1 Page

2004-1561_Abstract

Course: ABSTRACTS 2004, Fall 2009
School: Calvin
Rating:
 
 
 
 
 

Word Count: 343

Document Preview

recent A National Public Radio story comparing United States mathematics education with that of other countries who tend to outperform the U.S. concluded that mathematics education is more effective at producing competency when, counter-intuitively, it does not focus exclusively on skills building. Instead, classrooms that challenge students to explore conceptual--or "philosophical"--questions...

Register Now

Unformatted Document Excerpt

Coursehero >> Michigan >> Calvin >> ABSTRACTS 2004

Course Hero has millions of student submitted documents similar to the one
below including study guides, practice problems, reference materials, practice exams, textbook help and tutor support.

Course Hero has millions of student submitted documents similar to the one below including study guides, practice problems, reference materials, practice exams, textbook help and tutor support.
recent A National Public Radio story comparing United States mathematics education with that of other countries who tend to outperform the U.S. concluded that mathematics education is more effective at producing competency when, counter-intuitively, it does not focus exclusively on skills building. Instead, classrooms that challenge students to explore conceptual--or "philosophical"--questions tend to be more effective than those that remain primarily skills-based. This suggests that the study of mathematical and scientific processes by the humanities, in addition to attending to native educational objectives, can enhance engineering education objectives by focusing on core questions and conceptual understanding of mathematical and scientific processes. A growing body of scholarship has begun to examine similar relations between technical processes and, e.g., writing composition and ethical decision making models. This paper will describe a multidisciplinary course taught for three consecutive years to engineering students by a collaboration of instructors from the Applied Mathematics and the Humanities departments at the University of Colorado at Boulder. The course, Connections: Math, Physics, Humanities, and was motivated by the perception that engineering students largely tended to dismiss the humanities as "irrelevant" to science and engineering activities--even when they enjoyed such courses. Using an historical approach to original texts, the course sought to make the case that the humanities are fundamentally relevant to the "internal" workings of scientific thought. For instance, the authors of seminal texts are often keenly aware of both the importance and the limitations of applicability of their new insights; those limitations are often 'forgotten' by people who publish later work but who lack a fundamental philosophical understanding of the work, such that concepts run th...

Find millions of documents on Course Hero - Study Guides, Lecture Notes, Reference Materials, Practice Exams and more. Course Hero has millions of course specific materials providing students with the best way to expand their education.

Below is a small sample set of documents:

Calvin - ABSTRACTS - 2004
Classic Rhetoric as a Model for Interdisciplinary Design/Engineering Instruction.Richard Fry, IDSA, ITEA Assistant Professor Brigham Young UniversityEngineering, Technology and Design are three disciplines that work together in the world of produc
Calvin - M - 361
Calvin - M - 243
Math 243 Spring 20061/2Problem Sets Between Test 1 and Test 2Only turn in problems that are not bracketed. Bracketed problems are additional problems you can look at. Round brackets indicate problems that may help you with problems that are ass
Calvin - M - 243
Math 243 Variations on the Inference Theme1Recall that statistical inference is inferring information about a population from information about a sample. Were generally talking about one of two things: 1. Estimating parameters (condence interval
Calvin - M - 243
Math 243 Spring 2007March 26, 200742Review & Preview: Design of Statistical StudiesIt is going to become increasing important to pay attention to study design. In general, by study design we mean answers to questions like the following: What
Calvin - M - 243
Math 243 Spring 2007January 29, 20071Important Informtion1. Course Web Page: http:/www.calvin.edu/ rpruim/courses/m243/S07/. 2. Provide exam "black out dates" (with reasons) via email by Friday.Introduction to Statistics1. What is statisti
Calvin - M - 243
A Little Survey1.1 Write down any number between 1 and 30 (inclusive). 2.1 What is your favorite color? black red green purple other:2.2 What is your favorite color?3.1 What is your favorite zoo animal? giraffe lion elephant other:3.2 What is
Calvin - M - 243
Math 243 Spring 2006January 31, 20061Lab ActivityToday's class will be spent working through Investigation 1.1. I encourage you to work in pairs (but not in larger groups). Discussing the problems with your partner is a good way to make sure
Calvin - M - 243
Math 243 Lab 2: Using R for Inference1This lab will give us a chance to see how R can be used to perform hypothesis tests and compute condence intervals. We will also see how to use some of the other features of R to check that various assumptio
Calvin - M - 243
Math 243 Spring 2006 Sections CoveredTest 1 Information1Test 1 covers chapters 1 and 2. The only topic you are not responsible for is the Empirical Rule (page 126). Important Topics and Terms 1. Data Basics: observational unit, variable, sampl
Calvin - M - 243
February 21 Conditional Probability1. Conditional probability. (The case of partial information.) 2. Notation: P (A|B) read probability of event A given B 3. Denition: P (A|B) = 4. examples: two dice, the random senior 5. Be careful: P (A|B) is not
Calvin - M - 243
March 16 - Confidence intervals for proportions1. Suppose x is the number of successes in n trials of a Bernoulli process with probability of success . Then x has the binomial distribution with parameters n and . 2. = p = x/n is an unbiased estimat
Calvin - M - 243
May 2 Analysis of Variance1. The setting for (one-way) analysis of variance (ANOVA). (a) a dependent (response) variable (usually a continuous random variable) (b) an independent (treatment, factor) variable that is categorical with several (at lea
Calvin - M - 343
MATH 343 Fall 2008 Test 2Name:Instructions. Answer each question carefully and completely on the blank paper provided. Cleary label each problem, and put your name on each sheet. At the end of the exam, turn in this sheet along with all of you
Calvin - M - 343
Solutions1.1a) odd case: m is middle value; even case: middle values are m d and m + d for some d, so m is the median. b) Suppose L values are less than m and E values equal to m. Then there are also L values greater than m. Since m d + m + d = 2
Calvin - M - 343
Solutions2.1a) odd case: m is middle value; even case: middle values are m d and m + d for some d, so m is the median. b) Suppose L values are less than m and E values equal to m. Then there are also L values greater than m. Since m d + m + d = 2
Calvin - M - 343
Solutions2.1a) odd case: m is middle value; even case: middle values are m d and m + d for some d, so m is the median. b) Suppose L values are less than m and E values equal to m. Then there are also L values greater than m. Since m d + m + d = 2
Calvin - M - 343
MATH 343 Fall 2007 Test 2Name:Instructions. Answer carefully and completely. Be sure that your work gives a clear indication of reasoning. Use notation and terminology correctly. If you get stuck on a problem, or get results that don't seem rig
Calvin - PROJECT - 11
yourself your your your your your your you. you, you you you you youyou you you you you you you you you you you you you you you you yonderyonder yet, yet years would would would world. world, world woodlandswonder-world without without without wit
Bryant - BRYANT - 2
CALICO JournalVolume 24+ Number 3 + 20071 CALICO IA JOURNAL DEVOTED TO RESEARCH AND DISCUSSION ON TECHNOLOGY AND LANGUAGE LEARNINGDevoted to research and discussion on technology and language learningCALICO Journal.Volume 24, Number 3,2
Bryant - BRYANT - 2
APPLIED LANGUAGE LEARNING 2006 VOLUME 16 NUMBER 2Applied Language LearningV O L U M E 16 NUMBER 2Applied Language LearningLidia WoytakEditorVolume 16Number 2Applied Language LearningPB 65-06-02The mission of Professional Bulletin 65
Calvin - FORTRAN - 90
An oval is used to indicate the beginning or end of an algorithm.A parallelogram indicates the input or output of information.A rectangle indicates the assignment of values to variables; the assigned value may be the result of some computation. S
Calvin - FORTRAN - 90
(a) A(1, A(1, A(1, A(1, A(2, A(2, A(2, A(2, A(3, A(3, A(3, A(3,1) 2) 3) 4) 1) 2) 3) 4) 1) 2) 3) 4)A(1, 1) A(2, 1) A(3, 1)A(1, 2) A(2, 2) A(3, 2)A(1, 3) A(2, 3) A(3, 3)A(1, 4) A(2, 4) A(3, 4)(b) A(1, A(2, A(3, A(1, A(2, A(3, A(1, A(2, A(3,
Calvin - FORTRAN - 90
CONSTRUCTION PROJECT Obtain project specifications Perform calculations Display resultsObtain personnel requirementsObtain equipment requirementsObtain materials requirementsCalculate personnel costCalculate equipment costCalculate cost o
Michigan State University - NCERA - 125
Minnesota ReportCompiled by: George Heimpel Dept. of Entomology Univ. of Minnesota St. Paul, MN 55108 tel. (612) 624-3480 FAX: (612) 625-5299 email: heimp001@tc.umn.eduContents: Priniciple Investigators Univ. of Minn. Entomology: Andow Heimpel Rag
Calvin - FORTRAN - 90
Deleting at the front of a linked list:Data List Brown Next Data Jones Next Data Lewis Next Data Smith NextTempPtrData List BrownNextData JonesNextData LewisNextData SmithNextTempPtrData List BrownNextData JonesNextData
Calvin - FORTRAN - 90
Calculate initial-value, limit, and step-sizeCalculate initial-value, limit, and step-sizeSet control-variable equal to the initial-valueSet control-variable equal to the initial-valuefalsecontrol-variable limittruefalsecontrol-varia
Calvin - FORTRAN - 90
MainInitialize Initialization routineProcessTransaction Transactionprocessing routineContructIndex Routine to construct Index listSearch Routine to locate record number using IndexProcessOrder Routine to process order, display reorder and o
Calvin - FORTRAN - 90
A B8.5 9.37A = BA B9.37 9.37A B8.5 9.37B = AA B8.5 8.5Delta Rho Temp357 59 ?Temp = DeltaDelta Rho Temp357 59 357Delta = RhoDelta Rho Temp59 59 357Rho = TempDelta Rho Temp59 357 357Sum 132.5 Sum = Sum + X X 8.
Calvin - FORTRAN - 90
0.1 B 0.2 0 0.1 B0.1 C0.15 D0.2 A0.45 E1 0.1 C 0.35 0 0.2 1 0.15 D 0.2 A 0.45 E0 0.1 B1 0.1 C 0.55 0 0.35 0 0.2 1 1 0.15 D 0.2 A 0.45 E0 0.1 B1 0.1 C 0.15 D 1.0 0 0.55 0 0.35 0 0.2 1 1 1 0.2 A 0.45 E0 0.1 B1 0.1 C 0.15 D 0.2 A 0
Calvin - FORTRAN - 90
Memory.real number1 real number2 real number3 real number50 FailureTime ...
Calvin - FORTRAN - 90
Before assignment:pointer 1pointer 2After Assignmenr pointer1 => pointer2:pointer 1pointer 2Before assignment:pointer 1 pointer 3pointer 2After Assignmenr pointer1 => pointer2:pointer 1 pointer 3pointer 2Before assignment:StringP
Calvin - FORTRAN - 90
Factorial(5) n Fact = n * Factorial(n - 1) 5 Factorial(4) Fact = n * Factorial(n - 1) n 4 Inductive Step Inductive StepFactorial(3) n Fact = n * Factorial(n - 1) 3 Factorial(2) n Fact = n * Factorial(n - 1) 2 2 Inductive Step Inductive StepFactor
Calvin - FORTRAN - 90
XCoordinate YCoordinate Number Term? ? ? ?XCoordinate YCoordinate Number Term5.23 5.0 17 ?XCoordinate YCoordinate Number Term5.23 5.0 17 7XCoordinate YCoordinate Number Term10.46 5.0 17 7
Calvin - FORTRAN - 90
y y = f(x)P1(x1,y1)P2(x2,y2)cx3x2x1x
Calvin - FORTRAN - 90
11
Calvin - FORTRAN - 90
Calvin - FORTRAN - 90
ABC
Calvin - FORTRAN - 90
ETIANM
Calvin - FORTRAN - 90
AddressMemoryArray Elementbase addressB B+1 B+2Code(1) Code(2) Code(3)B + 49Code(50)
Calvin - FORTRAN - 11
Calvin - FORTRAN - 90
Stack97Data Next84Data Next55Data Next
Calvin - FORTRAN - 90
Calvin - FORTRAN - 90
Calvin - FORTRAN - 90
BEGINEnter CelsiusCalculate Fahrenheit = (9/5)* Celsius + 32Display FahrenheitEND
Calvin - FORTRAN - 90
PredPtrCurrPtr..TempPtrTempPtr%Next => CurrPtr PredPtr%Next => TempPtrPredPtr CurrPtr..TempPtr
Calvin - ABSTRACTS - 2004
Technology 21 A Course on Technology for Non-Technologists Abstract There is a need to prepare non-technologists to assume senior management, political and other leadership roles in a highly technological world. Many non-technical college students h
Calvin - M - 256
Official course description for Math 256.The course begins with a brief treatment of logic and the logical forms of mathematical statements and their proofs. Emphasis is on the use of logic as a reasoning aid rather than on the theory of logical sys
Johns Hopkins - APL - 484
RAILS VIEWSTuesday, April 14, 2009SAMPLE PROJECTTuesday, April 14, 2009RAILS MODELSclass Engineer < ActiveRecord:Base has_many :project_assignments, :dependent => :destroy has_many :projects , :through => :project_assignments endclass Proj
Calvin - M - 256
Mathematics 256 September 15 & 16, 20081. Rules of Inference (Rosen, 1.5) The rules of logic that may (should) be used in arguments are listed in Table 1 on page 66. Study the table carefully. Make sure you understand what each rule says and that it
Calvin - M - 256
Mathematics 256 September 18 & 19, 20081. Sets (Rosen, 2.1 & 2.2) Terminology. Set, element, empty set, subset, proper subset, set equality. Be sure you distinguish between and . (For example, 1 Z and {1} Z, but {1} Z.) The distinction between
Calvin - M - 256
Mathematics 256 October 10 & 14, 2008Mathematical Induction (Rosen 4.1) Mathematical induction is a form of proof that is used to prove statements of the following structure: n Z+ P (n), where P (n) is some statement about the positive integer n. A
Calvin - M - 256
Mathematics 256, Final Exam 9:00 a.m.12:00 noon, December 18, 2008The nal exam will be comprehensive. Approximately 40% of the exam will cover discrete mathematics and 60% will cover linear algebra. Your nal exam score may replace one of the two tes
Calvin - M - 231
Mathematics 231 A Test 2, Friday, March 31, 2006Sections from textbook: 3.13.9 and 6.16.2. Topics: 1. Second order linear differential equations. (a) Theory (i) Existence and uniqueness theorem (Theorem 3.2.1) (ii) Principle of Superposition (Theore
Calvin - M - 100
Euclids Algorithm and Solving Congruences Mathematics 100 A September 22, 2006Denition. The greatest common divisor of two natural numbers a and b, written gcd(a, b), is the largest natural number that divides both a and b. Middle School Algorithm.
Calvin - ENGR - 332
Calvin College- Engineering DepartmentEngineering 332 Analog Design Spring 2002Professor: Paulo F. Ribeiro, SB130 X6407, PRIBEIRO@CALVIN.EDU Textbook: Sedra / Smith, Microelectronic Circuits, Fourth Edition Lectures: 12:30-1:20PM (MWF) SB203 Lab
Calvin - CH - 08
36243_1_p1-2912/8/97 8:39 AM Page 23MORE ABOUT FUNCTION PARAMETERSDefault Values for Parameters in FunctionsProblem. We wish to construct a function that will evaluate any real-valued polynomial function of degree 4 or less for a given real val
Calvin - CH - 01
36243_2_p31-3412/8/97 8:42 AMPage 3136243AdamsPRECEAPPENDIX 2 JA ACS11/17/97pg 31CODES OF ETHICSThe PART OF THE PICTURE: Ethics and Computing section in Chapter 1 noted that professional societies have adopted and instituted codes
Calvin - CH - 14
14.4 The STL list<T> Class Template114.4 The STL list<T> Class TemplateIn our description of the C+ Standard Template Library in Section 10.6 of the text, we saw that it provides a variety of other storage containers besides vector<T> and that o
Calvin - CH - 15
15.4 An Introduction to Trees1TREES IN STLThe Standard Template Library does not provide any templates with Tree in their name. However, some of its containers - the set<T>, map<T1, T2> , multiset<T>, and multmap<T1, T2> templates - are generall
Calvin - CH - 10
10.2 C-Style Arrays1VALARRAYSAn important use of arrays is in vector processing and other numeric computation in science and engineering. In mathematics the term vector refers to a sequence (one-dimensional array) of real values on which various