Respuesta :
Given:
A horizontal line passes through the point (0,4).
A vertical line passes through the point (-16,0).
To find:
The intersection point of these two lines.
Solution:
A horizontal line passes through the point (0,4). It means the y-coordinate of each point on the line is 4 and the equation of the line is
[tex]y=4[/tex]
A vertical line passes through the point (-16,0). It means the x-coordinate of each point on the line is -16 and the equation of the line is
[tex]x=-16[/tex]
So, the coordinates of the intersection point of these two lines are (-16,4).
Therefore, the required point is (-16,4).
The point of intersection of the two lines is at point: (-16, 4).
According to the question;
- The horizontal line passes through the point (0,4).
- The vertical line passes through the point (-16,0).
If a horizontal line passes through the point (0,4).
- In essence, the y-coordinate of each point on the line is 4 and the equation of the line is; y = 4
If a vertical line passes through the point (-16,0).
- In essence, the x-coordinate of each point on the line is -16 and the equation of the line is; x = -16
Ultimately, the intersection point of the two lines as described is (-16,4).
Read more on coordinates;
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