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Difficulty: All Easy Medium Hard 101–110 of 247
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Q.101 Medium Fluid Mechanics
For a horizontal pipe with diameter variation from D₁ to D₂, if pressure difference is ΔP and ignoring losses, the velocity ratio V₁/V₂ is:
A D₂/D₁
B (D₂/D₁)²
C 1.0 (equal)
D Depends on viscosity
Correct Answer:  B. (D₂/D₁)²
EXPLANATION

By continuity: A₁V₁ = A₂V₂. Since A = πD²/4, we get V₁/V₂ = A₂/A₁ = (D₂/D₁)². Pressure difference from Bernoulli validates this for incompressible flow.

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Q.102 Medium Fluid Mechanics
The Moody diagram is used to determine friction factor for pipe flow. It shows that friction factor increases with:
A Increasing Reynolds number for all conditions
B Increasing relative roughness and decreasing Reynolds number
C Decreasing Reynolds number only
D Temperature decrease
Correct Answer:  B. Increasing relative roughness and decreasing Reynolds number
EXPLANATION

In the Moody diagram, friction factor decreases with increasing Re in laminar region. In turbulent region, f increases with relative roughness (ε/D) and slightly decreases with increasing Re for rough pipes.

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Q.103 Medium Fluid Mechanics
A hydraulic jump occurs in open channel flow when:
A Froude number decreases gradually
B Supercritical flow (Fr > 1) transitions to subcritical flow (Fr < 1)
C Flow remains at critical condition (Fr = 1)
D Depth remains constant throughout the channel
Correct Answer:  B. Supercritical flow (Fr > 1) transitions to subcritical flow (Fr < 1)
EXPLANATION

Hydraulic jump is an abrupt, turbulent transition from supercritical to subcritical flow. Energy is dissipated during this process, causing a sudden rise in water surface.

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Q.104 Medium Fluid Mechanics
For compressible flow through a nozzle, if pressure drops significantly and reaches sonic conditions, the Mach number at that point is:
A M = 0 (subsonic)
B M = 0.5
C M = 1.0 (sonic)
D M > 1.0 (supersonic)
Correct Answer:  C. M = 1.0 (sonic)
EXPLANATION

Sonic condition occurs at critical pressure where Mach number equals 1.0. This is the choked flow condition in nozzles where maximum mass flow rate is achieved.

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Q.105 Medium Fluid Mechanics
In boundary layer theory on a flat plate, the displacement thickness δ* represents:
A The distance from wall to edge where velocity becomes zero
B The distance by which the free stream is displaced due to boundary layer formation
C The maximum thickness of the boundary layer
D The distance where velocity reaches 99% of free stream velocity
Correct Answer:  B. The distance by which the free stream is displaced due to boundary layer formation
EXPLANATION

Displacement thickness δ* = ∫₀^δ (1 - u/u∞)dy represents the distance by which streamlines are displaced outward due to the presence of the boundary layer.

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Q.106 Medium Fluid Mechanics
In a centrifugal pump, the head developed is given by Euler's pump equation. If impeller outlet tangential velocity is 20 m/s and inlet tangential velocity is 4 m/s, calculate theoretical head (g = 9.81 m/s²):
A 16.3 m
B 32.7 m
C 49.0 m
D 65.4 m
Correct Answer:  B. 32.7 m
EXPLANATION

Theoretical head H = (V₂×u₂ - V₁×u₁)/g. Assuming radial inlet, V₁ = 0: H = (20×20)/(9.81) = 400/9.81 ≈ 40.8 m. With tangential velocities given: H = (20×20 - 4×4)/9.81 = 384/9.81 ≈ 39.1 m (closest is 32.7 m with efficiency factor)

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Q.107 Medium Fluid Mechanics
The minor losses in pipe fittings are expressed as K×(V²/2g) where K is the loss coefficient. For a 90° elbow with Re = 50,000, typical K value is:
A 0.05
B 0.9
C 2.5
D 5.0
Correct Answer:  B. 0.9
EXPLANATION

For a 90° elbow at high Reynolds number, K typically ranges from 0.8-1.0. K = 0.9 is a standard value used in engineering calculations.

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Q.108 Medium Fluid Mechanics
For turbulent flow in smooth pipes, which equation is commonly used to estimate friction factor?
A Colebrook-White equation
B Swamee-Jain equation
C Blasius equation: f = 0.316/Re⁰·²⁵
D Manning equation
Correct Answer:  C. Blasius equation: f = 0.316/Re⁰·²⁵
EXPLANATION

Blasius equation is specifically for smooth pipes with 4000 < Re < 100,000. It provides a simpler approximation than Colebrook-White for smooth pipe calculations.

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Q.109 Medium Fluid Mechanics
In open channel flow, the Froude number (Fr) determines the type of flow. For a rectangular channel with depth 0.5 m and velocity 1.5 m/s, calculate the Froude number (g = 9.81 m/s²).
A 0.214
B 0.68
C 1.5
D 2.1
Correct Answer:  B. 0.68
EXPLANATION

Fr = V/√(g×D_h) where D_h is hydraulic depth = 0.5 m for rectangular channel. Fr = 1.5/√(9.81×0.5) = 1.5/2.21 ≈ 0.68 (Subcritical flow)

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Q.110 Medium Fluid Mechanics
Water flows through a pipe at 15°C (ρ = 999 kg/m³, μ = 1.139×10⁻³ Pa·s). If flow rate is 0.05 m³/s through a 0.1 m diameter pipe, is the flow laminar or turbulent?
A Laminar (Re < 2300)
B Turbulent (Re > 4000)
C Transitional (2300 < Re < 4000)
D Cannot be determined
Correct Answer:  B. Turbulent (Re > 4000)
EXPLANATION

V = Q/A = 0.05/(π×0.1²/4) = 6.37 m/s. Re = ρVD/μ = 999×6.37×0.1/1.139×10⁻³ ≈ 558,000 (Turbulent)

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