The position of point \( R \) is A. \( (5,1) \) B. \( (-5,1) \) C. \( (1,-5) \) D. \( (-1,-5) \) What is the position of point \( P \) ? A. \( (3,-3) \) B. \( (3,3) \) C. \( (-3,3) \) D. \( (3,0) \) E. \( (-3,4) \) Find the position of point \( S \). \( (0,0 \), B. \( (0,4) \) C. \( (4,4) \) D. \( (6,-4) \) E. \( (4,0) \)

Let's dive into geometric fun! If you’re placing point \( R \) in a Cartesian coordinate system, it might relate to specific quadrants or distance from the origin based on the provided options. For instance, point \( (5,1) \) indicates a position in the first quadrant, showcasing positive values - great for plotting points! Now, as for point \( P \), remember that symmetry in coordinates can be your best friend! If you choose, say, \( (3,3) \), it could potentially represent a balanced position along both axes, especially if exploring reflections or transformations in mathematics. It can often lead you to some interesting conclusions about relationships in coordinate geometry!