Problem-solving ability and mathematical disposition of students in solving HOTS problems of arithmetic sequences and sequences based on gender

Nurapni Sopia, Devia Ananda, Fajar Nur Afifah
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引用次数: 1

Abstract

Mathematical problem-solving skills have an especially important role in learning mathematics. Therefore, the world of education needs to prepare a new generation so that they can think critically, logically, systematically, analytically, creatively, collaborate, and solve HOTS problems. This study aims to describe the problem-solving ability and mathematical disposition of students based on gender. The method used is descriptive qualitative with test instruments in the form of HOTS questions and interviews related to problem-solving indicators and mathematical disposition questionnaires given to 8 students from 34 students of class X MAN 1 Sintang consisting of 4 male students and 4 female students. Based on the results of the study, it can be concluded that students' mathematical problem-solving ability based on gender has different characteristics and advantages in: 1) understanding the problem; 2) make a problem-solving plan; 3) solve the problem; and 4) re-examine. The mathematical disposition of male students is higher than that of female students. This proves that mathematical disposition is not an absolute requirement so that students can solve HOTS questions on arithmetic sequences and series.
学生解决等差数列与性别数列HOTS问题的能力与数学倾向
数学解题能力在数学学习中起着特别重要的作用。因此,教育界需要培养新一代,使他们能够批判性地、逻辑地、系统地、分析地、创造性地思考、合作并解决热点问题。本研究旨在以性别为基础,描述学生的解题能力与数学倾向。本研究采用描述性定性方法,采用HOTS问题、问题解决指标访谈和数学倾向问卷等测试工具,对新堂X MAN 1班34名学生(男4名,女4名)中的8名学生进行问卷调查。从研究结果可以看出,不同性别学生的数学解题能力在以下方面具有不同的特点和优势:1)理解问题;2)制定解决问题的计划;3)解决问题;4)重新检查。男生的数学倾向高于女生。这证明数学素养并不是学生解决等差数列和数列问题的绝对要求。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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