✅ Answer: B – In motion
It studies forces and energy of moving fluids.
✅ Answer: A – Pressure, velocity, and potential heads
H = P/γ + V²/2g + z.
✅ Answer: A – Conservation of energy
Applies to steady, incompressible, frictionless flow.
✅ Answer: A – Velocity head
Energy due to motion.
✅ Answer: C – Both A & B
Ideal fluid assumption only.
✅ Answer: A – Energy Grade Line (EGL)
Represents total energy per unit weight.
✅ Answer: B – Hydraulic Grade Line (HGL)
HGL = P/γ + z.
✅ Answer: C – Velocity head
Difference = V²/2g.
✅ Answer: A – Euler’s equation
Differential form of Bernoulli’s derived from Newton’s law.
✅ Answer: B – ½ρV²
Kinetic energy per unit volume.
✅ Answer: C – C_d A₁A₂√[2g(h₁–h₂)/(A₁²–A₂²)]
Combines Bernoulli + continuity.
✅ Answer: C – 0.95–0.99
Very efficient flow device.
✅ Answer: B – Bernoulli’s principle
Measures stagnation and static pressure difference.
✅ Answer: A – √(2gh)
From V = √(2gh).
✅ Answer: B – √H
From Torricelli’s theorem.
✅ Answer: B – 0.6
Accounts for contraction and velocity loss.
✅ Answer: B – Less contraction loss
Mouthpiece streamlines expand smoothly.
✅ Answer: C – Discharge maximum with minimum loss
Good nozzle design minimizes energy loss.
✅ Answer: C – Pressure in summit < atmospheric
Maintains suction head difference.
✅ Answer: C – 10 m
Limited by atmospheric pressure (~10.3 m water).
✅ Answer: A – (V₁–V₂)²/2g
Energy loss due to eddy formation.
✅ Answer: A – k(V²/2g)
k ≈ 0.5 for sharp contraction.
✅ Answer: A – (2/3)C_d b√(2g) h³/²
Standard rectangular weir equation.
✅ Answer: A – 1.84 C_d h³/² tan(θ/2)
For 90° V-notch, Q = 1.38 h³/² approx.