Question

10 9 8 7 6 553 4 Indicación: Debes resolver el siguiente taller de forma ordenada, para los puntos 3 y 4 se solicita procesos: Un juego de tablero, las fichas se ubican como se muestra en la figura: 2 Arriba L Derecha 6 S 4 3 2 1 (4.1) (1,3) (11,3) (10,3) (7, 1) (4, 1). (3, 3) (5, 8) (5,3). (5,7) (7, 8) (10,3). (5, 8) (5,10) (7, 10) (7.9) (5.9) O O HIJKLM Figura 1. Un jugador mueve la ficha que se encuentra en la posición (K,1) tres unidades hacia la izquierda y dos unidades hacia arriba. La posición final de la ficha es: 2. Dadas las siguientes parejas ordenadas, ubicar los puntos en el plano cartesiano, unirlos con segmentos, en la secuencia dada y decir el nombre de la figura formada: 0 1 2 3 4 5 6 7 8 9 10 3. El siguiente rectángulo de la figura I se duplicó en su superficie, formando la figura II:​

Answer 1

In mathematics, tables and graphs are used to interpret data and relationships between variables. Ordered pairs are plotted on a Cartesian plane to reveal shapes, and transformations can be applied to points by changing their coordinates. Spatial reasoning is also employed in puzzles that involve connecting dots to form shapes within specific rules.

Table and Graph Interpretation in Mathematics

In the field of mathematics, interpreting tables and graphs is a crucial skill. When analyzing a set of ordered pairs or determining the shape they form on a Cartesian plane, it's important to carefully plot each point and connect them in the given sequence.

The spatial arrangement of these points often reveals geometric figures or patterns that can be analyzed for different properties. In the case of transformations, such as moving a point on a grid, one must consider the original position and apply the direction and magnitude of the shift to find the new location.

For example, if a point at position (K,1) is moved three units to the left and two units up, the new position can be found by subtracting three from the x-coordinate and adding two to the y-coordinate.

The process of drawing arrows to represent vectors, such as indicating a move of nine blocks to the east, utilizes a ruler and protractor to ensure precise and accurate representation.

Additionally, constructing shapes by connecting dots with straight lines without lifting a pencil from the paper requires spatial reasoning skills. It's a popular puzzle that not only tests one's ability to visualize spatial relationships but also to find solutions through geometric constraints.