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Apply shell momentum balance for steady flow, and write necessary boundary conditions used to solve the same.
Determine the mass flow rate expression for a flow through circular pipe.
Show that tensor τ is antisymmetric, Where, 𝝉 = −𝜹1𝜹2 + 3𝜹1𝜹3 + 𝜹2𝜹1 + 5𝜹2𝜹3 − 3𝜹3𝜹1 − 5𝜹3𝜹2.
Show that for tensor τ and vector v, 𝝉 × 𝒗 = ∑ ∑ 𝜹𝑖𝜹𝑙 𝑙 𝑖 {∑ ∑ 𝜀𝑗𝑘𝑙𝜏𝑖𝑗 𝑘 𝑗 𝑣𝑘}
Estimate the viscosity of the following gas mixture at 1 atm and 293K from the given data on the pure components at the same pressure and temperature Species α Mole fraction, xα Molecular Weight, Mα Viscosity, μα (g/cm·s)
Estimate the thermal conductivity of the following gas mixture at 1 atm and 293K from the given data on the pure components at the same pressure and temperature. Species α Mole fraction, xα Molecular Weight, Mα Viscosity, μα×107 (g/cm·s) kα×107 (cal/cm·s·K)
Explain law of conservation of mass for two colliding homo- nuclear diatomic molecules.
Derive velocity profile and mass flow rate for flow of a falling film formed by a Newtonian, incompressible fluid.
Explain law of conservation of momentum for two colliding homo-nuclear diatomic molecules.
Discuss different boundary conditions used for solving shell energy balance.
Derive an expression for effectiveness of cooling fin of length L, Width W, and thickness 2B, where B<
Explain law of conservation of angular momentum for two colliding homo-nuclear diatomic molecules.
Develop the equation of motion in Cartesian coordinates with neat diagram and necessary assumptions.
Explain law of conservation of energy for two colliding homo- nuclear diatomic molecules.
Develop the Navier-Stoke’s equation in Cartesian coordinate with neat diagram and necessary assumptions
Derive the relation of molar flux for diffusion Through a Stagnant Gas Film.
Explain Mass and Molar Concentrations, Mass Average and Molar Average Velocities, Molecular Mass and Molar Fluxes.
Write the general shell mass balance equation and necessary assumptions for solving the mass transport problems.
With neat diagram derive an equation of molar flux for the diffusion with heterogeneous chemical reaction as 2A A2
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BE Chemical
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Official Gujarat Technological University (GTU) examination paper for Transport Phenomena (Summer 2026, B.E. · Chemical Engineering, Sem 7). Features complete 70-mark regular & remedial examination pattern, official marking distribution across all 5 questions, and direct 1-click official PDF download.
Transcribed for student exam preparation from Gujarat Technological University official examination archives. Questions, syllabus guidelines, and curriculum marking schemes remain the intellectual property of Gujarat Technological University.
3170511 Transport Phenomena
Official GTU PDF · Summer 2026
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