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Houston Downtown - GOVERNMENT - 73606
Exam III Review Civil Liberties- not absolute (bill of rights). Those personal freedoms that are protected for all individuals. Civil liberties typically involve restraining the government's actions against individuals. Role of bill of rights. what is the
Houston Downtown - GOVERNMENT - 73606
Define the term "public policy"- can be generally defined as the course of action (or inaction) taken by the state with regard to a particular issue Describe and Identify the steps in the Policy Process1. Agenda building- first the issue must get on the a
Houston Downtown - ACCT - 2301
ACC 2301 Exam 1, spring 2011(Dr. Said)1.The basic accounting equation cannot be restated as a. Assets Liabilities = Stockholders' Equity. b. Assets Stockholders' Equity = Liabilities. c. Stockholders' Equity + Liabilities = Assets. d. Assets + Liabiliti
Houston Downtown - ACCT - 2301
ACC 2301 Exam 2 answers, Spring 2011, Dr. Said1.The revenue recognition principle dictates that revenue should be recognized in the accounting records a. when cash is received. b. when it is earned. c. at the end of the month. d. in the period that incom
Houston Downtown - ACCT - 2301
ACC 2301 exam 3 answers, spring 2011 (Dr. Said)1.What is the term applied to the excess of net revenue from sales over the cost of merchandise sold? a. gross profit b. income from operations c. net income d. gross sales 2.The form of income statement tha
Purdue - ECE - 364
1/9/11ECE364 Software Engineering ToolsLecture 1 January 10, 2011 Lecturer: Michael Goldfarb1Outline Course Introduction Subversion Getting started with KornShell211/9/11Course Staff IntroductionInstructor Lab Administrator Teaching Assistan
Purdue - ECE - 364
1/16/11ECE364: Software Tools LaboratoryLecture 2 January 17, 2011 Lecturer: Michael Goldfarb1Lecture 2 Summary More KornShell Basics I/O Redirection and Pipes Quotes in KornShell Capturing Command Output Basic Regular Expressions Commands:
Purdue - ECE - 364
1/23/11ECE 364: Software Tools LaboratoryLecture 3 January 24, 2010 Lecturer: Michael Goldfarb1Lecture Outline Case Statement Sort Command Internal Field Separator (IFS) KornShell strings and patterns Awk and Sed in 60 sec, EEEK! Argument p
Purdue - ECE - 364
1/30/11ECE 364: Software Tools LaboratoryLecture 4 January 31, 2011 Lecturer: Michael Goldfarb1Lecture Summary Introduction to Python Common Data Types Lists and Tuples If Statement For and While Loops Reading from Standard Input211/30/1
Purdue - ECE - 364
2/6/11ECE 364: Software Tools LaboratoryLecture 5 February 7, 2011 Lecturer: Michael Goldfarb1Lecture 5 List manipulation String manipulation Basic file I/O A very brief look at functions Examples are located at ~ee364/examples/LEC-05!212
Purdue - ECE - 364
2/19/11Lecture 6 ECE 364: Software Tools LaboratoryLecture 6 February 14, 2011 Namespaces and Scope Functions Modules Exceptions Menus Code examples available at ~ee364/examples/LEC-06 Also downloadable from Blackboard12Namespaces A n
Purdue - ECE - 364
3/20/11ECE 364: Software Tools LaboratoryLecture 8 March 21, 2011 Lecturer: Michael Goldfarb1Regular Expressions A regular expression is a pattern of characters that a text string can be matched against when performing searches The name comes from
Purdue - ECE - 364
3/27/11ECE 364: Software Tools LaboratoryLecture 9 March 28, 2011 Lecturer: Michael Goldfarb1Lecture 9 Dictionaries Classes Lecture examples can be found in ~ee364/examples/LEC-09213/27/11Dictionaries A Python dictionary is an associative c
Purdue - ECE - 364
3/29/11ECE 364: Software Tools LaboratoryLecture 10 April 4th, 2011 Lecturer: Michael Goldfarb1Lecture 10 Introduction to Tk Widgets Events and Callbacks Pack Geometry Manager Examples and sample programs ~ee364/examples/LEC-10213/29/11Sam
UWO - PHILOSOP - 2074
When In Rome part 2Wednesday, January 12, 2011 11:28 AMKohlberg: Ethics of Justice Stage: Post Conventional: Universal Ethical principles (universal human rights) orientation. (author) Conventional: Authority and social order (maintaining law and order)
Ohio State - ACC - 103
Appendix C Investments and International OperationsSummary of Questions by Difficulty Level (DL) and Learning Objective (LO) True/False Item 1. 2. 3. 4. 5. 6. 7. 8. 9. 10. 11. 12. 13. 14. 15. 16. 17. 18. 19. 20. DL Easy Med Med Med Med Hard Hard Med Med
Ohio State - ACC - 103
AppC - Investments and International OperationsAppendix C Investments and International OperationsStudent Learning Objectives and Related Assignment Materials* Discussion Questions Quick Studies Problems (A &B set)* Beyond the NumbersStudent Learning O
Ohio State - ACC - 103
Chapter 002 Analyzing and Recording TransactionsSummary of Questions by Difficulty Level (DL) and Learning Objective (LO) True/False Item 1. 2. 3. 4. 5. 6. 7. 8. 9. 10. 11. 12. 13. 14. 15. 16. 17. 18. 19. 20. DL Easy Easy Easy Easy Easy Easy Easy Easy Me
Ohio State - ACC - 103
Chapter 02 Analyzing and Recording TransactionsChapter 02 Analyzing and Recording TransactionsStudent Learning Objectives and Related Assignment Materials* Discussion Questions Quick Studies Problems (A &B set)* 2-5 Beyond the NumbersStudent Learning O
Ohio State - ACC - 103
Chapter 2Analyzing and Recording TransactionsQUESTIONS1. a. Common asset accounts: cash, accounts receivable, notes receivable, prepaid expenses (rent, insurance, etc.), office supplies, store supplies, equipment, building, and land. b. Common liabilit
Ohio State - ACC - 103
To The InstructorTo The InstructorThis Instructors Resource Manual is a teaching supplement to Financial and Managerial Accounting 3rd Edition by John J. Wild. It provides for flexibility in both methods of delivery and course content. This design allow
Ohio State - ACC - 103
Student Name: Instructor Class: McGraw-Hill/Irwin Problem 02-02A VENTURE CONSULTANTS General Journal Date Explanation Mar 1 Cash Office Equipment Common Stock 2 Prepaid Rent Cash 3 Office Equipment Office Supplies Accounts Payable 6 Cash Services Revenue
Ohio State - ACC - 103
PROBLEM SET CProblem 2-1C (90 minutes) Part 1June 1 3 4 6 9 Cash.101 Common Stock.301 Owner invested cash. Computer Equipment.163 Accounts Payable.201 Purchased equipment on account. Prepaid Insurance.128 Cash.101 Prepaid two years of insurance. Supplie
Colorado - FIN - 2200
Case 1: Ratios and Financial Planning at S&S AirName: CU ID#:Xiaohan Cui 830336985 2010 actual % 100.0% 70.5% 12.0% 3.3% 14.3% 1.8% 12.5% 5.0% 7.5% 2011 forecast $20,255,000 15,168,000 2,975,000 665,000 1,447,000 627,800 819,200 327,680 491,520 375,000
Colorado - ACCT - 2000
BCOR 2000 - TA Office Hours All office hours will be held in Room 499. You may attend any of the TAs office hours, not just those of your recitation leader.Monday Tuesday Tuesday Wednesday Thursday10:00 12:00 11:00 1:00 1:00 3:00 10:00 12:00 1:00 3:00(
Berkeley - UGBA - 96
1.17.11 1.24.11 1.31.11 2.7.11 2.14.11 2.21.11 2.28.11 3.7.11 3.14.11 3.21.11 3.28.11 4.4.11 4.11.11 4.18.11 4.25.11 5.2.11L&S 5 Spring 2010 (UGBA 96) Class Time: 4:00 - 5:30 p.m. Location: Anderson Auditorium, Haas School of Business No Class - MLK What
Berkeley - UGBA - 96
Letters & Science 5 (UGBA 96): Introduction to Entrepreneurship Professor: TAs: Jennifer Walske (walske@haas.berkeley.edu) Angela Wang (aywang8@berkeley.edu) - Attendance Ayan Agarwal (Agarwal.ayan@berkeley.edu) Speaker Sessions Office & Hours: Monday 5:3
UGA - MATH - 4150
Math 4150/6150: Bonus Problems Spring 2011 Instructor: Dr. Shuzhou Wang Each problem is worth an extra 1% of the course. Note: If you turn in solutions of these problems for credit, you must work independently and must not discuss them with anyone else ex
UNLV - MATH - 132
Chapter7VariableCosting:AToolforManagementSolutionstoQuestions71 Absorptionandvariablecostingdifferin howtheyhandlefixedmanufacturingoverhead. Underabsorptioncosting,fixedmanufacturing overheadistreatedasaproductcostandhence isanassetuntilproductsareso
University of Toronto - MATH - 246
MATHEMATICAL INDUCTIONOriginal Notes adopted from September 11, 2001(Week 1)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsThe Natural Numbers The set of natural numbers is the set cfw_1, 2, 3, 4, 5, . . ., which is denoted
University of Toronto - MATH - 246
Complete Mathematical Induction and Prime NumbersOriginal Notes adopted from September 18, 2001 (Week 2) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngComplete Mathematical Induction If S N such that: a) 1
University of Toronto - MATH - 246
Congruences (Part 1)Original Notes adopted from September 25, 2001 (Week 3) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngModular Arithmetic a, b Z , m >1 "a is congruent to b modulo m" means m|(a-b). Equiv
University of Toronto - MATH - 246
Congruences (Part 2) & Fundamental Theorem of ArithmeticOriginal Notes adopted fromOctober 2, 2001 (Week 4) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngFundamental Theorem of Arithmetic Every natural numb
University of Toronto - MATH - 246
Congruences (Part 3) & Intro to Rational NumbersOriginal Notes adopted fromOctober 9, 2001 (Week 5) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku Onga & b are relatively prime if their only common factor is 1
University of Toronto - MATH - 246
RSA CodingReceiver chooses 2 distinct large prime p and q, and lets N= pq. Note: NN) = (p-1 ) (q- 1) Receiver also chooses an e relatively prime to NN). Receiver announces the pair (N, e) to all who wish to send messages. Message must be a natural number
University of Toronto - MATH - 246
The Euclidean AlgorithmLet d = greatest common divisor of a + b. Find d as follows: (Suppose b < a; reverse if otherwise ) a = bq + r b = r q1+ r1 r = r1 q2 + r2 r1= r2 q3 + r3 . rk-2= rk-1 qk + rk rk-1= rk qk+1 Then rk is greatest common divisor d. For,
University of Toronto - MATH - 246
Rational and Irrational NumbersOriginal Notes adopted from October 23, 2001 (Week 7) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngLemma: If x2 is even then x is even. Theorem: 2 is irrational We can't have
University of Toronto - MATH - 246
Irrational and Algebraic Numbers, IVT, Upper and Lower BoundsOriginal Notes adopted from October 30, 2001 (Week 8)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsIs 34 irrational? 4 = m/n 4 = m3 /n3 4n3 = m3 then3 3 3 3 22
University of Toronto - MATH - 246
The Real Numbers (Theorems)Original Notes adopted from November 6, 2001 (Week9) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngProve 2 + 3 is irrational Suppose 2 + 3 rational 2 + 3 = m/n 2 = m/n - 3 2 = m2
University of Toronto - MATH - 246
Complex NumbersOriginal Notes adopted from November 13, 2001 (Week 10) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngPolynomial Equations with Integer Coefficients Eg. 3x + 2 = 0. No Solution in Z, solution
University of Toronto - MATH - 246
Fundamental Theorem of AlgebraOriginal Notes adopted from November 20, 2001 (Week 11) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku Onga + bi + c + di = ( a + c) + (b + d) iTriangle Inequality For z1 , z2 C,
University of Toronto - MATH - 246
Factor Theorem and Intro to CardinalityOriginal Notes adopted from November 27, 2001 (Week 12)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsIf a and b are irrational, can ab be rational? Yes. Eg. ( 3)2 ( 3) 2 ) 2 = ( 3)2 =
University of Toronto - MATH - 246
Cardinality Part IOriginal Notes adopted from December 3, 2001 (Week 13)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsS and T have the same cardinality if there exists f : S T one-to-one onto (i.e. a pairing ) or one-to-one
University of Toronto - MATH - 246
Cardinality Part IIOriginal Notes adopted from January 8, 2002 (Week 14)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsDefinition. |S| = |T | if there exists f : S T (one-to-one and onto) Eg. |Even naturals| = |natural| Defi
University of Toronto - MATH - 246
Cardinality Part IIIOriginal Notes adopted from January 22, 2002 (Week 16)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsEg. S = cfw_a, b, c Sets of Subsets of S: cfw_, cfw_a, cfw_b, cfw_c, cfw_a, b, cfw_a, c, cfw_b, c, cfw_
University of Toronto - MATH - 246
Cardinality Part IV and Intro to Compass and Straight-EdgeOriginal Notes adopted from January 29, 2002 (Week 17)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsDenition. A real number is algebraic if there exists a nonzero po
University of Toronto - MATH - 246
Constructible Numbers, Fields and SurdsOriginal Notes adopted from February 5, 2002 (Week 18) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngConstructible Numbers If a,b,c are constructible & > 0,if b<c c=x
University of Toronto - MATH - 246
Proof that one can not Trisect an angle of 60 degrees with Straight Edge and CompassOriginal Notes adopted from February 12, 2002 (Week 19) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngF, r F, r>0 & if r F
University of Toronto - MATH - 246
Regular Polygons and Constructible AnglesOriginal Notes adopted from February 26, 2002 (Week 20) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngSurds: Q Q ( r ) (Q( r )( r1 ), Also Surd = Constructible. Theo
University of Toronto - MATH - 246
More on Constructible Numbers and AnglesOriginal Notes adopted from March 5, 2002 (Week 21) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngLemma: If x0 is a root of a polynomial with coefficients in F(r), th
University of Toronto - MATH - 246
Cardinality Aside (Short Example)Original Notes adopted from March 26, 2002 (Week 24)c P. Rosenthal , MAT246Y1, University of Toronto, Department of MathematicsNOTE: Tests were handed back today, and solutions to Term Test 3 were discussed. Everything
University of Toronto - MATH - 246
Topology (Part 1)Original Notes adopted from April 2, 2002 (Week 25) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngR, A subset S of R is open if S is a union of open intervals; ie) whenever x S , there exis
University of Toronto - MATH - 246
Topology (Part 2)Original Notes adopted from April 9, 2002 (Week 26) P. Rosenthal , MAT246Y1, University of Toronto, Department of Mathematics typed by A. Ku OngLet X be a topological space. Let S X The relative topology on S (as a subset of X) is the
University of Toronto - MATH - 246
(1) Prove that 1 1 1 n + + . = 12 23 n(n + 1) n+1 (2) Prove that 3 n n+2 1 2 + 2 + 3 + . + n = 2 - n 2 2 2 2 2 (3) Prove that 1 + 2q + 3q 2 + . . . + nq n-1 = 1 - (n + 1)q n + nq n+1 (1 - q)2(4) Find the sum of the following geometric progression x x2 xn
University of Toronto - MATH - 246
n n (1) Consider the binomial expansion (a + b)n = C0 an + C1 an-1 b + . . . + n bn . Cn n n n n Show that C0 - C1 + C2 - . . . Cn = 0 Hint: Pick appropriate a and b. (2) Find all prime numbers smaller than 100. (3) Recall that prime twins are pairs of pr
University of Toronto - MATH - 246
(1) Show that if (a, b, c) is a Pythegorean triple such that a2 + b2 = c2 then a and b can not both be odd. ab (2) Show that lcm(a, b) = (a,b) for any natural numbers a, b. Here lcm(a, b) is the least common multiple of a and b. (3) Find the rule for chec
University of Toronto - MATH - 246
(1) Prove the converse to Wilson's theorem: If (m - 1)! -1( mod m) then m is prime. (2) Without using the uniqueness of prime factorization theorem prove that if a|m, b|m and (a, b) = 1 then ab|m. (3) Use Euclidean algorithm to express (a) (66, 56) as 66x
University of Toronto - MATH - 246
(1) Prove that any natural n we have 1032n+9 7(mod 17). for (2) Prove that 2 + 3 and 2 + 3 2 are irrational. (3) Show that the equation 4x2 - 5y 2 = 2 has no rational solutions. Hint: reduce the equation to an equation in integers and consider it mod m fo
University of Toronto - MATH - 246
(1) Compute 5 up to 2 decimal points without using a calculator. (2) Prove that any interval (a, b) with a < b contains an irrational number. (3) prove that if limn xn = x and limn yn = y then limn (xn + yn ) = x + y. n (4) let m be an integer such that
University of Toronto - MATH - 246
(1) (a) Let f (x), g(x) be polynomials with real coefficients. Prove that there exists a unique polynomial h(x) = xk + ak-1 xk-1 + . . . + a0 such that h(x) divides both f (x) and g(x) and every other polynomial that divides both f (x) and g(x) divides h(
University of Toronto - MATH - 246
(1) For any set S define P (S) to be the set of all subsets of S. for example, if S = cfw_a, b then P (S) = cfw_, cfw_a, cfw_b, cfw_a, b. Let A be a finite set. Show that |P (A)| = 2|A| . Hint: Let A = cfw_x1 , . . . , xn . Represent a subset S of A by a