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ECE 4000 -- Project Engineering and Professional Practice EXAM #1
February 6, 2002 Page 1 of 6
Name: Recitation Section: L
Student Number:
Graduating Spring 2002? YES NO
1. Check that your exam includes all 6 pages (cover, 6 problems). Additionally, there is a 2-sided formula sheet.
2. Read all instructions and problems carefully. Points will be deducted for failure to follow instructions.
3. Complete the information requested in the spaces above.
4. PRINT your name and student number in the spaces at the top of all remaining pages of this exam.
5. Show ALL of your work on these pages. The pages in this exam may be separated for grading; therefore, if
you need extra space for a particular problem, write on the back of the page for that problem. The instructions
for a specific question may limit the amount of space allowed for an answer.
6. You are permitted one sheet (8 1/2 x 11, double-sided) of handwritten notes. Use of any other notes, books, or
other resources is prohibited.
7. Calculators are permitted; however, you are not allowed to use the calculator memory to store notes, etc.
8. This exam lasts for 50 minutes. Point values are listed for each problem to assist you in best using your time.
Problem 1. (20 points possible)
Problem 2. (20 points possible)
Problem 3. (18 points possible)
Problem 4. (22 points possible)
Problem 5 (8 points possible)
Problem 6 (12 points possible)
_______________ TOTAL. (100 points possible)
Name: Student #:
Problem 1. (20 points)
For each of the following economic computations, (a) list the conversion factor(s) to be used, specifying the
parameter values, and (b) compute the result, showing your work. Write your answers on the blank lines on the right
edge of this page; correct answers in other locations may not receive full credit. An example is provided.
EXAMPLE:
If you invest $100 in a bank account today, at an interest rate of 6.5%, (a) (F/P, 6.5%, 5)
how much will you have after five years?
(b) $ 137.01
100 * (F/P, 6.5%, 5) = 100 * (1 + 0.065)
5
= 100 * 1.3701 = 137.01
A. (5 points) A company purchases a piece of equipment by paying $5,000 (a)
per year for 10 years. Assuming that a compound rate of interest of 6%
is appropriate, determine the equivalent present cost of the equipment, (b) _____________________
assuming that, after the10 years of payments, the equipment will be
worthless. There are no other associated costs.
B. (5 points) An individual deposits $8,000 semiannually (every six (a)
months) into a savings account. How much does the individual have at
the end of 8 years, assuming that she is able to invest her funds at a
nominal rate of 10% per year? (b)
C. (10 points) A new piece of machinery with a 6-year useful lifetime is (a) _____________________
expected to have maintenance costs of $12,000 per year for the first
four years of use and then have maintenance costs of $6,000 per year _____________________
for the last two years. Determine the present value of the maintenance
costs, assuming an interest rate of 8%. _____________________
NOTE: This problem may require the use of more than one
conversion factor. List all factors used. (b) _____________________
February 6, 2002 2 ECE 4000 Exam #1
Name: Student #:
Problem 2. (20 points)
For this problem an interest rate of 6% is appropriate. The power supply line has an effective value of line voltage
of 120 volts, an effective value of line current of 200 amperes, and a power factor of .75 lagging. The purchase cost
of the motor is $12,000.
ILINE
Motor+
120 V
–
A. (7 points) Determine the cost of power for one year for the motor, assuming that it operates 300 days per year,
16 hours per day, and at a cost of power of $.06 per KW-hr.
Cost = _____________________
B. (7 points) Assume that the first year cost of maintenance for the motor is $400 and that the maintenance cost
increases by 4% per year. Determine the present value of the cost of maintenance for the motor, assuming an 8
year operation.
Cost = _____________________
C. (6 points) In recitation #3, the engineering economy problem posed had a lowest cost solution that required the
use of 3 synchronous motors and 1 induction motor. Why might this solution not be the best one in a practical
industrial situation, or should one always pick the lowest cost (as calculationally determined) solution? Give 2
specific reasons.
___________________________________________________________________
___________________________________________________________________
___________________________________________________________________
February 6, 2002 3 ECE 4000 Exam #1
Name: Student #:
Problem 3. (18 points)
Answer the following multiple-choice questions by circling the letter in front of the most appropriate response.
A. The primary advantage of Gantt Charts over CPM diagrams for project scheduling is that
(a) Gantt charts clearly show the chronological (time) relations among the various activities.
(b) Gantt charts show the logical precedence relations more clearly than do CPM charts.
(c) Gantt charts allow for a variation in time for each activity, and allow for a probabilistic estimate of a
given delay.
(d) Gantt charts more clearly illustrate the design process.
(e) Gantt charts allow for indication of reporting requirements.
B. A utility company sometimes adjusts the cost of power if a purchaser adjusts the load power factor because
(a) The load power factor needs to match that of the line.
(b) Line losses can be reduced.
(c) It is desirable to have a large line current.
(d) A highly efficient motor is expensive to operate.
C. The technical purpose of the development of a family of microprocessors by the multi-company alliance
discussed in Recitation #2 was
(a) the development of increasingly cheaper machines over time;
(b) the development of a prototype for an ultra-high performance supercomputer;
(c) the development of progressively high performance machines;
(d) the development of a totally recyclable desk-top computer.
February 6, 2002 4 ECE 4000 Exam #1
Name: Student #:
Problem 4. (22 points)
A. (6 points) Determine the critical path for the following CPM chart. State the path in terms of activity letters in
order from start to finish. Example: CHM
A
2
B
2
H
3
C
1
D
3
E
2
F
2
G
2
I
1
J
2
K
3
L
4
M
3
Critical Path________________________
B. (6 points) Determine the float for
(i) Activity B
Float B = ______________
(ii) Activity D
Float D = ______________
C. (4 points) Assume now that the above chart is also a PERT chart and that activity H is characterized by
Shortest time = 2.2
Most likely time = 3.0
Longest time = 5.8
Determine the expected time for activity H
Expected time = _________________
D. (6 points) Assume that, for a slightly different PERT chart, the project duration is 18 months and the variance is
4 months
2
. Determine the probability that the project will require greater than 21 months to complete.
Probability =_______________
February 6, 2002 5 ECE 4000 Exam #1
Name: Student #:
Problem 5. (8 points)
For each of the sentence pairs below, select the sentence (#1 or #2) that is incorrect, by either word usage, spelling,
or content (do not consider punctuation).
A. #1 The affect of the storm in Oregon was dramatic.
#2 The university was unable to effect a solution to the budgetary difficulty.
B. #1 The design team was unable to find an adequate amplifier among the three tested.
#2 Among the two giraffes stood a single hyena.
Problem 6. (12 points)
For each of the following statements, circle either TRUE or FALSE.
A. To construct a prototype, the design must be modular in nature. TRUE FALSE
B. The success of hierarchical decomposition in increasing modularity and TRUE FALSE
specialization is heavily dependent on the definition of the interfaces between
and the interactions among sub-elements.
C. In the design process, one of the major advantages of partitioning is the ability TRUE FALSE
to work on multiple tasks in parallel, leading to shorter calendar time to completion.
D. In group decision–making, the number of possible communication interactions is TRUE FALSE
linearly proportional to the number of group members.
February 6, 2002 6 ECE 4000 Exam #1

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Quiz 1 Engineering Economy

  • 1. ECE 4000 -- Project Engineering and Professional Practice EXAM #1 February 6, 2002 Page 1 of 6 Name: Recitation Section: L Student Number: Graduating Spring 2002? YES NO 1. Check that your exam includes all 6 pages (cover, 6 problems). Additionally, there is a 2-sided formula sheet. 2. Read all instructions and problems carefully. Points will be deducted for failure to follow instructions. 3. Complete the information requested in the spaces above. 4. PRINT your name and student number in the spaces at the top of all remaining pages of this exam. 5. Show ALL of your work on these pages. The pages in this exam may be separated for grading; therefore, if you need extra space for a particular problem, write on the back of the page for that problem. The instructions for a specific question may limit the amount of space allowed for an answer. 6. You are permitted one sheet (8 1/2 x 11, double-sided) of handwritten notes. Use of any other notes, books, or other resources is prohibited. 7. Calculators are permitted; however, you are not allowed to use the calculator memory to store notes, etc. 8. This exam lasts for 50 minutes. Point values are listed for each problem to assist you in best using your time. Problem 1. (20 points possible) Problem 2. (20 points possible) Problem 3. (18 points possible) Problem 4. (22 points possible) Problem 5 (8 points possible) Problem 6 (12 points possible) _______________ TOTAL. (100 points possible)
  • 2. Name: Student #: Problem 1. (20 points) For each of the following economic computations, (a) list the conversion factor(s) to be used, specifying the parameter values, and (b) compute the result, showing your work. Write your answers on the blank lines on the right edge of this page; correct answers in other locations may not receive full credit. An example is provided. EXAMPLE: If you invest $100 in a bank account today, at an interest rate of 6.5%, (a) (F/P, 6.5%, 5) how much will you have after five years? (b) $ 137.01 100 * (F/P, 6.5%, 5) = 100 * (1 + 0.065) 5 = 100 * 1.3701 = 137.01 A. (5 points) A company purchases a piece of equipment by paying $5,000 (a) per year for 10 years. Assuming that a compound rate of interest of 6% is appropriate, determine the equivalent present cost of the equipment, (b) _____________________ assuming that, after the10 years of payments, the equipment will be worthless. There are no other associated costs. B. (5 points) An individual deposits $8,000 semiannually (every six (a) months) into a savings account. How much does the individual have at the end of 8 years, assuming that she is able to invest her funds at a nominal rate of 10% per year? (b) C. (10 points) A new piece of machinery with a 6-year useful lifetime is (a) _____________________ expected to have maintenance costs of $12,000 per year for the first four years of use and then have maintenance costs of $6,000 per year _____________________ for the last two years. Determine the present value of the maintenance costs, assuming an interest rate of 8%. _____________________ NOTE: This problem may require the use of more than one conversion factor. List all factors used. (b) _____________________ February 6, 2002 2 ECE 4000 Exam #1
  • 3. Name: Student #: Problem 2. (20 points) For this problem an interest rate of 6% is appropriate. The power supply line has an effective value of line voltage of 120 volts, an effective value of line current of 200 amperes, and a power factor of .75 lagging. The purchase cost of the motor is $12,000. ILINE Motor+ 120 V – A. (7 points) Determine the cost of power for one year for the motor, assuming that it operates 300 days per year, 16 hours per day, and at a cost of power of $.06 per KW-hr. Cost = _____________________ B. (7 points) Assume that the first year cost of maintenance for the motor is $400 and that the maintenance cost increases by 4% per year. Determine the present value of the cost of maintenance for the motor, assuming an 8 year operation. Cost = _____________________ C. (6 points) In recitation #3, the engineering economy problem posed had a lowest cost solution that required the use of 3 synchronous motors and 1 induction motor. Why might this solution not be the best one in a practical industrial situation, or should one always pick the lowest cost (as calculationally determined) solution? Give 2 specific reasons. ___________________________________________________________________ ___________________________________________________________________ ___________________________________________________________________ February 6, 2002 3 ECE 4000 Exam #1
  • 4. Name: Student #: Problem 3. (18 points) Answer the following multiple-choice questions by circling the letter in front of the most appropriate response. A. The primary advantage of Gantt Charts over CPM diagrams for project scheduling is that (a) Gantt charts clearly show the chronological (time) relations among the various activities. (b) Gantt charts show the logical precedence relations more clearly than do CPM charts. (c) Gantt charts allow for a variation in time for each activity, and allow for a probabilistic estimate of a given delay. (d) Gantt charts more clearly illustrate the design process. (e) Gantt charts allow for indication of reporting requirements. B. A utility company sometimes adjusts the cost of power if a purchaser adjusts the load power factor because (a) The load power factor needs to match that of the line. (b) Line losses can be reduced. (c) It is desirable to have a large line current. (d) A highly efficient motor is expensive to operate. C. The technical purpose of the development of a family of microprocessors by the multi-company alliance discussed in Recitation #2 was (a) the development of increasingly cheaper machines over time; (b) the development of a prototype for an ultra-high performance supercomputer; (c) the development of progressively high performance machines; (d) the development of a totally recyclable desk-top computer. February 6, 2002 4 ECE 4000 Exam #1
  • 5. Name: Student #: Problem 4. (22 points) A. (6 points) Determine the critical path for the following CPM chart. State the path in terms of activity letters in order from start to finish. Example: CHM A 2 B 2 H 3 C 1 D 3 E 2 F 2 G 2 I 1 J 2 K 3 L 4 M 3 Critical Path________________________ B. (6 points) Determine the float for (i) Activity B Float B = ______________ (ii) Activity D Float D = ______________ C. (4 points) Assume now that the above chart is also a PERT chart and that activity H is characterized by Shortest time = 2.2 Most likely time = 3.0 Longest time = 5.8 Determine the expected time for activity H Expected time = _________________ D. (6 points) Assume that, for a slightly different PERT chart, the project duration is 18 months and the variance is 4 months 2 . Determine the probability that the project will require greater than 21 months to complete. Probability =_______________ February 6, 2002 5 ECE 4000 Exam #1
  • 6. Name: Student #: Problem 5. (8 points) For each of the sentence pairs below, select the sentence (#1 or #2) that is incorrect, by either word usage, spelling, or content (do not consider punctuation). A. #1 The affect of the storm in Oregon was dramatic. #2 The university was unable to effect a solution to the budgetary difficulty. B. #1 The design team was unable to find an adequate amplifier among the three tested. #2 Among the two giraffes stood a single hyena. Problem 6. (12 points) For each of the following statements, circle either TRUE or FALSE. A. To construct a prototype, the design must be modular in nature. TRUE FALSE B. The success of hierarchical decomposition in increasing modularity and TRUE FALSE specialization is heavily dependent on the definition of the interfaces between and the interactions among sub-elements. C. In the design process, one of the major advantages of partitioning is the ability TRUE FALSE to work on multiple tasks in parallel, leading to shorter calendar time to completion. D. In group decision–making, the number of possible communication interactions is TRUE FALSE linearly proportional to the number of group members. February 6, 2002 6 ECE 4000 Exam #1