1. Which one of the following is used in the quantitative determination of elemental composition called elemental analysis?
(a) Melting point
(b) Combustion
(c) Boiling point
(d) Temperature
(b) Combustion
(c) Boiling point
(d) Temperature
Answer: (b)
2. What is the wavelength of the resonance line of the sodium atom if the excitation energy of the resonance level is 2.10 eV and with hc =12,330?
(a) 567.2 nm
(b) 573.7 nm
(c) 587.2 nm
(d) 593.7 nm
(a) 567.2 nm
(b) 573.7 nm
(c) 587.2 nm
(d) 593.7 nm
Answer: (c)
3. Consider the following statements regarding the principle of microscopic reversibility:
1. Forward and reverse reactions must have the same intermediates
2. Forward and reverse reactions must have the same products and reactants
3. Forward and reverse reactions must have the same rate-limiting transition states
4. A catalyst must accelerate a reaction in forward and reverse direction
1. Forward and reverse reactions must have the same intermediates
2. Forward and reverse reactions must have the same products and reactants
3. Forward and reverse reactions must have the same rate-limiting transition states
4. A catalyst must accelerate a reaction in forward and reverse direction
Which of the above statements are correct?
(a) 1, 2 and 3 only
(b) 1, 2 and 4 only
(c) 1, 3 and 4 only
(d) 1, 2, 3 and 4
(a) 1, 2 and 3 only
(b) 1, 2 and 4 only
(c) 1, 3 and 4 only
(d) 1, 2, 3 and 4
Answer: (c)
4. In heat conduction with a nuclear heat source:
Answer: (a)
5. Consider the following data for an insulating wall:
![](data:image/png;base64,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)
Answer: (b)
6.
Answer: (a)
7. The causes of desertification are:
1. Overgrazing
2. Cultivation of marginal lands
1. Overgrazing
2. Cultivation of marginal lands
(a) 1 only
(b) 2 only
(c) Both 1 and 2
(d) Neither 1 nor 2
(b) 2 only
(c) Both 1 and 2
(d) Neither 1 nor 2
Answer: (c)
8. Froude number NFr is:
![](data:image/png;base64,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)
Answer: (a)
9. Which one of the following type of a control system is concerned with the controlling a sequence of events rather than regulation or variation of individual variables?
(a) Connected state control system
(b) Non Discrete-state control system
(c) Discrete-state control system
(d) Digital state control system
(b) Non Discrete-state control system
(c) Discrete-state control system
(d) Digital state control system
Answer: (c)
10.
(a) 210 Pa
(b) 210 kPa
(c) 210 MPa
(d) 210 mPa
(b) 210 kPa
(c) 210 MPa
(d) 210 mPa
Answer: (a)
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