How to practice Radiation

Attempt a question, record the concept and assumptions, then check the available answer. Rework mistakes after revising the relevant concepts. Topic tags can overlap; review the question context.

Questions 1–9 of 9. Imported answers require independent review unless marked reviewed.

Topic practice 9 questionsPage 1 of 1

Question 59

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MTNAT2 marksNeeds review
A cylindrical furnace has 0.1 m inner diameter and 0.2 m height. Walls A₁ (inner section of cylindrical surface area) and A₂ (inner section of bottom surface area) are maintained at 1873 K. The sides and bottom are assumed to be black bodies, well insulated and heated electrically. The top area (A₃) is open to atmosphere maintained at 300 K, resulting in loss of heat ‘q̇’.
Given: View factors F₁₃ = 0.1175 and F₂₃ = 0.06, where Fᵢⱼ is the fraction of radiation leaving surface ‘i’ that is intercepted by surface ‘j’.
Stefan-Boltzman constant = 5.67 × 10⁻⁸ W/m²-K⁴
The power needed to maintain the furnace at 1873 K is (approximate to the nearest integer) _________________ W.
Diagram for Metallurgical Engineering question 59


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Question 39

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MTMCQ2 marksNeeds review
Radiative heat flux

at a hot surface at a temperature

can be expressed as

where

is a constant and

is the temperature of the surroundings (temperatures are expressed in K). The function

is given by _____.
Your answerChoose one option.

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Question 59

Open question
MTNAT2 marksNeeds review
A long metallic cylindrical rod of radius

, length

(

) and electrical resistivity

is kept in vacuum and is carrying an electric current of

. The only way it loses heat to the ambient is via radiation. If the ambient temperature is

, then the steady-state temperature of the rod is ________

. (Round off to the nearest integer).
Given: Stefan-Boltzmann constant =



Neglect the heat loss by the two flat ends of the rod and assume emissivity = 1.

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Question 37

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MTMCQ2 marksNeeds review
Match the transport processes in Column I with the relationships in Column II.
Column I (P) Molecular momentum transport (Q) Molecular mass transport (R) Molecular energy transport (S) Radiation energy transport
Column II (1) Stefan-Boltzmann law (2) Newton’s law of viscosity (3) Fick’s law (4) Fourier law
Your answerChoose one option.

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Question 58

Open question
MTNAT2 marksNeeds review
Two circular surfaces A and B with the values of emissivity

, temperature T, and respective view factors are shown in the figure. Consider heat radiation only between surfaces A and B.
Diagram for Metallurgical Engineering question 58

Given: Stefan-Boltzmann constant,

Net heat flow rate by radiation from surface A in kW is __________ (round off to 1 decimal place).

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Question 43

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MTMSQ2 marksNeeds review
Which of the following statement(s) is(are) TRUE about black body radiation?
Your answerSelect all correct options. You can choose more than one.

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Question 55

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A solid sphere (0.5 m radius) is enclosed within a larger hollow sphere (1 m radius), as shown in figure. The radiation exchange takes place between the outer surface (surface 1) of the small sphere and the inner surface (surface 2) of the bigger sphere. The value of the view factor, F₂₂ is: ________ (round off to 2 decimal places).
Given: View factor (Fᵢⱼ) is the fraction of the radiation leaving surface i that is intercepted by surface j.
Diagram for Metallurgical Engineering question 55


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Question 12

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MTMCQ1 markNeeds review
Select the correct spectra (shown on a log-log scale in the figures) for emission from a gray surface and a black body, both maintained at 1000 K.
Your answerChoose one option.

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Question 32

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MTNAT2 marksNeeds review
A continuous cast steel slab, 1 m × 1 m × 0.1 m, at 1298 K cools in air. The initial rate of heat loss (in kW) from the top surface of slab by radiation and convection is __________ (answer up to two decimal places)
Given: (i) Ambient temperature = 298 K, (ii) emissivity of steel = 0.8, (iii) convective heat transfer coefficient = 4.6 W m

K

, (iv) Stefan-Boltzmann constant (

) =

W m

K


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