To solve the problem and find the coordinates of the point, let's analyze the given solution step-by-step.
We need to determine the coordinates, which are given in the form of [tex]\((x, y)\)[/tex]. From the result, it is evident that the coordinates of the specific point are [tex]\((3, -6)\)[/tex].
Here's the detailed explanation:
1. Identify the coordinates:
- We are given a pair of coordinates which can be represented as [tex]\((x, y)\)[/tex].
- For the given problem, the coordinates are directly stated as [tex]\((3, -6)\)[/tex].
2. Understand the representation:
- In the coordinate system, the first value in the pair represents the x-coordinate.
- The second value represents the y-coordinate.
3. Interpreting the point:
- The x-coordinate is [tex]\(3\)[/tex], which means the point is 3 units to the right of the origin (0,0) on the x-axis.
- The y-coordinate is [tex]\(-6\)[/tex], which means the point is 6 units down from the origin on the y-axis.
So, the point [tex]\((3, -6)\)[/tex] indicates its position in the coordinate plane. This point lies in the fourth quadrant since the x-coordinate is positive and the y-coordinate is negative.
Thus, the coordinates of the point are:
[tex]\[
(3, -6)
\][/tex]
This concludes the solution, and we've clearly identified the coordinates of the given point.
