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Elementary math, third and fourth grade, figures and sports

2026-10-12 13:54
2026-10-12 17:03

In the third and fourth grade of primary school mathematics, the graphics and motion section contained many important knowledge points: ** 1. Pan ** 1. ** Concept Understanding ** - Translations referred to moving all the points on a graph in a certain direction by the same distance in a plane. For example, moving a square horizontally to the right or vertically up or down a few squares on a piece of square paper is called translation. 2. ** Shift feature ** - Panning doesn't change the shape or size of the image. For example, after a triangle was shifted, it would still be the original triangle. The length of the three sides would not change, and the size of the three corners would not change. - The line connecting the corresponding points of the original graph is parallel (or on the same straight line) and equal. If there is a point A on the original graph, the corresponding point after the translation is A', then the line of AA'is parallel to the translation direction, and the length of AA' is equal to the distance of the translation. 3. ** The application of translation in practice ** - The idea of translation was used to solve some graph coverage problems. For example, using some similar small squares to cover a large rectangular shape, and by shifting the small squares to find different ways to cover it. - Translations were also often used in architectural design and pattern design. For example, some ceramic tile designs could be done by continuously shifting a basic pattern to get the decorative pattern of the entire wall or ground. ** 2. Rotation ** 1. ** Concept Understanding ** - Rotation refers to the change in a figure when it is rotated around a fixed point in a plane. This fixed point was called the center of rotation, and the angle of rotation was called the angle of rotation. For example, the hands of a clock revolved around the center of the clock, or a triangle revolved around one of its apices. 2. ** Character of Rotation ** - Rotation does not change the shape or size of the image. After a figure was rotated, its side length and angle would not change. - The distance between the corresponding points and the center of rotation is equal. If there is a point A on the graph rotating around the center of rotation O to A', then UA = AO'. - The angle between the corresponding point and the line connecting the center of rotation is equal to the rotation angle. 3. ** Rotation in Practice ** - In mechanical manufacturing, the design and manufacture of some parts would involve the principle of rotation. For example, some parts in a car engine would rotate when working, and its design needed to consider the knowledge of rotation. - In artistic creation and pattern design, rotation could create unique visual effects. For example, in some traditional paper-cutting arts, by folding the paper around a central point and cutting it, one could get a symmetrical and creative pattern. ** 3. Symmetries (Axially Symmetries)** 1. ** Concept Understanding ** - If a figure was folded along a straight line and the two parts completely overlapped, such a figure was called an axis-symmetrical figure, and this straight line was called an axis of symmetrical. For example, an isosceles-triangle was an axis-symmetrical figure. Its axis of symmetries was the straight line where the height of the base (or the bisecting line of the top corner or the middle line of the base) was located. A rectangular shape had two axes of symmetries, which were the straight line where the line connecting the midpoints of the opposite sides was located. 2. ** Symsymmetrical features ** - The symmetrical axis was a straight line. - The distance between the symmetrical point and the symmetrical axis is equal. If there are two points A and A'on the graph that are symmetrical about a certain axis, then A and A' are the same distance from the axis. 3. ** Symmetries in Practice ** - In architectural design, many buildings adopted the concept of symmetrical design. For example, the layout of the Forbidden City was symmetrical on both sides, reflecting the beauty of symmetrical design. - When making some crafts, such as folding paper and embroidery, symmetrical knowledge was often used. For example, when he folded the paper crane, he made use of the axis-symmetrical nature of the paper. Read more exciting novels for free

Latest Questions

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