Mathematical proofs seem discouraging to many of the students who learn about demonstration.
Some of them don’t even see any significance in tackling proof problems because most of the problems they
try to solve just require them to use set patterns or prove the prepositions they have already verified. To
make them interested in learning mathematical proof , the students should be provided with such problems
that can lead the students to find out new things and understand the linkage between logics systematically.
This study is to develop the teaching materials which will let them realize that mathematics consists of
various areas which include systematically connected logics and that each of these areas are also
systematically related to one another. It is also the aim of this study to verify that such materials will work
effectually in teaching mathematics. By adopting the material and the method he had studied , the writer of
this thesis really used these methods and taught third-year students about quadratic curve at high school. In
the class , they set up their own hypotheses on how to construct a tangential line through the activity of
construction. Also , they made the presentations in which they had to dispute the truth of their hypotheses in
the style of a proof. In this way they learned that mathematics has a set of systems and that the conclusions
they have verified will give them a clue to understanding other prepositions. As a result , some improvement
was seen in their understanding of mathematical proofs and this class fostered a positive attitude toward
proof problems.
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