for Accounting 3431.04 Intermediate Accounting I Spring Semester 2014 Instructor Professor Ke-an Wu Office: Suite 3-237‚ Room 9‚ Bayou Building Phone number: 281-283-3108 Email: Wukean@uhcl.edu Office hours: Wed. 3:00 to 5:00 P.M. and Thu. 2:30 to 3:30 P.M.; and by appointment Accounting Secretary Ms. Nancy Newton Office: Suite 3-237‚ Bayou Building Phone Number: 281-283-3155 Course Materials Required: Stice‚ E. and J. Stice‚ Intermediate Accounting‚ 19th edition
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Questions 1 2‚ 3‚ 29 4‚ 5‚ 6‚ 7 8‚ 9‚ 10‚ 11 12‚ 13‚ 14‚ 15‚ 16‚ 17‚ 18‚ 19‚ 20‚ 21‚ 22‚ 23 23‚ 24‚ 25‚ 26‚ 27‚ 28 30 Cases 4 6‚ 7 1‚ 2‚ 3‚ 5 8 3‚ 9‚ 11‚ 12‚ 13‚ 14‚ 16‚ 17 10‚ 19‚ 20 15‚ 18 6. 7. Copyright © 2011 John Wiley & Sons‚ Inc. Kieso‚ Intermediate Accounting‚ 14/e‚ Solutions Manual (For Instructor Use Only) 1-1 ASSIGNMENT CHARACTERISTICS TABLE Level of Difficulty Simple Simple Simple Simple Moderate Simple Simple Simple Simple Complex Simple Moderate Simple Simple Complex Moderate Moderate
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Business Mathematics (F-502) Report On Use of Mathematical Tools in Business EMBA‚ Department of Finance University of Dhaka Report on Use of Mathematical Tools In Business Table of Contents PREPARED FOR: Farzana Lalarukh Associate Professor and Course Teacher F-502: Business Mathematics Department of Finance University of Dhaka PREPARED BY: SUBMITTED ON: 27th December‚ 2013 Letter of Transmittal December 26‚ 2013 Farzana Lalarukh
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A Karnaugh map (K-map) is a pictorial method used to minimize Boolean expressions without having to use Boolean algebra theorems and equation manipulations. A K-map can be thought of as a special version of a truth table . Using a K-map‚ expressions with two to four variables are easily minimized. Expressions with five to six variables are more difficult but achievable‚ and expressions with seven or more variables are extremely difficult (if not impossible) to minimize using a K-map. Definition
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Segment One Pace Chart Week 1 2 3 4 5 6 7 8 9 10 Lesson 01.00 Module One Pretest 01.01 Algebra 1 Review 01.02 Introduction to Functions 01.03 Module One Quiz 01.04 Graphing Linear Equations and Inequalities 01.05 Writing the Equation of a Line 01.06 Comparing Functions 01.07 Module One Review and Practice Test 01.08 Discussion-Based Assessment 01.09 Module One Test 02.00 Module Two Pretest 02.01 Rational Exponents 02.02 Properties of Rational Exponents 02.03 Solving Radical Equations 02
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Two-Variable Inequalities Kathleen Kent MAT 222 Week 2 Assignment Guillermo Alvarez September 22‚ 2014 Two-Variable Inequalities This week’s assignment will show how two-variable inequalities can be used in real-world scenarios by using independent and dependent variables. This week’s assignment will use graph representations and show how the two-variable inequalities can be incorporated into several problems to show how many of each item trucks can ship without going over
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Mathematics (Algebra and Geometry) Introduction Mathematics is the language of all sciences. The subject at the secondary level has great importance in a progressive country like India as it develops various living skill. It is important to note that the subject itself has a separate identity in the life of a man. The challenges due to the tremendous growth in the population‚ globalization‚ pollution‚ competition between countries‚ natural disasters emphasise the need to develop the curriculum
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EXAM QUESTIONS 1. Give 2-3 examples of the database applications. 2. What is the role of the database in the IS generic architecture? 3. What is file-based system? Give 2 examples of FBS. 4. What are main limitations of FBS? 5. What is database? 6. What does it mean that database is self-describing collection of interrelated records? 7. What does it mean that data is integrated? 8. What does it mean that database is collection of logically related data? 9. What is DBMS? 10. What are the
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c 00 01 11 10 0 1 0 1 0 0 1 1 0 1 (b) Group the appropriate terms in the K-Map above‚ and write the minimum SOP (sum of products) expression for f. f = a’b + b’c 1 Version A 3. Using the properties of Boolean algebra we have discussed in class‚ simplify the expression from part 1(a) above. List the properties you use. Show all steps. f = a’b’c + a’bc’+ a’bc + ab’c = a’b’c + ab’c + a’bc’+ a’bc (commutative) = (a’ + a)b’c + a’b(c’ + c) (distributive)
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Data Theory. Golub‚ G. H.‚ and Reinsch‚ C. 1971. Linear algebra‚ Chapter I.10. In: Handbook for Automatic Computation‚ Volume II‚ J. H. Wilkinson and C. Reinsch‚ eds. New York: Springer-Verlag. Greenacre‚ M. J. 1984. Theory and applications of correspondence analysis. London: Academic Press. Heiser‚ W. J. 1981. Unfolding analysis of proximal data. Doctoral dissertation. Department of Data Theory‚ University of Leiden. Horst‚ P. 1963. Matrix algebra for social scientists. New York: Holt‚ Rinehart‚ and
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