/m³, g = 9.81 m/s²). The gauge pressure at that depth is approximately:

Q3 Question 3 of 12

Archimedes' principle states that the buoyant force on an object equals:

Q4 Question 4 of 12

Steel has a density of about 7,800 kg/m³ — far greater than water's 1,000 kg/m³. Why does a steel ship float?

Q5 Question 5 of 12

The Plimsoll line marked on a ship's hull indicates:

Q6 Question 6 of 12

A ship's metacentre is the point about which the vessel rotates when it tilts. For a stable ship, the metacentre must be:

Q7 Question 7 of 12

How does a submarine dive to a greater depth?

Q8 Question 8 of 12

A submarine achieves neutral buoyancy at its operating depth. This means:

Q9 Question 9 of 12

Why does hydrostatic pressure increase toward the base of a dam?

Q10 Question 10 of 12

An arch dam (curved in the horizontal plane) transfers the water load primarily to:

Q11 Question 11 of 12

Hydraulic head is used by water-supply engineers to represent pressure as:

Q12 Question 12 of 12

A canal lock raises and lowers boats between two water levels. What principle allows it to operate without pumps?