Overcoming
Math Anxiety I.
Reasons
Why Students Experience Math Anxiety 1.
Students
tend to memorize material and concepts in mathematics as opposed to learning
the corresponding concepts. 2.
Students
are often under prepared. Math is
cumulative. Tutors are sometimes
better able to address the preparedness of a student for the subsequent
course. Ask your tutor about your own
preparedness to continue to the next course. 3.
A
lack of a variety of instruction often hinders a student’s ability to learn a
concept. Select a section of the
course you plan to take that incorporates multiple teaching strategies. II.
Selecting
A Mathematics Course 1.
Be
certain that a math course is at the appropriate level. Do not register for a course for which you
do not have the necessary background.
This is especially true for advanced courses. Both anxiety and a waste of resources
result in misplacement. 2.
Enroll
in a math class during a semester that immediately follows the semester that
you enrolled in the prerequisite course. 3.
Schedule
a class at a time slot during which you are mentally sharp. 4.
Select
a section of a course that meets frequently.
This is particularly important at the Algebra level. 5.
Encourage
discussion of instructors among friends.
Often, friends can give meaningful insight into the appropriateness of
an instructor. 6.
Meet
the instructor. Compare your learning
style to his/her teaching style. |
III.
Reducing
Anxiety 1.
Experience
the anxiety! Feel it and its
consequences. Practice relaxation techniques,
including deep breathing exercises.
This sounds extreme, but it has been known to truly help. 2.
Practice
focusing away from yourself. Redirect
yourself to the math. 3.
Eliminate
defeating self-talk. Everyone can do
mathematics (this is not a universally held belief among mathematics
educators at the post-secondary level).
Even a student with a low skill level has an intuitive feel for many
of the concepts. Exploit this as a
building block for developing or reinforcing a concept. 4.
View
studying mathematics like learning a foreign language. It must be practiced. 5.
It is
important to get help early. Do
not wait in a given semester to seek the help you need. 6.
Get
help the same day that you do not understand a concept. 7.
If
you miss a class, do not try to simply neglect an entire lecture. Ask the instructor if you can attend a
different section. Ask for any
handouts that may have been circulated during the class meeting you
missed. It is your responsibility to
contact your instructor for a lecture/class meeting missed. 8.
Read
the text prior to attending class and prior to attending a tutorial
meeting. Read ahead and have prepared
questions for either or both the instructor and the tutor. 9.
Practice
communicating (talking and writing) mathematics. Often, we are not forced to communicate in
the classroom. Forming study groups
with friends reinforces your understanding of the material through both
studying and communicating the mathematics. 10.
At
every opportunity, do not memorize.
Understand a concept instead.
Longevity and confidence are the advantageous outcomes of the latter. 11.
Ask
questions (inside class and out). One
is more apt to not re-commit a mathematical error if he/she has had such an
error identified in his/her own work. 12.
Train
yourself to identify and understand what is confusing. This amounts to coming to class and to
tutorial meetings prepared. Know what
the issue is. |
13.
Take
advantage of available help: i)
walk-in
tutoring ii)
assigned
tutoring iii)
videocassette
tapes iv)
tutorial
software v)
technology IV Study Strategies 1.
Study
math and do math homework in an environment where you can feel relaxed and
comfortable. Follow this guideline
during tutorial sessions and study groups with friends as well. 2.
Study
according to your learning style (this requires knowing your learning style) 3.
Develop
set times to do homework. A math lab
is a good place! 4.
Write
down questions for your tutor or for your instructor while doing homework. 5.
Attend
every class. 6.
Do
not use your tutorial meetings to replace classroom instruction. This defeats the purpose of a tutor. 7.
Acknowledge
the great number of hours per week needed in studying mathematics. 8.
Augment
both classroom instruction and tutorial help with studying with a friend. 9.
Take
good notes. Just as important, USE
these notes. i.e., review the notes
taken! Review them with your tutor
during a session, if needed. 10.
Mark
missed problems in the homework and rework
them. Rework missed problems on
quizzes and exams as well. 11.
Practice
problems until you are comfortable with them.
Do not merely complete an exercise to arrive at a solution for the
sole purpose of moving on. |
12.
I
strongly encourage the use of flashcards (formulas, vocabulary, method
for solving a particular type of problem, etc.) 13.
I
also strongly encourage drawing pictures and writing verbal models. 14.
Develop
the habit of addressing the appropriateness of a solution to a problem. V Reducing Anxiety over Test Taking 1. Before i) Keep
up to date on the material! Discourage
yourself from cramming the night before. ii) Develop
or use text generated review questions.
Ask your instructor to provide review questions. iii) Train yourself how to
relax before entering the testing room. 2. During i) Develop
the habit of previewing the test; read or scan the entire test prior to
working on any of the problems. ii) Before beginning the
test, create notes on formulas or concepts. iii) Begin
with the easy questions, or the questions with which you feel most
comfortable. iv) Be aware of the time. v) Take advantage of the
full amount of time allotted for the exam. 3. After i) Keep
a diary or a log of mistakes made. ii) Keep all exams for
review for later exams. |
VI Overview 1.
Tutoring
provides supportive teaching immediately after a student makes a mistake – a
traditional classroom environment cannot provide you such a service. For this reason, tutoring provides a
supplemental environment that is very important in reducing anxiety over both
failure and slowness in learning math concepts by providing this “crisis”
teaching. 2.
Tutoring
can address particular learning styles that classroom delivery of material
often does not. A tutor often knows
you better than your instructor.
He/she can help you know yourself (in the sense that you identify your
particular weaknesses and strengths). 3.
Become
aware of alternative learning mediums beyond classroom and tutorial
sessions. This particular institution
has available for many of our classes all or a combination of videocassettes,
tutorial software, and technology. 4.
Create
an environment that is both relaxing and comfortable. 5.
Counter
beliefs that are counterproductive: i)
“It
is socially accepted to not understand mathematics” ii)
“I am
seeking a major in History, I need absolutely no mathematical skills” iii)
“I am
gender/economically/culturally biased to not understand mathematics” |