What is the coordinate for the center of the four square court one square? Show your work to receive credit . (2 points )
To find the coordinate for the center of the four square court one square, we need the dimensions of the court given. Without the dimensions, it is not possible to determine the exact coordinate.
To determine the coordinates for the center of a four square court with one square, we need to understand the dimensions of the court and the position of the square within it.
Assuming the four square court is a perfect square, let's assign variables to represent its dimensions. Let's call the length of one side of the court "s". Additionally, since there is one square within the court, let's call the length of one side of the square "w".
To find the center of the court, we need to determine the coordinates of its center point. We can do this by finding the midpoint of the court's sides.
The center point of the court will have coordinates (x, y). We can express "x" and "y" in terms of "s".
The x-coordinate of the center point is given by the formula: x = s/2.
The y-coordinate of the center point is also given by the formula: y = s/2.
Now, since we are interested in the center of the court with one square, we need to consider the position and dimensions of the square within the court. Let's assign variables to represent the coordinates and dimensions of the square. Let's call the x-coordinate of the square's top-left corner "x_s" and the y-coordinate of the same corner "y_s". The length of one side of the square will be "w".
To find the center of the square within the court, we need to determine the coordinates of its center point as well. We can do this by finding the midpoint of the square's sides.
The x-coordinate of the square's center point is given by the formula: x_s + w/2.
The y-coordinate of the square's center point is given by the formula: y_s + w/2.
By substituting the given values of "s" and "w" into these formulas, we can find the coordinates of the center of the four square court with one square.