✅ Answer: B – Hydrodynamics
Study of fluids under motion considering forces.
✅ Answer: C – Continuity Equation
A₁V₁ = A₂V₂ → flow rate constant.
✅ Answer: B – Increases
Inverse relationship between velocity and area.
✅ Answer: C – P/ρ + V²/2g + z
Sum of pressure, velocity, and potential heads.
✅ Answer: B – Law of Conservation of Energy
Energy remains constant along streamline.
✅ Answer: B – Friction losses
Applies to ideal (non-viscous) fluids.
✅ Answer: B – Darcy–Weisbach Equation
h_f = f (L/D) (V²/2g).
✅ Answer: B – Roughness & Reynolds number
Determines laminar or turbulent flow.
✅ Answer: A – 64/Re
Valid for Re < 2000.
✅ Answer: A – Laminar
Streamlines smooth and orderly.
✅ Answer: C – > 4000
Irregular mixing and eddies occur.
✅ Answer: B – m³/s
Volume of fluid passing per second.
✅ Answer: B – (V₁ – V₂)² / 2g
Loss from expansion turbulence.
✅ Answer: B – Parabolic
Maximum at center, zero at wall.
✅ Answer: C – Coefficient of Discharge
C_d = Q_actual / Q_theoretical.
✅ Answer: C – Both A & B
Combines energy and continuity relations.
✅ Answer: A – √(2gH)
From Bernoulli: V = √(2gh).
✅ Answer: D – All of the above
Total head loss = sum of major + minor losses.
✅ Answer: B – Sum of individual losses
h_f(total) = h_f₁ + h_f₂ + …
✅ Answer: A – Sum of individual discharges
Q_total = Q₁ + Q₂ + Q₃.
✅ Answer: B – ρ₁A₁V₁ = ρ₂A₂V₂
Accounts for variable density.
✅ Answer: B – Froude Number
Fr = V / √(gD).
✅ Answer: C – Critical
Separates tranquil and rapid flow.
✅ Answer: A – √h
From Bernoulli and continuity combined.