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An examination paper for the module 'energy systems control' (mech8003) in the bachelor of science (honours) in sustainable energy technology programme at cork institute of technology. Instructions for the exam, duration, sitting, and requirements. It also contains six questions covering topics such as feedback loops, process control, pid control, transfer functions, and network basics.
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Semester 7 Examinations 200 10 / 11
Module Code: MECH
School: Engineering (Mechanical Engineering Department)
Programme Title: Bachelor of Science (Honours) in Sustainable Energy Technology
Programme Code: CR_ESENT_8_Y4 / EBESY_8_Y
External Examiner(s): Prof. E. Coyle, Mr. R. Linger Internal Examiner(s): Mr. Conor O’Farrell
Instructions: Answer any 4 from 6. All questions carry equal marks. 25 Marks per question
Duration: 2 Hours
Sitting: Winter 2010
Requirements for this examination:
Note to Candidates: Please check the Programme Title and the Module Title to ensure that you have received the correct examination paper. If in doubt please contact an Invigilator.
(a) Draw a clear and labelled block diagram representing a complete single negative feedback loop. [7 Marks]
(b) Define the term process lag in relation to process control. Illustrate process lag on a fully labelled diagram for a process that experiences a step input change. On the same illustration show a process that experiences the same step input change but also suffers from dead time. [7 Marks]
(c) For a proportional controller
i. What gain corresponds to a PB% of 20% ii. What PB corresponds to a gain of 5? [4 Marks]
(d) In a heat exchange process, steam is transported through a pipe of length d = 132m with uniform cross-sectional area of A = 0.27 m^2. If the dead time in transporting the steam through the pipe is τD = 1.75 s, calculate the flow rate. [7 Marks]
(a) Explain clearly how one would calculate the effect load disturbances have on systems. [5 Marks]
(b) Calculate the relationship between the output C, the input R and the load disturbances N1 , N 2 and N 3 for the system in figure 2.
Figure 2 [10 Marks]
(c) Determine the following for the feedback system in figure 3 in which K 1 and K 2 are constants. i. Open loop Transfer Function ii. Closed loop Transfer Function iii. Error Ratio iv. Primary feedback Ratio v. Characteristic Equation
Figure 3 [10 Marks]
(a) Figure 4 shows the response of a second order underdamped system to a step response. Determine the transfer function parameters for this second order system.
Figure 4 [10 Marks]
(b) A critically damped second order process has a steady state gain of 1 and a natural radiancy of 20 rad/s. It is controlled by a P-Only controller with gain kp using negative feedback. Derive the closed loop transfer function for the system. [10 Marks]
(c) Using the answer from question 4 (b), determine the value of kp if the closed-loop response to a step input is to have a maximum percentage overshoot of 10% [5 Marks]
a) Name the three basic network categories. In terms of distance what is the limitation with respect to LAN networks? Can a single LAN network be used in multiple buildings? What is the fundamental difference between a MAN, LAN and WAN? [6 Marks] b) What does an IP address consist of and what does IP stand for? What determines the network portion and the individual host portion in an IP address? [3 Marks] c) If there is more the one device on a network do they:
[1 Marks] d) What portion of the IP address is inherited down through a network hierarchy? [2 Marks] e) Name the 3 classes of IP addresses. Which class can contain the most hosts? [4 Marks] f) What is the difference between a globally routable network IP address and a private network IP address? [4 Marks] g) Why can’t a host with a private IP address communicate with the Internet? How is this problem overcome? [5 Marks]
Laplace Transform of common functions
Time-domain function Laplace domain function f(t) F(s)
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1
C s
C
f ( t d ) e s^ dF ( s ) t 2
1 s
dt
df sF^ (^ s ) f (^0 )
0
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t ^ f^^ ^ d ^1 s^ F s ( ) e at s a
1
te at ( )^2
1 s a t (^) e at 2
2 ( )^3
1 s a
t 1 e ( 1 )
1 s s sin t (^2) 2
s cos t s^2 ^2
s
e at sin t ( )^2 ^2
s a e at cos t ( )^2 ^2
s a
s a