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Students’ mathematical ability and spatial reasoning in solving geometric problem

机译:学生解决几何问题的数学能力和空间推理

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Students have many difficulties in geometry such as disability to visualize two dimensional to three dimensional objects. That is indicated by lower spatial reasoning. This study aims at describing the students' spatial reasoning in solving geometric problem. This qualitative research involved three elementary students that consist of highest, middle, and lowest student's ability. The results pointed out the highest and middle recognized geometry object and they could explain some information which is known and asked correctly. The highest student also could imagine cube nets into cubes and describing the surface of the cube when it viewed from the right, left, top, bottom, front, and back. The middle student couldn't draw surface of the cube appropriately when it viewed from the right, left, top and bottom. The lowest student couldn't recognize geometric object, nor could mention the information. Finally, we suggest teachers to teach middle and low students to deepen the introduction of geometric objects.
机译:学生在几何学上有许多困难,例如无法可视化二维到三维对象。较低的空间推理表明了这一点。本研究旨在描述学生解决几何问题的空间推理。这项定性研究涉及三个基础学生,分别由最高,中,最低学生的能力组成。结果指出了识别的最高和中间几何对象,它们可以解释一些已知和正确询问的信息。最高的学生还可以将立方体网想象成立方体,并从右,左,上,下,前,后观看时描述立方体的表面。从右,左,上和下看时,中学生无法正确绘制立方体的表面。最低的学生无法识别几何物体,也无法提及信息。最后,我们建议老师教中低学生深化几何对象的介绍。

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