Question

cameron, arthur, and jamie are playing soccer. their locations are recorded by a motion tracking system. the grid shows distances in meters. who is closer to cameron? explain. click the icon to view the soccer field. soccer field

Explanation:

To solve this, we assume coordinates (though the grid is partially visible, we'll use typical grid analysis):

Step 1: Identify Coordinates

Let’s assume Cameron’s position, Arthur’s position, and Jamie’s position on the grid. For example, if Cameron is at \((x_C, y_C)\), Arthur at \((x_A, y_A)\), and Jamie at \((x_J, y_J)\), we use the distance formula \(d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}\) (or count grid units if vertical/horizontal).

Step 2: Calculate Distances

Suppose from the grid:

• Distance from Cameron to Arthur: Count horizontal/vertical units. If Arthur is, say, 5 units left and 0 up/down, distance = 5.
• Distance from Cameron to Jamie: If Jamie is, say, 7 units left, distance = 7.

Step 3: Compare Distances

Since \(5 < 7\), Arthur is closer (or adjust based on actual grid).

(Note: The exact answer depends on the grid’s coordinate details, but the method uses the distance formula or grid counting to compare distances between Cameron and the others.)

Answer:

(Example) Arthur is closer to Cameron. By calculating (or counting) the distance from Cameron to Arthur and Cameron to Jamie, Arthur’s distance is shorter.