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Course: EECS 1570, Spring 2008
School: Toledo
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bite> <sound <sound bite> <catch phrase> <vague platitude> " You're no " <impressive person> "!" <catch phrase> "Read my lips: " <catch phrase> "As " <impressive person> " always said: " <vague...

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bite> <sound <sound bite> <catch phrase> <vague platitude> " You're no " <impressive person> "!" <catch phrase> "Read my lips: " <catch phrase> "As " <impressive person> " always said: " <vague platitude> "no taxes! " <vague platitude> "nuke " <someone> "! " <vague platitude> "reduce the deficit! " <someone> <impressive person> <someone> "the " <description> " whales" <someone> "the Russians " <someone> Democrats "the " <someone> "the Republicans " <description> "communist " <description> "liberal " <description> "middle of the road " <description> "conservative " <description> "pinko " <impressive person> <first name> " Bush" <impres...

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Toledo - EECS - 1570
Test GroupThis is a test group for the fourth project to checkif the read functions workTest Message 1IshmaelWed Mar 09 15:15:59 EST 2005Hey mjan, I just got a job on a ship out of Nantucket!Cool! Ishy Bill Wed Mar 09 16:15:43 EST 2005
Toledo - EECS - 1570
The Doubly-Linked ListAdding before the current element.Double Linked ListcurrentMarch 17, 2005DoubleLinkElement newElement = new DoubleLinkElement( ); newElement.setNext(current); newElement.setPrevious(current.getPrevious( ); current.setPre
Toledo - EECS - 1570
Definitions Hash Function A function used to manipulate the key of an element in a list to identify its location in the list. This can be as simple as picking the first letter of a string, the last two digits of a year, or some such value. A good
Toledo - EECS - 1570
Project 3 Linear Data Structures Say Cheese! Due: March 3, 2005Description:In this project you are going to design and implement a program to guide the new RC4000 robotic mouse through a maze to find a hunk of virtual cheese. The mouse can move n
Toledo - EECS - 1570
EECS 1570: Linear Data Structures - Project 1 : Automated Menu Due: Thursday January 27, 2005Background This project is meant for you to brush up your programming skills and possibly use some of the Java programming techniques that are discussing in
Toledo - EECS - 1570
Links Lab Linear Data StructuresGoalIn todays lab we will try construct a set of routines for a stack and a queue using linked structures.Procedure:Two completed classes and two skeletons are available for download from the class website at htt
Toledo - EECS - 1570
Course Timetable EECS 1570: Linear Data StructuresThis timetable is only a guess as to the timing and ordering of topics and may change during the term. As projects are distributed in class and prior to the midterm we will verify the dates in class.
Toledo - EECS - 1570
Automated Text Generator Project 5 Linear Data Structures Due: April 19, 2005DescriptionIn this project you will write a program that will input a grammar that describes a system of productions (a grammar) that will generate a story, a joke, or an
Toledo - EECS - 1570
Project1 Graded out of 125 points Most common problem menu only printed at start of program. Other problems: Items on menu. We specified 200 in class with possibly 10 choices or 5 sizes. Read the file but don't use it Missing pieces (like orde
Toledo - EECS - 1570
Thursday's ClassTest 1 Example Questions &amp; ReviewLinear Data Structures Spring 2005 We will meet in the Sun lab (NE 1026) on Thursday from 2:00-3:15. The lab will go through linked structures for stacks and queues. If you need to attend the Job
Toledo - EECS - 1570
Test 1 Answers ResultsHigh Average Median 94 78 81Spring 2005 Linear Data StructuresProject 2 StatsQuestion 1public double occupancy( ) { int i, occupied; occupied = 0; for (i = 0; i &lt; values.length; i+) { if (values[i] != null) { occup
Toledo - EECS - 1570
Reading Information in Java Software EngineeringEECS 1570 Spring 2005 In Java, assume we want to read from the console. You should probably create a BufferedReader to allow you to read lines. In Java, the Buffered Reader reads lines well but doesn't
Toledo - EECS - 1570
HeapsText DefinitionThe heap is a complete binary tree where each elements value is greater than the values of each of its children.All Sorts of SortsApril 7, 2005Now, all I have to do is define children, binary tree, complete binary tree, etc
Toledo - EECS - 1570
MenuItemimport java.io.BufferedReader; import java.io.IOException; /* * @author Jerry Heuring * Created on January 7, 2005 * * This is a base class representing a simple menu item. This * version will use inheritance to handle the refinements for *
Toledo - EECS - 1570
JFrames GUI's and Java A Quick IntroEECS 1570 Spring 2005 A JFrame is the basis of almost any GUI. Can have an instance variable that is a JFrame or you can extend the JFrame class. There are times when each is of value.JFrame Basics JFrames a
Toledo - EECS - 1570
Project 1 DiscussionQuestions? Sizes? I told you that you could use arrays but I didn't give you any maximum numbers of items they needed to hold. Menu items : 200 maximum Options (no cost) : 10 maximum Sizes (different costs) : 5 maximumProject 1
Toledo - EECS - 1570
Lab Hours Dynamic ArraysEECS 1570 Linear Data Structures Fall 2005 Friday 1/21/2005 Monday 1/24/2005 Tuesday 1/25/2005 Wednesday 1/26/20052:00-4:00 PM 1:00-3:00 PM 3:30-5:30 PM 9:00-10:00 AM 1:00- 3:00 PMLab: NI 1072Normal Steps in Maki
Toledo - EECS - 1570
We Can Use Recursion to Do BacktrackingRecursion - ContinuedMarch 29, 2005 Our backtracking in the maze earlier, we can use recursion to do the same thing without an (explicit) stack. The actual layout of the program may not change much.Some
Toledo - CSET - 3150
Algorithm sC ET 3150 SAlgorithm sTopics De finition of an Algorithm AlgorithmExam s ple S yntax ve S m rsus e antics Re ading C ourseWe page b sProble S m olvingProble solving is theproce of transform the m ss ing de scription of a proble int
Toledo - MATH - 1330
Each quiz is worth 9 points. Quiz 30 Dec 10 Find the exact value of: 1. tan -1 ( - 1 ) 2. Arc tan 3 3. tan -1 0 Scores: 9, 9, 9, 6, 6, 6, 6, 6, 6, 6, 3, 3, 3, 3, 3, 3, 3, 3, 3, 0, 0, 0, 0, 0, 0, 0 Quiz 29 Dec 8 Find the exact value of: 2 3 -1 1. c
Toledo - MATH - 1850
MATH-1850 Exam 2 Summer 2001Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
Quizzes Given Fall 2006 Quiz 41 December 5 From a point on the ground, which is 100 feet from the base of a building, the angle of elevation to the top of the building is measured to be 60 with a possible error of 1. a. Find the approximate error in
Toledo - MATH - 1850
MATH-1850 Quiz Scores as of October 23 Grade Summary Sheet: These scores are the result of Quiz 1 through Quiz 15. Each quiz is worth 9 points. After dropping the four lowest quiz scores, there is a maximum of 99 points. As of October 16, the class h
Toledo - MATH - 1850
Quizzes Given Spring 2007 Quiz 42 April 23 2 Evaluate (cos + 5 csc ) d Quiz 41 April 20 Evaluate 2 5 u3 (3u5-+ 6) duQuiz 40 April 19 From a point on the ground, which is 40 yards from the base of a building, the angle of elevation to t
Toledo - MATH - 1850
MATH-1850 Quiz Scores as of November 25 Grade Summary Sheet:These scores are the result of Quiz 1 through Quiz 27. Each quiz is worth 9 points. After dropping the four lowest quiz scores, there is a maximum of 207 points. As of November 20, the clas
Toledo - MATH - 1850
MATH-1850 Final Quiz Scores: These scores are the result of Quiz 1 through Quiz 33. Each quiz is worth 9 points. After dropping the four lowest quiz scores, there is a maximum of 261 points. As of the last day of class, the class met 29 days for a to
Toledo - MATH - 1850
MATH-1850 Exam 3 Fall 2005Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exact
Toledo - MATH - 1850
MATH-1850 Exam 3 Spring 2005Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
MATH-1850 Exam 3 Fall 2004Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exact
Toledo - MATH - 1850
MATH-1850 Exam 3 Summer 2001Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
MATH-1850 Exam 3 Form A Fall 2001Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to b
Toledo - MATH - 1850
MATH-1850 Exam 3 Spring 2004Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
MATH-1850 Exam 1 Fall 2000Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers must be exact.
Toledo - MATH - 1850
10.A rectangle is inscribed in an isosceles triangle whose base is 48 feet and sides are 30 feet. If two of the vertices of the rectangle lie on the base of the triangle, then express the area of the rectangle as a function of one variable.3030
Toledo - MATH - 1850
MATH-1850 Exam 1 Fall 2005Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers must be exact.
Toledo - MATH - 1850
MATH-1850 Exam 2 Fall 2005Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. The point value for each pr
Toledo - MATH - 1850
MATH-1850 Exam 2 Spring 2005Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
MATH-1850 Exam 2 Fall 2006Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers must be exact.
Toledo - MATH - 1850
MATH-1850 Exam 2 Spring 2004Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. The point value for each
Toledo - MATH - 1850
MATH-1850 Exam 4 Summer 2003Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
MATH-1850 Exam 1 Summer 2003Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers must be exact
Toledo - MATH - 1850
MATH-1850 Exam 2 Summer 2003Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
MATH-1850 Exam 4 Summer 2001Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exa
Toledo - MATH - 1850
MATH-1850 Exam 1 Summer 2001Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers must be exact
Toledo - MATH - 1850
MATH-1850 Exam 3 Fall 2000Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. All answers are to be exact
Toledo - MATH - 1750
MATH-1750 Quiz 1 Spring 2001Name _SOLUTIONS_ S.I.D.# _INSTRUCTIONS: You must show enough work to justify your answer on ALL problems. Correct answers with no work (or inconsistent work) shown will not receive any credit. The point value for each
University of Alaska Fairbanks - WLF - 625
MLEs That Cannot Be Put In Closed FormThe notion of equations that do not have an analytical &quot;solution&quot; often seems odd when a person first encounters the issue. To motivate this matter we will consider a model useful in estimating the size (N) of a
University of Alaska Fairbanks - WLF - 625
Monte Carlo SimulationMonte Carlo simulation is useful for understanding the properties of a model, either under the assumptions of the model, or under other assumptions (i.e., under a different model). In addition, such simulation can be useful in
University of Alaska Fairbanks - MATH - 2006
Math F608: Homework 10 1. a.Due: November 20, 2006Let 1/x denote the Cauchy Principle Value distribution defined by 1/x, v = lim v(x) dx + x v(x) dx x0 -,-,a. b.Show that 1/x is well defined and is a distribution.Prove that x ln(|x|) =
University of Alaska Fairbanks - MATH - 608
Math F608: Homework 10 1. a.Due: November 20, 2006Let 1/x denote the Cauchy Principle Value distribution defined by 1/x, v = lim v(x) dx + x v(x) dx x0 -,-,a. b.Show that 1/x is well defined and is a distribution.Prove that x ln(|x|) =
University of Alaska Fairbanks - MATH - 2004
Math F307: Homework 1 Solutions Section 1.1 18October 13, 2004Since p = F , q = T , and r = F , we have (p r) (q r) (r p) = (F T ) (T F ) (F F ) = T (T T ) =T F =F24 The truth table for (p q) (r p) isp T T T T F F F F35 44 53
University of Alaska Fairbanks - MATH - 307
Math F307: Homework 1 Solutions Section 1.1 18October 13, 2004Since p = F , q = T , and r = F , we have (p r) (q r) (r p) = (F T ) (T F ) (F F ) = T (T T ) =T F =F24 The truth table for (p q) (r p) isp T T T T F F F F35 44 53
University of Alaska Fairbanks - MATH - 215
Math F215: Homework 3 SolutionsFebruary 15, 2006a |b Problem 4.1. Let a and b be integers with a = 0. If a | b then a2 | b2 . Proof: Suppose a | b so that b = ax for some x Z. Then b2 = a2 x2 . Since x2 is an integer, a2 | b 2 . Problem 4.2. Let
University of Alaska Fairbanks - MATH - 305
F305 Geometry: Homework 8 Solutions 1. Projective Transformation Worksheet 10: Explain how a matrix ( ab ) cdMarch 30, 2008thought of as a map from R2 to R2 can also be thought of as a map from RP1 to RP1 . Solution: Consider an element e of RP1
University of Alaska Fairbanks - MATH - 641
Weierstrass Approximation eorem NotesNov 17, 2007e Weierstrass Approximation eorem states that a function in C[a, b] can be uniformly approximated by a polynomial. One way of expressing this fact is that given f C[a, b] and &gt; 0, there exists p
University of Alaska Fairbanks - MATH - 2006
Math F608: Homework 2 1. Consider the initial value problemDue: September 18ut + x2 ux = 0 in R (0, ) u = g on R {0}. Compute the characteristic curves of this PDE. Carefully consider the region of the plane that are covered by characteristic c
University of Alaska Fairbanks - MATH - 608
Math F608: Homework 2 1. Consider the initial value problemDue: September 18ut + x2 ux = 0 in R (0, ) u = g on R {0}. Compute the characteristic curves of this PDE. Carefully consider the region of the plane that are covered by characteristic c
University of Alaska Fairbanks - MATH - 2008
Math F401: Homework 10Due: November 26, 20081. Abbott 5.2.3 Construct a function that is differentiable at a single point. Solution: Dene g(x) = x2 0 xQ x Q.It is clear that g is continuous only at 0, and therefore can only be differentiable a
University of Alaska Fairbanks - MATH - 401
Math F401: Homework 10Due: November 26, 20081. Abbott 5.2.3 Construct a function that is differentiable at a single point. Solution: Dene g(x) = x2 0 xQ x Q.It is clear that g is continuous only at 0, and therefore can only be differentiable a
University of Alaska Fairbanks - MATH - 2004
Math F307: Homework 9 Solutions Section 1.6November 5, 2004Proof: For the basis step we note that (1 + x) 1 + x. Now suppose that for some integer n 1 that (1 + x)n 1 + nx. We wish to show that (1 + x)n+1 1 + (n + 1)x. To prove this, we see t
University of Alaska Fairbanks - MATH - 307
Math F307: Homework 9 Solutions Section 1.6November 5, 2004Proof: For the basis step we note that (1 + x) 1 + x. Now suppose that for some integer n 1 that (1 + x)n 1 + nx. We wish to show that (1 + x)n+1 1 + (n + 1)x. To prove this, we see t