MAT 1050 PREP Syllabus
Course
: MAT 1050 PREP, Algebra with Trigonometry, Section 006, Call # 84315, Fall 1999
Class Meeting Days, Time and Room: M-F, 11:45-12:40, 318 STATE
Text: Bittinger, M. and D. Ellenbogen, Intermediate Algebra: Concepts and Applications (5th ed.), Addison-Wesley
Instructor: Don Sherry
Office: 1138 F/AB
Office Hours: 10:40-11:35, M-TH, in STATE Hall (Room location is TBA)
Phone: (313) 577-3225 (NOTE: Please leave a message for me with the Math Dept. office staff at (313) 577-2479 if you cannot get through, or if there is no answer.)
e-mail: sherry@math.wayne.edu or donsherry@compuserve.com
web site: http://www.math.wayne.edu/~sherry
Prerequisite for MAT 1050: An S in MAT 0993 or a satisfactory score on the placement exam within the last two terms. If you’re unsure whether or not you’ve met the prerequisite for admittance into MAT 1050, please speak with me right after class, as soon as possible. If you know you must take the placement exam, make arrangements with Testing and Evaluation Services. (The last page of the syllabus gives details regarding their location on campus, phone number, etc.) Please refer to the eligibility section on your MAT 1050 Student Information Sheet first, however.
Credit Hours: 4
NEEDED MATERIALS
A scientific calculator for this course is suggested. You may use one on our in-class quizzes and tests, but THE USE OF ANY CALCULATOR IS PROHIBITED ON THE DEPARTMENTAL GROUP FINAL EXAM.
COURSE OBJECTIVES
- To develop in students a solid understanding of algebraic concepts, principles and methods.
- To develop in students those algebraic skills and problem-solving principles necessary for success in subsequent mathematics courses--particularly MAT 1800 (precalculus)--and other courses requiring these skills and principles.
COURSE CONTENT
Chapter 1
(Algebra and Problem Solving): All sections
Chapter 2 (Graphs, Functions and Linear Equations): Sections 2.1-2.5
Chapter 3 (Systems of Equations and Problem Solving): Sections 3.1-3.3
Chapter 4 (Inequalities and Problem Solving): Sections 4.1-4.3
Chapter 5 (Polynomials and Polynomial Functions): Sections 5.1-5.5, 5.8
Chapter 6 (Rational Expressions, Equations and Functions): Sections 6.1-6.6, 6.8
Chapter 7 (Exponents and Radicals): All sections
Chapter 8 (Quadratic Equations and Functions): Sections 8.1-8.3, 8.5, 8.7, 8.8, 8.10
Chapter 9 (Exponential and Logarithmic Functions): Sections 9.1, 9.3, 9.4, 9.6
Trigonometric Supplement (An introduction to trigonometric functions of real numbers)
Please see the TEXT EXERCISE LIST section near the end of this syllabus.
GRADING
In this class you will have two weekly turn-in assignments (each worth 10 points), 10 in-class quizzes (each worth 10 points), 4 in-class tests (each worth 100 points) and a comprehensive departmental group final exam (worth 200 points). The dates of these assignments--excluding the weekly turn-ins--are given in the Important Dates section near the end of this syllabus. A workshop component will also figure into your final mark for the course.
The approximate percentage scale used in assigning your final mark will be as follows:
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A: (92, 100] |
B+: [87, 90) |
C+: [77, 80) |
D+: [67, 70) |
E: (0, 60) |
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A-: [90, 92] |
B: [82, 87) |
C: [72, 77) |
D: [62, 67) |
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B-: [80, 82) |
C-: [70, 72) |
D-: [60, 62) |
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Here is the breakdown of the weight given to each of the grade components:
Turn-ins: 7% Workshop: 10% Quizzes: 15% Tests: 40% Final Exam: 28%
The following are some important notes concerning grading:
- My policy will be to drop your lowest test score and two lowest quiz scores. If you are absent on the day of a test, then this test automatically becomes the one dropped. The same holds for a quiz/quizzes.
- Quizzes and tests not taken--over and above the ones you’re allowed to drop--simply represent points lost, and each of these graded assignments will be given a grade of ‘0’. I do not have a policy of refiguring averages based on less than 8 quizzes and 3 tests.
- I alone have the final say on borderline cases--cases in which the student’s final percentage is within 1.5% of the next highest mark. If one should occur, I will have little choice but to turn to overall attendance, preparedness, class participation, indications of positive progress, etc. This, naturally, includes the PREP workshop.
- Please note the following ‘C- or better’ Rule which is in effect for MAT 1050: A student in MAT 1050 must achieve 50% or better on the departmental group final exam to receive a mark of C- or better for the course. Put another way, any student achieving less than 50% on the departmental group final exam cannot receive a mark above D+ for the course. (Also, this rule regarding the final exam is a necessary condition in securing a C- or better mark--NOT a sufficient one.)
ATTENDANCE
You are participating in a program which is committed to excellence. Your attendance, therefore, is mandatory for your success in this program, in both the class and workshop setting. You are expected to be here for every class meeting and for every workshop. Let’s all adhere to the highest standard.
MAT 1050 has the following Attendance Policy: If you accumulate more than 10 classroom absences--for ANY reason or reasons--you will not receive a mark above D+ for the course. Also, nonadmission to the ESP (Emerging Scholars Program) may be the result for (1) excessive class tardiness, (2) any unexcused absence from the class and/or workshop and/or (3) more than 4 absences from workshop--for any reason.
At the start of the second week of class a daily sign-in sheet will be passed around. If you have formally registered for MAT 1050 PREP and have satisfied the prerequisites for MAT 1050, you will find your name on the sign-in sheet. Simply sign your name so that you’ll be counted as being in attendance for that day.
The following are some important notes concerning attendance:
Nonreported, unexcused absences are a no-no. You MUST report all absences to Joan Italia, ESP Coordinator, as soon as possible, the day of the absence (from class and/or workshop). Her office is 1087 F/AB; her phone number is (313) 577-8839. Do this whether before or after the fact (of course, preferably before, if at all possible). Do this whether in person or over the phone (of course, preferably in person, if at all possible). NOTE: With respect to the Attendance Policy above, an absence is an absence--period. Reporting an absence and/or getting an absence excused does not ‘delete’ the absence from the official record!
You must be sure to sign in for every class meeting you are here. Do not rely on my remembering whether or not you were here. The final word will always rest with the sign-in sheet itself. If your signature is not on the sign-in sheet on a given day you will be officially considered absent for that day.
A lot of discussion has been on absences, but of equal concern is tardiness. Unless legitimate circumstances lead to unavoidable tardiness, I expect every student to be here on time for each class meeting. If tardiness is unavoidable (e.g., coming all the way across campus from a previous class), you MUST speak with me directly after class during the first week of classes. Being late to class due to parking difficulties is NOT, NOT, NOT a legitimate reason for being tardy. Plan on leaving earlier for classes if you find this problematic.
Here is the policy set forth for this class concerning tardiness: If you are absent from class for more than 60% of the class period you will be marked absent for that day, regardless of whether or not you’ve signed in for that day. This policy is set down to cut down on two major infractions: (1) arriving to class very late and (2) leaving class very early. Once again, this is a program committed to excellence. Your attendance, therefore, is mandatory for your success in this program, in both the class and workshop setting. Showing up late, say, simply to affix your signature to the sign-in sheet robs you of the vital classroom instruction necessary for this success.
If you are ever tardy, please jot down the time you’re entering class in addition to giving your signature. A time column will be provided on the sign-in sheet for this purpose. And do be honest, for if I uncover a discrepancy between the time you actually entered class and the time you wrote down as having entered class, you more than likely will simply be considered absent for that day--period. The same holds for departing class early.
TURN-IN ASSIGNMENTS AND TURN-IN POLICY
You may expect a turn-in assignment twice each week, with most--but not all--of the exercises to be handed in coming straight from the text. The TEXT EXERCISE LIST section near the end of this syllabus spells out precisely which problems you’re to complete. As to which sections--and which exercises, this will be given inside of class at the applicable time. Though but a handful of exercises will be formally graded, ALL exercises from an assigned turn-in MUST be completed and WILL be checked. Therefore, it is in your best interests to keep up with the class material through day-to-day study. Do not procrastinate! Remember, this is a program committed to excellence. Your attention to and timely completion of assigned turn-ins, then, is mandatory for your success in this program.
Turn-ins will be assigned every Monday and Wednesday, to be collected the following Friday and Monday, respectively. Turn-ins are due at the start of class--NOT BY THE END OF THE DAY! Incomplete turn-ins will be marked down accordingly. Late turn-ins are unacceptable; no points will be given for a late turn-in. However, ALL turn-ins must be completed and submitted for PREP credit. That is, do not run the risk of having your overall course mark being suspended by receiving an ‘I’ (a mark of ‘incomplete’) for not having submitted ALL assigned turn-ins. Also, do not run the risk of nonadmission to the ESP for failing to turn in all assigned work.
If you are absent on the day a turn-in is assigned, please employ the buddy system or reach me (e.g., e-mail) to get the assignment. Please note that absences do not extend the due dates for turn-ins. For example, a turn-in assigned on a Wednesday is due the following Monday, even if you might happen to be absent on the Thursday or Friday in between.
If you are absent on the day a turn-in is due, simply turn it in TO ME--not your workshop leader or workshop UA--the very next day you’re in class. The same holds for late turn-ins; turn them in TO ME.
QUESTIONS ON THE MATERIAL
Questions concerning text exercises are generally best handled during office hours. It’s an unfortunate reality that time constraints, combined with the sizable amount of material we’ll be covering, make it impossible to answer every question inside of class. However, using the first five or last five minutes of class is certainly reasonable. Let the following guide your question considerations:
- Take into account the nature of your question. For example, if we’ve covered Exercise #5 and your question concerns Exercise #7, then the chances are good you can resolve the difficulty on your own, as the two questions are quite similar.
- Please keep questions appropriate. For example, if we’re currently working on Chapter 5, please confine your immediate questions to this chapter. A question on, say, Chapter 3 should be raised during office hours.
- Get to know your fellow classmates and bang heads (figuratively speaking). As is always the case, some students are more comfortable seeking help from their neighbors.
- Remember that my office hours and those of your workshop leader and workshop UA are but for the purpose of helping you. MAKE USE OF THEM, particularly if your question was left out in class, of if there’s that one concept that’s just not clicking. Or perhaps check out the Mathematics Tutoring Center within the mathematics department (1198 F/AB, (313) 577-3195). There is no such thing as a stupid question. Also feel free to stop by during office hours to grab a handout from class (or an additional copy) or an additional copy of a previous quiz, test or answer key. Take advantage of any resource made available to you!
THE MAT 1050 PREP WORKSHOP
For the MAT 1050 PREP workshop, the workshop leader and workshop UA directing the workshop will be able to answer most--if not all--of your immediate questions. (For example, the workshop syllabus will spell out what items comprise the workshop mark, the weight given to these items, etc.) If requested, please meet with Joan Italia, ESP Coordinator (1087 F/AB; (313) 577-8839) as soon as possible to fill out any necessary paperwork (if applicable).
QUIZZES & TESTS
Test and quiz dates may be found under the Important Dates section near the end of this syllabus. If applicable, you will be informed as soon as possible of any changes to these dates.
On Monday or Tuesday of the week of a test, I will distribute a test review sheet inside of class. This sheet will spell out the objectives to be tested, the total number of questions on the test, any outside-of-class test review sessions being held, etc. NOTE: THIS REVIEW SHEET IS NOT A MOCK TEST; IT DOES NOT CONTAIN SAMPLE EXERCISES. Wednesdays, typically, are when I’ll give quiz information, inside and at the start of class.
Please be here on time. For example, you will not be permitted an extra 10 minutes because you’ve arrived 10 minutes late. It simply becomes 10 minutes lost, no matter the reason.
Unless otherwise stated, you will be given the entire class period for each regular test.
Unless otherwise stated, you will be given approximately 20 minutes for each quiz.
Each test (including the final exam) must be written up in a blue book. Pick these up at your earliest convenience. (Quizzes need not be written up in blue books, though.)
I have no preference as to the order in which you attack exercises. Please be sure to convey to me just which problem you’re working on, however.
Please use a pencil whenever possible.
Please write clearly and legibly.
YOU MUST INDICATE ANSWERS TO QUIZ/TEST QUESTIONS, AND WITHOUT AMBIGUITY.
None of the in-class quizzes/tests--nor the final exam--will be open-book, open-note.
If it happens I’ve flubbed up on a given question, feel free to see me right after class or during office hours to point this out and rectify the situation. Also feel free to argue your case if you believe I went a little wild with the red ink; at times you may be justified.
I’ll make every effort to give the point value for each question. If this is not indicated you may assume the problems are of equal worth. In this manner you can allocate your quiz/test time accordingly.
As you’ve no doubt heard before, (1) hit the slam-dunk stuff first and (2) do not spend too much time on any one exercise!
Quizzes/tests are usually graded, recorded and returned by the next class meeting. A detailed, step-by-step solution key will accompany the quiz/test, as time constraints do not permit going over quizzes/tests inside of class. (Of course, feel free to swing by during office hours to go over any quiz/test question in further detail.)
Quizzes/tests are returned only at the end of the class period--no exceptions.
FINAL EXAM
The final exam for this course will be a comprehensive departmental group final exam. Recall that, from the Grading section, the final will be worth 200 points and count for 28% of your final mark, and that the ‘C- or better’ Rule will apply to your final exam. The final exam for this class will be held on Monday, December 20th, from 1:20-3:50 p.m. The building and room location will be given as soon as it’s known.
NOTE: Alternative arrangements for taking the final exam (e.g., taking the final at an earlier or later date) are possible, but you must have a legitimate reason in requesting this. Please speak with me concerning legitimacy. (For example, a needed rescheduling due to a time conflict with another group final exam is considered valid. Requests for a bump will not be honored, however, for pre-arranged travel plans, for example.)
Additional copies of previous MAT 1050 final exams will be given to you sometime during the semester. Roughly two weeks before the end of classes a formal Final Exam Review Sessions sheet will be distributed, and on this you’ll find quite a generous number of review sessions offered, as well as the dates, times and locations of the reviews. Also given will be the name(s) of the instructor(s) holding the review(s). Do make every attempt to attend one or more of these reviews, and please bring along all copies of the previous finals. Regular class time is seldom used for a final exam review (due to time constraints), and hence the week of finals is the sole time for an in-depth look at the sizable amount of material covered in the course. Also, it’s also a wonderful time for direct, one-on-one or group interaction.
MAKE-UPS
Remember that there are no make-ups--nor early takes--on any of the quizzes and tests in this class. You’ll be allowed to drop your lowest test score and your two lowest quiz scores, but that is all.
ADDITIONAL HELP
The PREP/ESP Tutors room in 1092 F/AB is open to all those participating in our program, and is staffed virtually throughout the normal working day. The number there is (313) 577-2504. Though this should be your first and foremost choice, do avail yourself of the services of the Mathematics Tutoring Center (MTC) in 1198 F/AB if the need arises. Again, the phone number there is (313) 577-3195. At the start of the second week of classes the schedules of the tutors should be posted on the door of the Center.
STUDENT RESPONSIBILITIES
You are expected to be here on time each class date (barring unforseen circumstances) and ready to rock ‘n roll, having your text, notes, homework and questions in hand (so to speak). Attendance will be taken daily, and I’m remarkably quick at learning names and faces. It won’t take me long to find out who’s here and, more importantly, who’s not. Please keep tardies and absences to a minimum.
As well, remember that this is a university classroom--not a movie theater. There are tons of places on the WSU campus to get together with your friends for lunch and/or a chat, but this classroom isn’t one of them. Let’s restrict the conversations to mathematics and keep the focus on the material at hand.
As I’ve said before, keep in step with the material through day-to-day study. As a rule of thumb, plan on 1-1½ hours of outside study for each hour inside the classroom. Do not commit the two cardinal sins in a mathematics course: falling behind and leaving unanswered questions unanswered. Both are needless and sure to cause a lot of unnecessary stress.
The following are some important notes concerning student responsibilities:
Please do not ask for a copy of my notes for a day on which you were absent. Being in PREP, employ the buddy system to get copies of any notes you might need. It’s probably a good idea to start exchanging phone numbers (or e-mail addresses) with friends or neighbors now in the event of such a need later.
If you are absent, it is your responsibility to pick up anything handed out or passed back during your absence, and in a timely manner. (For example, your TEST #1 may stay in my possession all the way through the term unless you request it of me. Strange this may seem, it has happened!) Please see me before or after class--or during office hours--to obtain these items, though--not during the day’s lesson.
It is your responsibility to keep hold of any supplemental material distributed in class. It is also your responsibility to hold on to homework, quizzes and tests passed back to you. Do not assume I always have additional copies of previous handouts, quizzes or tests (or accompanying answer keys) at the ready.
It is your responsibility to keep an accurate record of your graded work. Again, do not assume I always have my to-the-moment grade sheet at the ready.
Once we begin class I expect you to be here for the full class period. Leaving after the first 10 minutes or arriving right at the end of class is not only of no benefit, it’s unduly disruptive. If you are ill, PLEASE stay home and take care of the more important business of getting yourself well. If you are exhausted, PLEASE go home and get in the needed rest, for sleeping in class isn’t going to help you learn the day’s lesson. PLEASE give me, your fellow classmates, and the learning environment itself the same consideration and respect you yourself would wish and expect.
Lastly, it is your responsibility to keep, read and know the contents of this syllabus.
FYI CONCERNING ENROLLMENT SERVICES
Please refer to your FALL 1999 Class Schedule for answers to any specific questions you may have. The nuts and bolts are as follows:
Tuesday, September 7th--Monday, September 20th: Late Open Registration ($70 late fee applicable)
Monday, September 20th: Last day to register...last day to add courses/classes...last day for tuition cancellation for courses officially dropped...late open tuition balance due
Monday, November 15th--Saturday, December 11th: Priority Telephone Registration for Winter 2000 Term
Tuesday, November 23rd: Day scheduled as a Thursday
Wednesday, November 24th: Day scheduled as a Friday
Thursday, November 25th--Saturday, November 27th: Thanksgiving Recess (no classes held)
Wednesday, December 15th: Classes end
Thursday, December 16th: Study Day...last day to drop courses/classes*
*NOTE: No later than this date, please speak with me if you are considering dropping the course. It is my policy that if a student takes the final exam, no mark of ‘X’ will be assigned to that student.
IMPORTANT DATES
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Quiz 1: Friday, September 10th |
TEST 1 : Friday, October 1st |
Final Exam : |
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Quiz 2: Friday, September 17th |
TEST 2 : Friday, October 22nd |
Monday, December 20th |
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Quiz 3: Friday, September 24th |
TEST 3 : Friday, November 12th |
1:20-3:50 p.m. |
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Quiz 4: Friday, October 8th |
TEST 4 : Friday, December 10th |
(location TBA) |
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Quiz 5: Friday, October 15th |
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Quiz 6: Friday, October 29th |
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Quiz 7: Friday, November 5th |
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Quiz 8: Friday, November 19th |
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Quiz 9: Friday, December 3rd |
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Quiz 10: Wednesday, December 15th |
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TEXT EXERCISE LIST
Here is a tentative listing of the text exercises for our section of MAT 1050 PREP. It is important to your success to complete these accurately, and at the appropriate time. Don’t fall behind nor get too far ahead!
Chapter 1
- Section 1.2: #1-121 (odd), 131-148
- Section 1.3: #9-87 (odd)
- Section 1.4: #1-19 (odd) [solve each problem after setting it up], 21-37 (odd), 39-42
- Section 1.5: #1-35 (odd), 45, 49-52, 59, 60, 63
- Section 1.6: #1-49 (odd), 63-113 (odd)
- Section 1.7: #1-47 (odd), 51-53, 55, 65-68 [you need not bother with ‘significant digits’]
Chapter 2
- Section 2.1: #31-53 (odd), 55-58, 66, 67
- Section 2.2: #1-6, 13-37 (odd) [skip #21], 41-44, 59, 61, 63, 64
- Section 2.3: #1-23 (odd), 37-53 (odd), 71-74
- Section 2.4: #1-49 (odd), 77, 78
- Section 2.5: #1-9 (odd) [use slope-intercept form], 17-29 (odd), 33, 34, 38, 39, 47-54, 59-70
Chapter 3
- Section 3.1: #1-17 (odd) [solve each problem after setting it up], 19-26, 27-45 (odd) [do not use graphing method; use elimination or substitution], 51-56
- Section 3.2: #1-41 (odd), 44-46
- Section 3.3: #19-37 (odd), 41-46
Chapter 4
- Section 4.1: #1-53 (odd), 55-57, 59, 61, 65-70
- Section 4.2: #13-37 (odd), 39-61 (odd) [give solution sets here using interval notation also], 63-73, 75, 76
- Section 4.3: #1-27 (odd), 35-45 (odd), 47-81 (odd) [give solution sets here using interval notation also], 83
Chapter 5
- Section 5.1: #1-37 (odd), 45-61 (odd), 67-79 (odd), 83-86
- Section 5.2: #1-71 (odd), 75-78
- Section 5.3: #1-29 (odd), 39-55 (odd), 57-59
- Section 5.4: #1-77 (odd), 81, 82
- Section 5.5: #1-41 (odd), 55, 57, 60, 62
- Section 5.8: #1-61 (odd)
Chapter 6
- Section 6.1: #1-5 (odd), 11-49 (odd), 57-70, 75, 77
- Section 6.2: #1-57 (odd) [skip #21], 58
- Section 6.3: #1-37 (odd), 41-45
- Section 6.4: #1-45 (odd), 46
- Section 6.5: #1-5 (odd), 23-41
- Section 6.6: #1-11 (odd), 13-28, 39-44
- Section 6.8: #1-21 (odd), 28, 34, 38, 40
Chapter 7
- Section 7.1: #1-29 (odd), 41-46, 59-95 (odd) [use interval notation in giving domain], 97-102
- Section 7.2: #1-93 (odd), 95-100
- Section 7.3: #1-19 (odd), 33-40, 63-78, 91-96
- Section 7.4: #1-6, 31-36, 41, 42, 49-52, 60, 73-78
- Section 7.5: #1-8, 11-20, 33-37 (odd), 85, 87
- Section 7.6: #1-45 (odd), 49-51
- Section 7.7: #1-21 (odd), 27, 31, 34, 35, 41, 42 (be sure to follow the author’s directions), 45-48
- Section 7.8: #1-59 (odd), 73-88, 90-92
Chapter 8
- Section 8.1: #1-6, 39-61 (odd) [solve using factoring, square roots or the QF], 73-78
- Section 8.2: #1-27 (odd), 31-41 (odd), 43-46
- Section 8.3: #1-10, 13, 43, 44, 46
- Section 8.5: #1-5 (odd), 9-15 (odd), 17-22, 25, 31-33, 36-38
- Section 8.7: #1-45 (odd) [in all exercises, be sure to give the vertex and all intercepts], 51-54
- Section 8.8: #1, 2, 5, 6, 7, 9, 11, 12, 14-17, 19, 21, 24, 25-33 (odd) [in all exercises, be sure to give the vertex and all intercepts], 35, 37, 38
- Section 8.10: #1-35 (odd), 38, 41, 42
Chapter 9
- Section 9.1: #1-19 (odd), 39-42
- Section 9.3: #1, 3, 7, 11-76 [skip #71, 72], 77-82, 91-96
- Section 9.4: #1-58
- Section 9.6: #27-34, 39-57, 60
Trigonometric Supplement
- Exercises are contained within the supplement