Welcome to math with mr. J so this video is going to be an introduction to coordinate planes we're going to cover some very important vocabulary words and concepts when it comes to coordinate planes and as you can see on the left-hand side of your screen we have six numbers they're followed by important vocab words and concepts so that's what we're going to cover in this video and on the right hand side of your screen we have a coordinate plane that we're going to use to show examples of these and where these things are on the coordinate plane so let's jump right in the number one here which happens to be coordinate plane and a coordinate plane is a two-dimensional surface so flat on which we can plot points lines curves etc now here on the right-hand side of your screen is an example of a coordinate plane and then number two and number three this is what our coordinate plane consists of it consists of an X and a y-axis and it's very important to know the difference between the x and the y axis so the x axis is the horizontal or side-to-side axis so I'm going to come over to the right-hand side of your screen and label the x axis again x side-to-side or horizontal now Y axis is the vertical or up-and-down so I'll come to the top your screen here and label that the y axis so again X side to side Y up and down now number four we have the origin and the origin is where everything starts on our coordinate plane when we plot points we always start at 0 0 and from there so I'm going to put a circle around the origin here zero zero...
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About Coordinate Grid
A coordinate grid, also known as a Cartesian coordinate system or a Cartesian plane, is a two-dimensional grid formed by the intersection of two perpendicular lines called the x-axis (horizontal line) and y-axis (vertical line). It is used to represent and identify points or locations in a plane using ordered pairs of numbers. In a coordinate grid, each point is described by its x-coordinate and y-coordinate. The x-coordinate represents the position of the point along the x-axis, and the y-coordinate represents its position along the y-axis. The origin, denoted by the point (0,0), is where the x-axis and y-axis intersect. The coordinate grid is a fundamental concept in mathematics and provides a visual representation of mathematical relationships. It is commonly used in algebra, geometry, and trigonometry to plot points, graph functions, solve equations, and analyze geometric shapes. It helps in understanding patterns, relationships, and connections between variables and data. Various professionals and individuals benefit from using coordinate grids. Some of the primary users include: 1. Mathematicians: Coordinate grids are extensively used by mathematicians to graph equations, analyze functions, and solve mathematical problems. 2. Engineers: Engineers often use coordinate grids to visualize and represent data, design structures, and perform calculations in various branches of engineering, such as civil, mechanical, and electrical engineering. 3. Architects: Architects use coordinate grids to accurately plot and design floor plans, blueprints, and structural elements of buildings. 4. Geographers: Geographers utilize coordinate grids to map locations, create maps, and analyze spatial relationships. 5. GPS and Navigation Systems: GPS devices and navigation systems rely on coordinate grids to determine and track the exact location of objects or individuals. 6. Surveyors: Surveyors use coordinate grids as a reference system to measure and map land, property boundaries, and topography. Overall, anyone involved in analyzing, representing, or understanding spatial or numerical data can benefit from using a coordinate grid. It provides a valuable tool for visualizing, organizing, and interpreting information in both mathematical and real-world applications.
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