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Chemical Engineering
Heat Transfer

Process design, thermodynamics, reactions

25 Q 5 Topics Take Mock Test
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Difficulty: All Easy Medium Hard 21–25 of 25
Topics in Chemical Engineering
Q.21 Easy Heat Transfer
The thermal diffusivity (α) has dimensions of which of the following?
A Length²/Time
B Length/Time²
C Energy/(Mass·Temperature)
D Energy/(Time·Length)
Correct Answer:  A. Length²/Time
EXPLANATION

Thermal diffusivity α = k/(ρ·C_p) has dimensions L²/t, representing how fast thermal disturbances propagate through a material.

Test
Q.22 Easy Heat Transfer
Which of the following best describes the behavior of thermal conductivity with temperature for most metals?
A Increases with temperature
B Decreases with temperature
C Remains constant
D First increases then decreases
Correct Answer:  B. Decreases with temperature
EXPLANATION

For most pure metals, thermal conductivity decreases with increasing temperature due to increased lattice vibrations causing phonon scattering.

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Q.23 Easy Heat Transfer
Which dimensionless number represents the ratio of buoyancy forces to viscous forces in natural convection?
A Grashof number (Gr)
B Rayleigh number (Ra)
C Nusselt number (Nu)
D Prandtl number (Pr)
Correct Answer:  A. Grashof number (Gr)
EXPLANATION

Grashof number (Gr = gβΔT L³/ν²) represents the ratio of buoyancy to viscous forces. Ra = Gr × Pr combines both effects.

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Q.24 Easy Heat Transfer
In heat conduction through a composite wall, the overall heat transfer rate is determined by which principle?
A Ohm's law analogy
B Kirchhoff's law
C Fourier's law only
D Stefan-Boltzmann law
Correct Answer:  A. Ohm's law analogy
EXPLANATION

The thermal resistance network (Ohm's law analogy) is used where total thermal resistance equals the sum of individual resistances in series for composite walls.

Test
Q.25 Easy Heat Transfer
Which of the following is the SI unit of thermal conductivity?
A W/(m·K)
B W/(m²·K)
C J/(s·m·K)
D cal/(s·cm·°C)
Correct Answer:  A. W/(m·K)
EXPLANATION

Thermal conductivity is expressed as W/(m·K) in SI units, equivalent to J/(s·m·K). This represents heat flow rate per unit area per unit temperature gradient.

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