The coordinates of point B are (3, 6).
Identifying the axis markings:
Coordinates of point B: (3,6)
Travel 6 units vertically downwards from B. As this is the distance of point B from the
x−axis, let’s consider this horizontal line segment as the
x−axis.
Now, travel 3 units from the last location toward the left on the
x−axis and reach the origin. Let’s consider this leftmost vertical line segment as the
y−axis.
Identifying the coordinates of point A:
Travel vertically downwards from A. As this is the distance of point A from the
x−axis, let’s consider this distance as the y-coordinate of point A.
Distance traveled vertically =
y−coordinate of point A = 5
Travel horizontally toward the origin from the last location. As this is the distance of point A from the
y−axis, let’s consider this distance as the
x−coordinate of point A.
Distance traveled horizontally =
x−coordinate of point A = 6
Hence, the coordinates of point A: (6, 5)
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