22. The position of point \( R \) is \( \begin{array}{lllll}\text { A. }(5,1) & \text { B. }(-5,1) \\ \text { 3. C. }(1,-5) & \text { D. }(-1,-5) & \text { E. }(0,-5) \\ \text { What is the position of point } P \text { ? }\end{array} \) \( \begin{array}{lllll}\text { A. }(3,-3) & \text { B. }(3,3) & \text { C. }(-3,3) & \text { D. }(3,0) & \text { E. }(-3,4) \\ \text { Find the position of point } S . \\ \begin{array}{llll}\text { A. }(0,0,) & \text { B. }(0,4) & \text { C. }(4,4) & \text { D. }(6,-4)\end{array} & \text { E. }(4,0)\end{array} \)
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The Deep Dive
When dealing with points on a coordinate plane, it’s essential to understand the Cartesian coordinate system. It consists of two axes: the x-axis (horizontal) and the y-axis (vertical). The coordinates of a point (x, y) indicate its position relative to these axes. For example, point (3, 2) is located 3 units to the right of the y-axis and 2 units up from the x-axis. In real-world application, this concept is utilized in various fields such as computer graphics, navigation, and even architecture. For instance, when creating a digital map or a video game, developers set the positions of objects using coordinates to ensure they appear exactly where intended. You can think of it as placing furniture in a room: the coordinates help establish where everything should go for optimal space usage!