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Question
friday - graphing state the order pair of each point. a____ b__ c__ d____
Step1: Determine the x and y coordinates for point A
To find the ordered pair of a point on a coordinate plane, we first find the x - coordinate (horizontal distance from the origin) and then the y - coordinate (vertical distance from the origin). For point A, we look at the horizontal (x - axis) and vertical (y - axis) positions. Moving from the origin (0,0), the x - coordinate of A: we count the number of units to the right or left. A is 4 units to the right of the origin? Wait, no, let's check the grid. Wait, the origin is at (0,0). Let's see the grid lines. Let's assume each grid square is 1 unit. For point A: looking at the x - axis, from the origin (0,0), moving to the right: let's see the position of A. Wait, the y - coordinate of A: it's at the bottom, let's see. Wait, the vertical line (x - coordinate) for A: let's count the columns. Let's see, the origin is at the intersection of the two axes. Let's find the coordinates:
For point A:
- x - coordinate: Let's see, from the origin (0,0), moving to the right, how many units? Wait, the point A is at x = 4? Wait, no, let's check the grid. Wait, the y - coordinate of A: it's at y=-5? Wait, maybe I made a mistake. Wait, let's re - examine.
Wait, the coordinate plane: the horizontal axis is x - axis, vertical is y - axis. The origin (0,0) is the center. Let's find each point:
Point A:
- Move horizontally (x - direction): Let's count the number of units to the right of the origin. Let's see, the x - coordinate: from the origin, moving to the right, A is at x = 4? Wait, no, looking at the grid, the point A is at (4, - 5)? Wait, no, let's check the vertical position. The y - coordinate: below the x - axis (since it's at the bottom), so y is negative. Let's count the number of units down from the x - axis. If the x - axis is y = 0, then A is 5 units down? Wait, maybe the grid is such that each square is 1 unit. Let's try again.
Point C: Let's find C first. C is to the left of the origin (x - negative) and above the x - axis (y - positive). Let's count: from the origin (0,0), moving left 3 units (x=-3) and up 4 units (y = 4), so C is (-3,4).
Point B: To the right of the origin (x positive) and above the x - axis (y positive). Moving right 5 units (x = 5) and up 2 units (y = 2), so B is (5,2).
Point D: To the left of the origin (x negative) and below the x - axis (y negative). Moving left 2 units (x=-2) and down 1 unit (y=-1), so D is (-2,-1).
Point A: To the right of the origin (x positive) and below the x - axis (y negative). Moving right 4 units (x = 4) and down 5 units (y=-5), so A is (4,-5).
Wait, let's verify each:
- For a point (x,y), x is the horizontal coordinate (left - negative, right - positive), y is vertical (down - negative, up - positive).
Point C: From origin, left 3 (x=-3), up 4 (y = 4) → (-3,4)
Point B: Right 5 (x = 5), up 2 (y = 2) → (5,2)
Point D: Left 2 (x=-2), down 1 (y=-1) → (-2,-1)
Point A: Right 4 (x = 4), down 5 (y=-5) → (4,-5)
Step2: Confirm each coordinate
- Point A: By counting the horizontal and vertical distances from the origin, we get x = 4 (right 4 units) and y=-5 (down 5 units), so (4, - 5)
- Point B: x = 5 (right 5 units), y = 2 (up 2 units), so (5, 2)
- Point C: x=-3 (left 3 units), y = 4 (up 4 units), so (-3, 4)
- Point D: x=-2 (left 2 units), y=-1 (down 1 unit), so (-2, - 1)
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A: (4, - 5)
B: (5, 2)
C: (-3, 4)
D: (-2, - 1)