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midterm-sample-4

Course: CS 143, Winter 2011
School: Washington
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143 CSE Sample Midterm Exam #4 (based on Summer 2009's midterm; thanks to Alyssa Harding) 1. ArrayList Mystery. Consider the following method: public static void mystery4(ArrayList<Integer> list) { for (int i = list.size() - 2; i > 0; i--) { int a = list.get(i); int b = list.get(i + 1); list.set(i, a + b); } System.out.println(list); } Write the output produced by the method when passed each...

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143 CSE Sample Midterm Exam #4 (based on Summer 2009's midterm; thanks to Alyssa Harding) 1. ArrayList Mystery. Consider the following method: public static void mystery4(ArrayList<Integer> list) { for (int i = list.size() - 2; i > 0; i--) { int a = list.get(i); int b = list.get(i + 1); list.set(i, a + b); } System.out.println(list); } Write the output produced by the method when passed each of the following ArrayLists: List Output (a) [72, 20] ____________________________________ (b) [1, 2, 3, 4, 5, 6] ____________________________________ (c) [10, 20, 30, 40] ____________________________________ 2. ArrayList Programming. Write a method removeShorterStrings that takes an ArrayList of strings as a parameter and that removes from each successive pair of values the shorter string in the pair. For example, suppose that an ArrayList called "list" contains the following values: ["four", "score", "and", "seven", "years", "ago"] In the first pair of strings ("four" and "score") the shorter string is "four". In the second pair of strings ("and" and "seven") the shorter String is "and". In the third pair of strings ("years" and "ago") the shorter string is "ago". Therefore, the call: removeShorterStrings(list); should remove these shorter strings, leaving the list with the following sequence of values after the method finishes executing: ["score", "seven", "years"] If there is a tie (both strings have the same length), your method should remove the first string in the pair. If there is an odd number of strings in the list, the final value should be kept in the list. For example, if the list contains the following values: ["to", "be", "or", "not", "to", "be", "hamlet"] After calling removeShorterStrings, it should contain the following: ["be", "not", "be", "hamlet"] You may not use any other arrays, lists, or other data structures to help you solve this problem, though you can create as many simple variables as you like. You may assume that the list passed is not null. 3. Stack and Queue Programming. Write a method called isSorted that takes a stack of integers and returns true if the stack is sorted and false otherwise. A stack is considered sorted when its integers are in non-decreasing order (i.e. increasing order with duplicates allowed) when read from bottom to top. So, a sorted stack has its smallest integer on the bottom and its largest integer on the top. A stack that contains fewer than two integers is sorted by definition. For example, suppose that a variable called s stores the following sequence of values: bottom [-12, 0, 1, 8, 8, 8] top then a call on isSorted(s) should return true. If s had instead contained the following values: bottom [-9, 10, 43, 24, 97] top then a call on isSorted(s) should return false, because 24 is less than 43. You may use one queue as auxiliary storage to solve this problem. You may not use any other auxiliary data structures to solve this problem, although you can have as many simple variables as you like. You may not use recursion to solve this problem. For full credit your code must run in O( n) time where n is the number of elements of the original stack. Use the Queue interface and Stack/LinkedList classes discussed in lecture. You have access to the following two methods and may call them as needed to help you solve the problem: public static void s2q(Stack<Integer> s, Queue<Integer> q) { while (!s.isEmpty()) { q.add(s.pop()); // Transfers the entire contents } // of stack s to queue q } public static void q2s(Queue<Integer> q, Stack<Integer> s) { while (!q.isEmpty()) { s.push(q.remove()); // Transfers the entire contents } // of queue q to stack s } 4. Collections Programming. Write a method commonCustomers that accepts two parameters, a Map from customer names (strings) to their television account numbers (integers) and a Map from customer names (strings) to their internet account numbers (integers), and returns a Map from customer names (strings) to their account number (integers) for each customer that has both a television account and a internet account. Assume that each customer with both types of accounts has the same account number for both accounts. For example, if a map tvAccounts contains these pairs: {Marty=84321, David=23435, Stef=13266, Kim=62692, Lisa=25262} and a map internetAccounts contains these pairs: {Rob=93754, David=23435, Angela=42622, Kim=62692, Jason=36212} The call of commonCustomers(tvAccounts, internetAccounts) should return a map containing these pairs: {David=23435, Kim=62692} because David and Kim have both television accounts and internet accounts. You may assume that the maps passed are not null and that no key or value in either is null. If either of the maps are empty or contain no common customers, your method should return an empty map. You may create one collection of your choice as auxiliary storage to solve this problem. You can have as many simple variables as you like. You should not modify the contents of the maps passed to your method. For full credit your code must run in less than O(n2) time where n is the number of pairs in the maps. 5. Linked Nodes. Write the code that will turn the "before" picture into the "after" picture by modifying links between the nodes shown and/or creating new nodes as needed. There may be more than one way to write the code, but you are NOT allowed to change any existing node's data field value. You also should not create new ListNode objects unless necessary to add new values to the chain, but you may create a single ListNode variable to refer to any existing node if you like. If a variable does not appear in the "after" picture, it doesn't matter what value it has after the changes are made. To help maximize partial credit in case you make mistakes, we suggest you that include optional comments with your code that describe the links you are trying to change, as shown in Section 7's solution code. Before After list 1 2 list 4 1 list2 3 4 list2 2 3 Assume that you are using the ListNode class as defined in lecture and section: public class ListNode { public int data; public ListNode next; // data stored in this node // a link to the next node in the list public ListNode() { ... } public ListNode(int data) { ... } public ListNode(int data, ListNode next) { ... } } 6. Linked List Programming. Write a method called printPairsSwitched that prints the elements of a list of integers so that the order of each pair of elements is switched. The method should separate each printed element with a single space. You are allowed to have a single extra space after the last element. Once all elements have been printed, the method should move to a new line. If the list contains an odd number of elements, the last element's order is unaffected. For example, if variables called list1 and list2 store the following values: [1, 2, 3, 4] [5, 6, 7, 8, 9] // stored in list1 // stored in list2 then the calls: list1.printPairsSwitched(); list2.printPairsSwitched(); should produce the following output: 2143 65879 Note that a call on the method should not change the structure of the list. That is, when the method is finished executing, the elements of the list should be in the exact same order as when it began. Assume that we are adding this method to the LinkedIntList class as seen in lecture and as shown below. You may not call any other methods of the class to solve this problem and your method cannot change the contents of the list. public class LinkedIntList { private ListNode front; } methods 7. Recursive Tracing. For each call to the following method, indicate what value is returned: public static int mystery(int n) { if (n < 0) { return -mystery(-n); } else if (n == 0) { return 0; } else { return mystery(n / 10) * 10 + 9 - (n % 10); } } Call mystery(0) mystery(5) mystery(13) mystery(297) mystery(-3456) Value Returned 8. Recursive Programming. Write a recursive method called digitsSorted that takes an integer as a parameter and returns true if the digits of the integer are sorted and false otherwise. The digits must be sorted in non-decreasing order (i.e. increasing order with duplicate digits allowed) when read from left to right. An integer that consists of a single digit is sorted by definition. The method should be also able to handle negative numbers. Negative numbers are also considered sorted if their digits are in non-decreasing order. The following table shows several calls to your method and their expected return values Call digitsSorted(0) digitsSorted(2345) digitsSorted(-2345) digitsSorted(22334455) digitsSorted(-5) digitsSorted(4321) digitsSorted(24378) digitsSorted(21) digitsSorted(-33331) Returns true true true true true false false false false You are not allowed to construct any structured objects other than strings (no array, List, Scanner, etc.) and you may not use any loops to solve this problem; you must use recursion. Solution Key 1. List (a) [72, 20] (b) [1, 2, 3, 4, 5, 6] (c) [10, 20, 30, 40] Output [72, 20] [1, 20, 18, 15, 11, 6] [10, 90, 70, 40] 2. Two possible solutions are shown below. public static void removeShorterStrings(ArrayList<String> list) { for (int i = 0; i < list.size() - 1; i++) { String first = list.get(i); String second = list.get(i + 1); if (first.length() <= second.length()) { list.remove(i); } else { list.remove(i + 1); } } } public static void removeShorterStrings(ArrayList<String> list) { for (int i = list.size() - 1 - (list.size() % 2); i > 0; i -= 2) { if (list.get(i - 1).length() <= list.get(i).length()) { list.remove(i - 1); } else { list.remove(i); } } } 3. public static boolean isSorted(Stack<Integer> s) { if (s.size() <= 1) { return true; } Queue<Integer> q = new LinkedList<Integer>(); boolean isSorted = true; int prev = s.pop(); q.add(prev); while (!s.isEmpty()) { int x = s.pop(); if (x > prev) { isSorted = false; } q.add(x); prev = x; } while (!q.isEmpty()) { s.push(q.remove()); } while (!s.isEmpty()) { q.add(s.pop()); } while (!q.isEmpty()) { s.push(q.remove()); } } // q2s(q, s); // s2q(s, q); // q2s(q, s); return isSorted; 4. Two possible solutions are shown below. public static Map<String, Integer> commonCustomers( Map<String, Integer> tvAccounts, Map<String, Integer> internetAccounts) { Map<String, Integer> common = new HashMap<String, Integer>(); for (String name : tvAccounts.keySet()) { if (internetAccounts.containsKey(name)) { common.put(name, tvAccounts.get(name)); } } return common; } public static Map<String, Integer> commonCustomers( Map<String, Integer> m1, Map<String, Integer> m2) { Map<String, Integer> common = new HashMap<String, Integer>(m1); common.keySet().retainAll(m2.keySet()); return common; } 5. list2.next.next = list; list.next.next = list2; list = list2.next; list2 = list.next.next; list.next.next = null; list2.next.next = null; // // // // // // 4 -> 1 2 -> 3 list -> 4 list2 -> 2 1/ 3/ 6. public void printPairsSwitched() { ListNode current = front; while (current != null && current.next != null) { System.out.print(current.next.data + " "); System.out.print(current.data + " "); current = current.next.next; } if (current != null) { System.out.print(current.data + " "); } System.out.println(); } 7. Call mystery(0) Value Returned 0 mystery(5) 4 mystery(13) 86 mystery(297) 702 mystery(-3456) -6543 8. Two solutions are shown below. public static boolean isSorted(int x) { if (x < 0) { return isSorted(-x); } else if (x < 10) { return true; } else { int last = x % 10; int rest = x / 10; int secondToLast = rest % 10; return (secondToLast <= last && isSorted(rest)); } } public static boolean isSorted(int x) { if (x < 0) { return isSorted(-x); } else { return x < 10 || (x / 10 % 10 <= x % 10 && isSorted(x / 10)); } }
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Washington - CS - 143
CSE 143 Section Handout #12Practice Midterm #51. ArrayList Mystery. Consider the following method:public static void mystery5(ArrayList&lt;Integer&gt; list) cfw_for (int i = 0; i &lt; list.size(); i+) cfw_int element = list.get(i);list.remove(i);list.add(0,
Washington - CS - 143
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CHAPTER 22.1 Based upon Table 2.1, a resistivity of 2.6 -cm &lt; 1 m-cm, and aluminum is a conductor. 2.2 Based upon Table 2.1, a resistivity of 1015 -cm &gt; 105 -cm, and silicon dioxide is an insulator. 2.3 I max 2.4 10-8 cm2 7 A = 10 1 = 500 mA (5m)( m) 2 c
National Taiwan University - EECS - 101
CHAPTER 33.1(1019 cm-3 )(1018 cm-3 ) = 0.979V NA ND j = VT ln 2 = (0.025V )ln ni 10 20 cm -62( 11.7 8.854 x10-14 F cm-1 ) 2s 1 1 1 1 w do = + 19 -3 + 18 -3 (0.979V) j = -19 10 cm q NA ND 1.602x10 C 10 cm w do = 3.73 x 10-6 cm = 0.0373m w do 0.0373m w d
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CHAPTER 55.1 Base Contact = B n-type Emitter = D 5.2v BC iB + B + E iE C iCCollector Contact = A n-type Collector = FEmitter Contact = C Active Region = EFor VBE &gt; 0 and VBC = 0, IC = F I B or F =IC 275A = = 68.8 4A IBR =0.5 R = =1 1- R 1- 0.5 IC
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CHAPTER 66.1(a ) Pavg = 1W 10-5W / gate = 10 W / gate (b) I = = 4 A / gate 105 gates 2.5V6.2(a) Pavg = 100 5x10-6W / gate = 5 W / gate (b) I = = 2 A/ gate 2.5V 2x10 7 gates(c) I total = 2(2x10 gates)= 40 A gate7A6.3 2.5 - 0 5 (a ) VH = 2.5 V | V
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Keller Graduate School of Management Managerial Statistics (GM533)Course ProjectHousing Sales Price Predictor ModelHousing Sales Price Predictor ModelPage 2TO:FROM:Eastville, Oregons Board of Realtors Realtor October 20, 2010 Housing Sales Price Pr
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Resistance to ChangeHR587-Managing Organizational ChangeCourse ProjectInstructor: Kathleen MilburnKeller Graduate School of Management06/16/2010Nga LeTable of ContentsExecutive Summary 2Literature Review3Force-Field Analysis Diagram4Decoding
Keller Graduate School of Management - HR - HR1515
Multiple Regression AnalysisCase #28, Housing Prices IIKeller Graduate School of Management GM533Ryan D. LeeExecutive Summary:In this report I will use a multiple regression analysis approach to predict the appropriate sellingprice of my home in Eas
Keller Graduate School of Management - HR - HR1515
To:From:Date:Subject:MEMORANDUMHope Williams, CommissionerTasha Smith, NBPA PresidentNovember 13, 2011A proposal to reject or accept the latest proposal from NBA owners.PurposeI am writing to propose a solution to the currently rejected collecti
Keller Graduate School of Management - HR - HR1515
MemoTo:Howard Hughes, RepresentativeFrom:Tasha Smith, Chief of StaffDate:12/18/2011Re:Requested paper consisting of answers to panel questions regarding Medicare Crisisq wertyuiopasdfghjklzxcvbnmqwertyuiopasdfghjklzxcvbnmqwertyuiopasdfghjklzxcv
Keller Graduate School of Management - HR - HR1515
IntroductionWith more than so many Americans being uninsured to the tune of over 45 million thereis no wonder that there is lots of debate of how to best ensure that all receive health coverage.The debate is rather to mandate that all Americans purchas
Keller Graduate School of Management - HR - HR1515
Fi515 Week 1 AssignmentWeek 1 assignments FI515Mini caseA-Why is corporate finance important to all managers?Corporate finance provides managers with the skills to identify and select the corporate strategiesand individual projects that add value to
Berkeley - MCB 32 - 57703
MCB 32 Introductory Human Physiology Fall 2011TuTh 9:30-11:00, 2050 VLSBProfessors:Terry Machen, 231 LSA, 642-2983, t machen@berkeley.edu, office hrs: M 2-3 or by appt.Helen Lew, 4074 VLSB, h_lew@yahoo.com, office hours: TBAJames Crothers, 241 LSA, C
Berkeley - MCB 32 - 57703
Physiology OverviewCh. 1. pp 6-20Cells, tissues, organs and organ systemsBody fluidsHomeostasis by negative feedback, e.g., insulinMolecules in PhysiologyInorganic:water, ions, H+Ch. 2. pp 24-30Ch. 2. pp 30-46Organic:Carbohydrates, proteins, li
Berkeley - MCB 32 - 57703
Cell Metabolism pp. 105-117OverviewGlycolysisKrebs cycleOxidative phosphorylationLactic acid during anaerobic conditionsCell MetabolismOverviewGlycolysisKrebs cycleOxidative phosphorylationLactic acid during anaerobic conditionsENERGY GENERATI
Berkeley - MCB 32 - 57703
Cell OrganellesCh. 3 pp. 50-63, 67-71Plasma membrane, cytoskeleton, nucleusendoplasmic reticulum, ribosomes, Golgi complexlysosomes, secretory granules and mitochondriaEnergy, enzymes and reactionsCh. 4 pp. 87-93, 96-101ATP stores and releases ener
Berkeley - MCB 32 - 57703
MCB32 FINAL EXAMA. MILLER QUESTIONS67 multiple choice questions worth 133 pointsMidterm 3: 50 multiple choice questions, each worth 2 pts:Respiratory: 14 questionsKidney: 14 questionsGI: 11 questionsRepro: 11 questionsFinal A.Miller section only :
FIU - AMH - 2041
A Model of Christian CharityGovernor John Winthrop(1630 on board the Arbella)IntroductionJohn BeardsleyThis is Winthrops most famous thesis, written on board the Arbella, 1630. In an age not longpast, when the Puritan founders were still respected b