Consider the line whose every point has its x-coordinate equal to twice its distance... no, simply: a line is such that for every point on it, x = 8 always holds. The line cuts the line y = -5 at exactly one point. What are its coordinates?

Question

Accepted Answer

(8, -5). The vertical line x = 8 and the horizontal line y = -5 meet where both conditions hold: x = 8, y = -5. So the point is (8, -5).

Consider the line whose every point has its $x$ -coordinate equal to twice its distance... no, simply: a line is such that for every point on it, $x = 8$ always holds.
The line cuts the line $y = - 5$ at exactly one point. What are its coordinates?

Step-by-Step Solution

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More Class 9 Lines Parallel to the Axes practice

Consider the line whose every point has its x-coordinate equal to twice its distance... no, simply: a line is such that for every point on it, x=8 always holds.The line cuts the line y=−5 at exactly one point. What are its coordinates?

Step-by-Step Solution

Master this chapter in 30 minutes a day.

More Class 9 Lines Parallel to the Axes practice

Consider the line whose every point has its $x$ -coordinate equal to twice its distance... no, simply: a line is such that for every point on it, $x = 8$ always holds.
The line cuts the line $y = - 5$ at exactly one point. What are its coordinates?