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what are the coordinates of point w? write your answer as an integer or…

Question

what are the coordinates of point w? write your answer as an integer or decimal to the nearest 0.5.

Explanation:

Step1: Determine the x - coordinate

To find the x - coordinate of point \(W\), we look at the horizontal axis (x - axis). Each grid line represents an integer value. Point \(W\) is located at \(x=- 4\) because it is 4 units to the left of the origin (\(x = 0\)) on the x - axis.

Step2: Determine the y - coordinate

To find the y - coordinate of point \(W\), we look at the vertical axis (y - axis). The point \(W\) is between \(y = 2\) and \(y=3\), and it is halfway between them? Wait, no, looking at the grid, the y - coordinate of \(W\) is 2.5? Wait, no, let's check again. The y - axis has values. The point \(W\) is at a y - value of 2.5? Wait, no, the grid lines: from the graph, the y - coordinate of \(W\) is 2.5? Wait, no, let's see. The vertical lines: the distance between \(y = 2\) and \(y=3\) is 1 unit. The point \(W\) is halfway? Wait, no, looking at the graph, the coordinates of \(W\) are \((-4,2.5)\)? Wait, no, let's re - examine. The x - coordinate: the point is directly above \(x=-4\) (since it's on the vertical line through \(x = - 4\)). The y - coordinate: the point is halfway between \(y = 2\) and \(y = 3\), so \(y=2.5\). Wait, no, maybe I made a mistake. Wait, the grid: each square is 1 unit. The point \(W\) is at \(x=-4\) and \(y = 2.5\)? Wait, no, looking at the graph, the y - coordinate of \(W\) is 2.5? Wait, no, let's check the position. The x - coordinate is \(-4\) (since it's 4 units left of the origin). The y - coordinate: the point is between \(y = 2\) and \(y = 3\), and it's at the mid - point? So \(y = 2.5\). Wait, but maybe it's 2.5? Wait, no, let's see the graph again. The green dot for \(W\) is at \(x=-4\) and \(y = 2.5\)? Wait, no, maybe it's 2.5. Wait, the problem says "to the nearest 0.5". So the x - coordinate is \(-4\) (an integer) and the y - coordinate is 2.5 (to the nearest 0.5).

Answer:

\((-4, 2.5)\)