Question

write your answer as two ordered pairs with no spaces!! if there are no zeros, type none fx: (xy) or none

Explanation:

Step1: Identify zeros on x - axis

The graph intersects the x - axis at two points. By looking at the grid, we can see the x - coordinates of the intersection points. Let's assume each grid square has a side length of 1 unit.

Step2: Determine ordered pairs

The left - most intersection point: Looking at the x - axis, if we count the grid squares, the x - coordinate is - 10 (since from the origin (0,0) moving 10 units to the left) and y - coordinate is 0. So the ordered pair is (-10,0).
The right - most intersection point: The x - coordinate is 2 (since from the origin (0,0) moving 2 units to the right) and y - coordinate is 0. Wait, no, let's re - examine the graph. Wait, maybe I made a mistake. Wait, looking at the graph, the left zero: let's see the grid. The vertical line at x=-10 (since the left arrow is at x=-10) and the right zero: let's see, the right arrow is at x = 2? Wait, no, maybe the grid is such that each major tick is 5 units? Wait, the labels are - 5,5 on x and 5, - 5 on y. Wait, maybe each small grid is 1 unit. Wait, the graph crosses the x - axis at x=-10 (left) and x = 2? No, wait, maybe the correct x - coordinates are: let's look at the graph again. The left intersection: when x=-10, y = 0. The right intersection: when x = 2? No, maybe I misread. Wait, the graph is a parabola opening downwards. Let's count the grid squares. From the origin (0,0), moving left 10 units (x=-10) and right 2 units (x = 2)? No, maybe the correct ordered pairs are (-10,0) and (2,0)? Wait, no, let's check the grid again. Wait, the x - axis labels: - 5,5,10 on the right, and on the left, maybe - 10. Wait, the left end of the x - axis arrow is at x=-10, right at x = 10. The parabola crosses the x - axis at x=-10 (left) and x = 2 (right)? No, maybe the correct ordered pairs are (-10,0) and (2,0). Wait, no, let's do it properly. Let's assume each small square is 1 unit. The left intersection: x=-10, y = 0. The right intersection: x = 2, y = 0? Wait, no, maybe the graph crosses at x=-10 and x = 2? Wait, maybe I made a mistake. Wait, the user's graph: let's see, the x - axis has marks at - 5,5,10 (right) and on the left, maybe - 10. The parabola: the vertex is at x=-4 (mid - point between - 10 and 2 is (-10 + 2)/2=-4). So the two zeros are (-10,0) and (2,0).

Answer:

(-10,0),(2,0)