Kemampuan Pemecahan Masalah Matematis Ditinjau Dari Tipe Kepribadian Florence Littauer

Abstract

The purpose of this study is to know about the ability to solve mathematical problems in terms
of Florence littauer's (sanguinine, koleris, melancholic, phlegmatic) personality. This type of
research is qualitative research by an exploratory method of study. Data collection techniques
use the Florentine littauer personality type, mathematical problem solving skill tests, and
unstructured interviews. The appendage of Florence littauer's type of personality, and of its
mathematical problem-solving test. The subject of this study is the four learners who get the
dominant results on each personality type based on Florence littauer's type of personality. The
data analysis techniques used are data reduction, data presentation, and verification. Research
shows that a sanguinine subject does not meet five steps that can solve a mathematical problem, can solve the problem even if in the process of working, and can't find other evolutionary alternatives, it will solve the problem well and meet the five mathematical problem-solving steps. The melancholy subject can solve a problem well and meet the five mathematical problem solving capabilities, and the phlegmatic subject is assessed to meet the five mathematical problem solving capabilities but in the process of completion the subject cannot