Answer:
Step-by-step explanation:
Let the point A(a, b) and the line x = k. The distance between the point A and the line k is equal |k - a|.
We have A(-3, 4) and x = 4. Substitute:
d = |4 - (-3)| = |4 + 3| = |7| = 7
7 is distance between a point (–3, 4) and a vertical line at x = 4.
The shortest distance between a given point and any other point on an infinite straight line is known as the distance from a point to a line in Euclidean geometry. The length of the line segment connecting the point to the closest point on the line is the perpendicular distance between the point and the line.
Given
Let the point A(a, b) and the line x = k. The distance between the point A and the line k is equal |k - a|.
We have A(-3, 4) and x = 4. Substitute:
d = |4 - (-3)| = |4 + 3| = |7| = 7
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