|Degree||Mathematics||Southern Illinois University||MS||1999|
My teaching style has been, for the most part, dictated by student response. I am comfortable teaching in a traditional lecture format, in a format that uses a cooperative learning approach exclusively, or in a hybrid format. The goal is for effective learning to take place, and I believe my strongest quality is to be able to adapt in such a way that best helps students reach their academic goals.
For eight years, I taught freshman and sophomore-level mathematics courses at Arizona State University. These courses included College Algebra, Pre-Calculus, Calculus, Finite Mathematics, and Elementary Mathematics Theory. Additionally, I have tutored students in these courses both in the Mathematics Department Tutor Center, and on my own personal time.
|Degree||Mathematics Education||Florida State University||BS||1993|
I love teaching and the reward that it brings. I am a step-by-step oriented teacher. I've had many students return saying how my style of teaching continues to help them in their current studies. In my 14 years of experience, I've learned that many students learn with many different styles. I believe that every child can learn; however, the teacher must reach them at their level. If I have a good understanding of where the student is academically, I can help them to grow academically.
I've taught middle school for 14 years. My goal in becoming a teacher was to reach those students who had, somehow, fallen through the cracks of education. I taught at a drop-out-prevention school for 7 years. During those years, my student scores continuously rose. I taught 7th and 9th grade at this school. I transferred to a different middle school where I taught 6th & 7th grade for two years and the remaining five years, I taught Pre-Algebra and Algebra 1. I began to tutor after school during my first year to struggling students. I was also listed on the school boards list of tutors. I also worked at an after-school program. During these years, I tutored second graders and up to mathematical levels of geometry, Algebra 1 and Algebra II.
|Degree||Statistics||University of North Florida||Master's of Science (ABD)||2008|
|Certification||Biostatistics||University of West Florida||Accredited||2006|
|Degree||Mathematics||University of West Florida||Bachelor's of Science||2006|
I believe that students are wary of mathematics and statistics because they appear clinic and distant, with little to do with the “real” world. To educate I try to create dynamic and above all relevant “uses” for the lessons. My experiences have exposed me to different teaching styles and class formats and allowed me to develop a teaching philosophy that encompasses the best of all these methods. My philosophy is best described with reference to six primary concepts:
1. Knowledge conveyed in a relevant context
2. Interaction with each student and the material
3. Passion for teaching and the subject
5. Creativity in teaching methods and
6. Respect between the student and the teacher
All students seek knowledge; it’s the teacher’s role to facilitate learning and guide them along the path. A successful lesson is one in which the student comes out seeing the world a little differently.
During my education and career, the teaching of others has featured prominently in my personal goals and life objectives. While attending high school, I tutored fellow students professionally in subjects ranging from basic algebra to complex calculus. My undergraduate degree was in the field of Mathematics and Statistics with an additional biological statistics certificate and at present I am completing my Masters of Science in statistics. My understandings of these fields lead to my recruit by a number of professors and researchers to provide assistance and advisement on statistical analysis of their projects. In addition to assisting my professors, I was also selected to be a Graduate Teaching Assistant, and was also selected to conduct "stand alone" courses. I have a strong passion for these subjects and I believe my years of teaching experience have given me the insight, patience and ability to convey the complex world of mathematics and statistics to my students.
|Degree||Electrical Engineering||Marquette University||MS||1971|
|Degree||Electrical Engineering||GMI (Kettereing University)||BS||1971|
I’ve always been interested in the application of math and science to the solution of real world problems. This led me to a very satisfying career in engineering. Therefore my approach to teaching is very application oriented. I like to relate the subject to problems that the students will encounter in real life situations. I've generally only worked with older students; high school or college age or older mature adults who have returned to school to get advance training or learn a new trade.
I’ve always been interested in math and science; especially in their application to solving real world problems. This led me to a very satisfying career in engineering. I have a BS in electrical engineering from General Motors Institute (now Kettering University) and an MS in electrical engineering from Marquette University. I am a registered professional engineer in Illinois. I have over 30 years of experience in the application, development, and sales/field support of electrical/electronic controls for industrial, aerospace, and automotive applications. I’m currently doing consulting work at Hamilton-Sundstrand, Delta Power Company, and MTE Hydraulics in Rockford. I also have college teaching and industrial training experience. I have taught several courses at Rock Valley College in Electronic Technology, mathematics, and in the Continuing Education area. I’ve done industrial technical training for Sundstrand, Barber Colman, and others. I’ve also taught math courses at Rasmussen College and Ellis College (online course). I’ve also been certified as an adjunct instructor for Embry-Riddle Aeronautical University for math and physics courses. I've tutored my own sons in home study programs. I'm currently tutoring a home schooled student in math using Saxon Math. I hope to do more teaching/tutoring in the future as I transition into retirement.
|Degree||Math||University of Toronto||M.Sc.||1966|
My students know I love math. I am enthusiastic, patient, and caring. I believe everyone can learn math given the right circumstances. I take interest in my students, I email them, I encourage them to do their homework. Through this personal interest, my students work to please the teacher. I also use different teaching styles: discovery learning, Look-Do-Learn, one-to-one instruction, critical thinking. Once a student, always a student for me. I go the extra mile.
From an early age I loved math and so when I graduated with a BA in Math and Latin, I went straight into teaching math at the high school level. During graduate school years, I taught math at the University of Toronto. While working with computer programming, I taught math in the evening division of Westbury College in Montreal. I have taught math in different countries: Jamaica, Canada, U.S. Virgin Islands, Nigeria-West African Educational Council, The Bahamas, and Florida.
|Certification||Physics 6 - 12 ||State of Florida||9 credit hours||current|
|Degree||Mathematics||University of Central Florida||M.S.||1993|
|Degree||Physics||University of Central Florida||B.S.||1990|
I believe in my students and their abilities to learn and synthesize their experiences. My students learn their subjects because I provide a variety of techniques to command their attention. I believe teaching is not just about giving students information but about reaching students who might "get lost" in the system without a guide and friend to help them along.
I have taught for over ten years in the public school system and learned how to "connect" with students. I have taught physics, chemistry, and mathematics at the high school level, and I have a wide range of teaching experiences in those fields. I have taught AP, honors, and standard classes. Using interesting movies followed by a lab to reinforce the concept is one of the ways I have used to reach students and make a difference in their lives.
|Degree||Electrical Engineering||Univeristy of Michigan||P.h.D||1990|
|Degree||Electrical Engineering and Mathematics||University of Pittsburgh||M.S.||1982|
|Degree||Computer Science and Mathematics||Univerisity of Pittsburgh||B.S.||1980|
I teach by example and I am methodical. I show a student how to solve a problem by going very slowly and by following a sequence of steps. I make sure that the student follows understands each step before moving on to the next one. I then ask the student to solve almost the exact same problem (with a slight change in numbers for example)so that the student learns the method and how to solve the problem by herself/himself. I am very patient but expect the student to be willing to learn. I tell students that learning a subject matter is more important than getting an A in a class - this is because 1. if you learn, chances are you won't forget (at least for a long while) and 2. you will get a good grade as a result.
I have been employed by the IBM corporation for the last 27 years. I held numerous positions in hardware development, software development, telecommunication network development, project management, solution architecture, performance analysis, and others. As much as I enjoy my job, I have passion in Mathematics. I develop new ideas related to my work and expand them into U.S. patents and external technical papers. I informally tutor family and friends attending high school or college. I was a Mathematics teaching assistant at the Univ. of Pittsburgh for 2 years and at the Univ. of Michigan at Ann Arbor for 3 years. I love teaching and sharing my knowledge with others. I have published numerous technical papers and hold numerous U.S. patents as well.
|Degree||Mathematics with Concentration in Computer Science||University of North Carolina at Greensboro||BS||2007|
From my tutoring experience, I have noticed that students have trouble understanding the meaning of numbers and symbols on paper simply because no one has taught them how to visualize and interpret them in a real world situation. They also don't realize that they have plethora of resources and tools available to them to help them, yet they rarely utilize them. I try to give hints and clues to my students and let them obtain the right answers on their own instead of simply solving the problem for them. I believe this gives them a much better understand of the material.
Having recently graduated with a Bachelor's degree, I am continuing my education to obtain my Master's degree in mathematics. Number Theory will be my focus, as I intend to get involved in the encryption field. During my senior year as undergraduate, I have worked on campus as a teacher's assistant and at home as an online tutor for UNCG's iSchool program. I have privately tutored undergraduates needing help in pre-calculus and calculus. I enjoyed helping the students and showing them some of my own tricks and ways when it comes to solving the problems.
Pre-Algebra, Algebra 1, and Algebra 2 all require you to master new math skills. Do you find solving equations and word problems difficult in Algebra class? Are the exponents, proportions, and variables of Algebra keeping you up at night? Intercepts, functions, and expressions can be confusing to most Algebra students, but a qualified tutor can clear it all up! Our Algebra tutors are experts in math and specialize in helping students like you understand Algebra. If you are worried about an upcoming Algebra test or fear not passing your Algebra class for the term, getting an Algebra tutor will make all the difference.
Pre-algebra - Pre-algebra is a common name for a course in middle school mathematics. In the United States, it is generally taught between the seventh and ninth grades, although students have taken this course as early as fifth or sixth grade. The objective of pre-algebra is to prepare the student to the study of algebra. Pre-algebra includes several broad subjects: Review of natural- and whole-number arithmetic; introduction of new types of numbers such as integers, fractions, decimals and negative numbers; Factorization of natural numbers; Properties of operations (associative, distributive and so on); Simple roots and powers; Rules of evaluation of expressions, such as operator precedence and use of parentheses; Basics of equations, including rules for invariant manipulation of equations; Variables and exponentiation. Pre-algebra often includes some basic subjects from geometry, mostly the kinds that further understanding of algebra and show how it is used, such as area, volume, and perimeter. Wikipedia Pre-algebra.
Algebra I & II - Algebra is a branch of mathematics concerning the study of structure, relation, and quantity. Together with geometry, analysis, combinatory, and number theory, algebra is one of the main branches of mathematics. Elementary algebra is often part of the curriculum in secondary education and provides an introduction to the basic ideas of algebra, including effects of adding and multiplying numbers, the concept of variables, definition of polynomials, along with factorization and determining their roots. Algebra is much broader than elementary algebra and can be generalized. In addition to working directly with numbers, algebra covers working with symbols, variables, and set elements. Addition and multiplication are viewed as general operations, and their precise definitions lead to structures such as groups, rings and fields. Wikipedia Algebra
Abstract Algebra - Abstract algebra is the subject area of mathematics that studies algebraic structures, such as groups, rings, fields, modules, vector spaces, and algebras. The phrase abstract algebra was coined at the turn of the 20th century to distinguish this area from what was normally referred to as algebra, the study of the rules for manipulating formulas and algebraic expressions involving unknowns and real or complex numbers, often now called elementary algebra. The distinction is rarely made in more recent writings. Contemporary mathematics and mathematical physics make intensive use of abstract algebra; for example, theoretical physics draws on Lie algebras. Subject areas such as algebraic number theory, algebraic topology, and algebraic geometry apply algebraic methods to other areas of mathematics. Representation theory, roughly speaking, takes the 'abstract' out of 'abstract algebra', studying the concrete side of a given structure; see model theory. Wikipedia Abstract Algebra
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