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Students' Confidence in the Ability to Transfer Basic Math Skills in Introductory Physics and PDF

150 Pages·2017·1.07 MB·English
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TThhee UUnniivveerrssiittyy ooff SSoouutthheerrnn MMiissssiissssiippppii TThhee AAqquuiillaa DDiiggiittaall CCoommmmuunniittyy Dissertations Spring 5-2013 SSttuuddeennttss'' CCoonnfifiddeennccee iinn tthhee AAbbiilliittyy ttoo TTrraannssffeerr BBaassiicc MMaatthh SSkkiillllss iinn IInnttrroodduuccttoorryy PPhhyyssiiccss aanndd CChheemmiissttrryy CCoouurrsseess aatt aa CCoommmmuunniittyy CCoolllleeggee Reginald Quinn University of Southern Mississippi Follow this and additional works at: https://aquila.usm.edu/dissertations Part of the Community College Leadership Commons, and the Science and Mathematics Education Commons RReeccoommmmeennddeedd CCiittaattiioonn Quinn, Reginald, "Students' Confidence in the Ability to Transfer Basic Math Skills in Introductory Physics and Chemistry Courses at a Community College" (2013). Dissertations. 438. https://aquila.usm.edu/dissertations/438 This Dissertation is brought to you for free and open access by The Aquila Digital Community. It has been accepted for inclusion in Dissertations by an authorized administrator of The Aquila Digital Community. For more information, please contact [email protected]. The University of Southern Mississippi STUDENTS’ CONFIDENCE IN THE ABILITY TO TRANSFER BASIC MATH SKILLS IN INTRODUCTORY PHYSICS AND CHEMISTRY COURSES AT A COMMUNITY COLLEGE by Reginald Quinn Abstract of a Dissertation Submitted to the Graduate School of The University of Southern Mississippi in Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy May 2013 ABSTRACT STUDENTS’ CONFIDENCE IN THE ABILITY TO TRANSFER BASIC MATH SKILLS IN INTRODUCTORY PHYSICS AND CHEMISTRY COURSES AT A COMMUNITY COLLEGE by Reginald Quinn May 2013 The purpose of this study was to examine the confidence levels that community college students have in transferring basic math skills to science classes, as well as any factors that influence their confidence levels. This study was conducted with 196 students at a community college in central Mississippi. The study was conducted during the month of November after all of the students had taken their midterm exams and received midterm grades. The instrument used in this survey was developed and validated by the researcher. The instrument asks the students to rate how confident they were in working out specific math problems and how confident they were in working problems using those specific math skills in physics and chemistry. The instrument also provided an example problem for every confidence item. Results revealed that students' demographics were significant predictors in confidence scores. Students in the 18-22 year old range were less confident in solving math problems than others. Students who had retaken a math course were less confident than those who had not. Chemistry students were less confident in solving math problems than those in physics courses. Chemistry II students were less confident than those in ii Chemistry I and Principals of Chemistry. Students were least confident in solving problems involving logarithms and the most confident in solving algebra problems. In general, students felt that their math courses did not prepare them for the math problems encountered in science courses. There was no significant difference in confidence between students who had completed their math homework online and those who had completed their homework on paper. The researcher recommends that chemistry educators find ways of incorporating more mathematics in their courses especially logarithms and slope. Furthermore, math educators should incorporate more chemistry related applications to math class. Results of hypotheses testing, conclusions, discussions, and recommendations for future research are included. iii COPYRIGHT BY REGINALD QUINN 2013 The University of Southern Mississippi STUDENTS’ CONFIDENCE IN THE ABILITY TO TRANSFER BASIC MATH SKILLS IN INTRODUCTORY PHYSICS AND CHEMISTRY COURSES AT A COMMUNITY COLLEGE by Reginald Quinn A Dissertation Submitted to the Graduate School of The University of Southern Mississippi in Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy Approved: _Sherry S. Herron_____________________ Director _James T. Johnson____________________ _Xing Yang__________________________ _Christopher Sirola____________________ _Susan A. Siltanen____________________ Dean of the Graduate School May 2013 ACKNOWLEDGMENTS I would like to thank my dissertation committee. My chair, Dr. Sherry Herron, has gone out of her way to help and assist me with not only this dissertation, but many other favors and requests needed. I would also like to thank Dr. James T. Johnson who has gone out his way to help me with the statistical portion of this dissertation. His expertise in this area was much appreciated. I would like to thank my other dissertation committee members, Dr. Xing Yang and Dr. Christoper Sirola who have been instrumental in assisting me with my many revisions as well as offering much needed advice and wisdom for my research study. No thanks would be complete without mentioning the department administrator; Celia Young, who was instrumental in helping me with the paperwork process and meeting critical deadlines. I would like to thank the physics and chemistry faculty at Hinds Community College. I want to thank them for agreeing to allow me to use part of their class time to have their students participate in my study as well as working with me to learn the specific math skills that were needed for chemistry and principles of chemistry courses. I also would like to thank the students at Hind Community College for volunteering to participate in this study, without their cooperation this study would not have taken place. Finally, I want to thank God, my family, parents, friends, and church members for encouraging me to pursue my dreams and reach for the stars. There were many times I became discouraged along the way but they encouraged me to stay the path and not give up. iv TABLE OF CONTENTS ABSTRACT..………….………………………………………………………………….ii ACKNOWLEDGMENTS………………………………………………………………..iv LIST OF TABLES……………………………………………………………………….vii CHAPTER I. INTRODUCTION .......................................................................................1 Statement of the Problem Research Questions Hypotheses Definition of Terms Delimitations Assumptions Justification II. REVIEW OF THE LITERATURE ............................................................16 Introduction Teaching and Learning Mathematics Gender Age and Enrollment Status Previous Mathematics Background Homework/Study Time Homework Method Transfer of Knowledge Attitudes and Feelings Regarding Mathematics III. METHODOLOGY ....................................................................................74 Research Questions Hypotheses Research Design Participants Instrumentation Procedures Data Analysis IV. ANALYSIS OF DATA.............................................................................81 v Introduction Descriptive Data Test of Hypotheses V. CONCLUSIONS AND DISCUSSION..………………………………...98 Introduction Summary of Procedures Conclusions Discussions Limitations Recommendations for Future Research APPENDIXES.................................................................................................................116 REFERENCES…………………………………………………………………………126 vi LIST OF TABLES Table 1. Demographic Information (Age, Gender, Status, and Degree).............................83 2. Mathematics Background (Class, Grade, Retake, and Homework)......................85 3. Science Class Status (Class, Retake, Grade, and Study Time)..............................87 4. Descriptive Statistics for Science Class Confidence Scores ................................88 5. Descriptive Statistics for Math Skills....................................................................89 6. Descriptive Statistics for Midterm Grade.............................................................90 7. Math Related Science Application Descriptive Statistics.....................................90 8. Coefficients for the Predictor Variables................................................................96 vii

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