Me8391 engineering thermodynamics uq - nov dec 2018

BIBIN CHIDAMBARANATHAN
BIBIN CHIDAMBARANATHANASSOCIATE PROFESSOR um RMK COLLEGE OF ENGINEERING AND TECHNOLOGY

ENGINEERING THERMODYNAMICS ANNA UNIVERSITY QUESTION PAPER DECEMBER 2018

I·Question Paper Code : 25146 I
.B.E. DEGREE EXAMINATION, NOvEMBER/DECEMBER 2018..
Third Semester
Mechanical Engineering
ME 8391 '-ENGINEERING THERMODYNAMICS
(Common to Industrial Engineering/ Automobile Engineering I
·Mechanical and Automation Engineering)
(Regulations 2017)
Time : Three hours Maximum : 100 marks
(Use of steam table; is allowed)
Answer ALL questions.
PART A.:._ (10 x 2 =20 marks) .
1. What is meant by Control volume and co:utrol surface?
2. Using Knudsen number d~fine eorttinuuni.
3. Define heat reseFVoir and source.
. '
4. What is Helmholtz Free Energy_Function? ·
5. What is critical condition .of steatn?
6. What do you understand by Heat Rate?
7. State the principle of corresponding states.
8. Identify the application of Clausius - Clapeyron_equation.
9. What is meant by partial volume?
. 10. Define adiabatic saturation temperatur~.
. j
BIBIN.C / ASSOCIATE PROFESSOR / MECHANICAL ENGINEERING / RMK COLLEGE OF ENGINEERING AND TECHNOLOGY
PART B-- (5 x 13 = 65 mark~)
11.. (a) (i) Derive the expression for the displacement work. (5)
(ii)
(b) (i)
'
• 0
(ii)
Determine the work transfer and heat transfer for a system in
which a perfect gas having molecular weight of 16 kg/kinol is
compressed. from 101.3 kPa, 20°C to a pressure of 600 kPa following
the law pV1·3 = constant. Take specific heat at constant pressure of
o. gas as 1.7 kJ/kg.K. (8)
Or
Write the steady flow ener~ equation ° and simplify ·it to be
applicable for a gas turbine and a compressor. (5)
In· a gas turbine install9,tion air is heated .inside heat exchanger
upto 750°C from ambient temperature of 27°C. Ho't air then enters
into gas turbine with the velocity of 50 m/s and leaves at 600°C. Air _
leaving turbine enters a nozzle at 60 m/s velocity and leaves nozzle
at temp~rature of 5006
C. For unit mass flow rate of air determine
the following assuming adiabatic expansion in turbine and nozzle,
• 0
(1) heat transfer to air in heat exchanger
(2)
0
powet; output frolll turbin~
(3) velqcity at exit of nozzle.
Take cP for air as l.OQ5 kJ/kgK. (8)
12. (a) . (i) Show that the efficiency of'the reversible ~eat engine depends only
on the maximum and minimum absolute temperature in the cycle.
. '. . . (5)
(ii) A fluid undergoes a reversible adiabatic compression from 4 bar,
0.3 m3 to o~o8 m3 according to the law pul.25
=C. Determine the
'change in enthalpy, the change in internal energy and change in
entropy. (8)
Or'
(b) ·(i) State and prove Carnot Theorem. (5)
(ii) Air flows through an adiabatic compressor at 2 kg I s. The inlet
condition a~e 100 kPa and 310 K, and the exit conditions are
· 700 kPa and 560 K. Consider T0
to_ be 298 K Determi~e the change
of availability and the irreversibility. (8)
25146
BIBIN.C / ASSOCIATE PROFESSOR / MECHANICAL ENGINEERING / RMK COLLEGE OF ENGINEERING AND TECHNOLOGY
13. (a~ (i) Explain the process of formation of steam with T-s-diagram. (5)
(ii) ·3 kg. of steam at 18 bar occupy a volume of 0.2550 m3• During a
constant volume process, the heat rejected is 1320 kJ. Determine
final internal e~i.'gy also find initial dryness and workdone. (8)
Or
(b) Draw the schematic diagram of Rankine cycle and explain its· working
with the help of h~s diagram. Also discuss Rankine cycle improvements.
(13)'
14. .(a)·; (i) Deduce Vander Waals equation of state and explain its importance.
(5)
15.
(b)
(a)
(ii)
(i)
(ii)
(i)
Explain the principle · of corresponding states and the use of
compressibility chart. (8)
Or·.-
D~nve TdS relation in terms ofchange in T and V. (5)
Explain Joule·-. Thomson ex.J>eriment and deduce the expression
for Joule -Thomson coefficient. / (3+5)·
·Explain the mole fraction an:d mass fraction and· the relationship
between them.. (5)
(ii) The exhaust gas of an internal combustion engine is found to have
(b) . (i)
{ii)
• 9.8% C02; 0.3% CO, 10.6% H20, 4.5% 02 and 74.8% N2 by volume.
Calculate molar mass and gas constant of'the exhaust gas. If the
volume flow rate of eJ(haust gas is 2 ma/h at 100 kPa and·
573 K, calculate its mass flow rate. (8)
Or
List various psychrollletric processes and state their significance.
•
(5)
··One kg of all: at 40°C ·dry bulb temperature and 50% RH is mixed
with 2 kg of air at ~ooc DBT and 20°C de¥ point temperature.
Calculate the temperature and specific humidity of the mixture. (8)
PART C- (1 x 15 =15 marks) .
16. (a) ·rn a passenger car, a.lead storage battery is able to deliver 5.2 MJ of
electrical energy. This energy available is used to start the car. Suppose
we wish to use compressed air for doing an equivalent amount of work in .
starting the car. The compressed air is stored at 7'MPa, 25°C~ .
Calculate the mass of the air and volume of tank required to have the
compressed air ha~ng the same availability of 5.2 MJ. Take, 101,325 Pa
and 298 K as atmospheric conditions. (15)
Or
''(b) .A steam power plant running on Rankine cycle has steam entering HP
turbine at 20 MPa,. 500°C and leaving LP turbine at 90% dryness.
Consiclering condenser pressure of 0.005 MPaand reheating occurring up
to the temperature of 500°C. Determine the pressure at which steam
· leaves HP turbine; the thermal efficiency and work done. (15). . ..., .
.3 25146
•
BIBIN.C / ASSOCIATE PROFESSOR / MECHANICAL ENGINEERING / RMK COLLEGE OF ENGINEERING AND TECHNOLOGY

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Me8391 engineering thermodynamics uq - nov dec 2018

  • 1. I·Question Paper Code : 25146 I .B.E. DEGREE EXAMINATION, NOvEMBER/DECEMBER 2018.. Third Semester Mechanical Engineering ME 8391 '-ENGINEERING THERMODYNAMICS (Common to Industrial Engineering/ Automobile Engineering I ·Mechanical and Automation Engineering) (Regulations 2017) Time : Three hours Maximum : 100 marks (Use of steam table; is allowed) Answer ALL questions. PART A.:._ (10 x 2 =20 marks) . 1. What is meant by Control volume and co:utrol surface? 2. Using Knudsen number d~fine eorttinuuni. 3. Define heat reseFVoir and source. . ' 4. What is Helmholtz Free Energy_Function? · 5. What is critical condition .of steatn? 6. What do you understand by Heat Rate? 7. State the principle of corresponding states. 8. Identify the application of Clausius - Clapeyron_equation. 9. What is meant by partial volume? . 10. Define adiabatic saturation temperatur~. . j BIBIN.C / ASSOCIATE PROFESSOR / MECHANICAL ENGINEERING / RMK COLLEGE OF ENGINEERING AND TECHNOLOGY
  • 2. PART B-- (5 x 13 = 65 mark~) 11.. (a) (i) Derive the expression for the displacement work. (5) (ii) (b) (i) ' • 0 (ii) Determine the work transfer and heat transfer for a system in which a perfect gas having molecular weight of 16 kg/kinol is compressed. from 101.3 kPa, 20°C to a pressure of 600 kPa following the law pV1·3 = constant. Take specific heat at constant pressure of o. gas as 1.7 kJ/kg.K. (8) Or Write the steady flow ener~ equation ° and simplify ·it to be applicable for a gas turbine and a compressor. (5) In· a gas turbine install9,tion air is heated .inside heat exchanger upto 750°C from ambient temperature of 27°C. Ho't air then enters into gas turbine with the velocity of 50 m/s and leaves at 600°C. Air _ leaving turbine enters a nozzle at 60 m/s velocity and leaves nozzle at temp~rature of 5006 C. For unit mass flow rate of air determine the following assuming adiabatic expansion in turbine and nozzle, • 0 (1) heat transfer to air in heat exchanger (2) 0 powet; output frolll turbin~ (3) velqcity at exit of nozzle. Take cP for air as l.OQ5 kJ/kgK. (8) 12. (a) . (i) Show that the efficiency of'the reversible ~eat engine depends only on the maximum and minimum absolute temperature in the cycle. . '. . . (5) (ii) A fluid undergoes a reversible adiabatic compression from 4 bar, 0.3 m3 to o~o8 m3 according to the law pul.25 =C. Determine the 'change in enthalpy, the change in internal energy and change in entropy. (8) Or' (b) ·(i) State and prove Carnot Theorem. (5) (ii) Air flows through an adiabatic compressor at 2 kg I s. The inlet condition a~e 100 kPa and 310 K, and the exit conditions are · 700 kPa and 560 K. Consider T0 to_ be 298 K Determi~e the change of availability and the irreversibility. (8) 25146 BIBIN.C / ASSOCIATE PROFESSOR / MECHANICAL ENGINEERING / RMK COLLEGE OF ENGINEERING AND TECHNOLOGY
  • 3. 13. (a~ (i) Explain the process of formation of steam with T-s-diagram. (5) (ii) ·3 kg. of steam at 18 bar occupy a volume of 0.2550 m3• During a constant volume process, the heat rejected is 1320 kJ. Determine final internal e~i.'gy also find initial dryness and workdone. (8) Or (b) Draw the schematic diagram of Rankine cycle and explain its· working with the help of h~s diagram. Also discuss Rankine cycle improvements. (13)' 14. .(a)·; (i) Deduce Vander Waals equation of state and explain its importance. (5) 15. (b) (a) (ii) (i) (ii) (i) Explain the principle · of corresponding states and the use of compressibility chart. (8) Or·.- D~nve TdS relation in terms ofchange in T and V. (5) Explain Joule·-. Thomson ex.J>eriment and deduce the expression for Joule -Thomson coefficient. / (3+5)· ·Explain the mole fraction an:d mass fraction and· the relationship between them.. (5) (ii) The exhaust gas of an internal combustion engine is found to have (b) . (i) {ii) • 9.8% C02; 0.3% CO, 10.6% H20, 4.5% 02 and 74.8% N2 by volume. Calculate molar mass and gas constant of'the exhaust gas. If the volume flow rate of eJ(haust gas is 2 ma/h at 100 kPa and· 573 K, calculate its mass flow rate. (8) Or List various psychrollletric processes and state their significance. • (5) ··One kg of all: at 40°C ·dry bulb temperature and 50% RH is mixed with 2 kg of air at ~ooc DBT and 20°C de¥ point temperature. Calculate the temperature and specific humidity of the mixture. (8) PART C- (1 x 15 =15 marks) . 16. (a) ·rn a passenger car, a.lead storage battery is able to deliver 5.2 MJ of electrical energy. This energy available is used to start the car. Suppose we wish to use compressed air for doing an equivalent amount of work in . starting the car. The compressed air is stored at 7'MPa, 25°C~ . Calculate the mass of the air and volume of tank required to have the compressed air ha~ng the same availability of 5.2 MJ. Take, 101,325 Pa and 298 K as atmospheric conditions. (15) Or ''(b) .A steam power plant running on Rankine cycle has steam entering HP turbine at 20 MPa,. 500°C and leaving LP turbine at 90% dryness. Consiclering condenser pressure of 0.005 MPaand reheating occurring up to the temperature of 500°C. Determine the pressure at which steam · leaves HP turbine; the thermal efficiency and work done. (15). . ..., . .3 25146 • BIBIN.C / ASSOCIATE PROFESSOR / MECHANICAL ENGINEERING / RMK COLLEGE OF ENGINEERING AND TECHNOLOGY