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  1. Calculate the shortest distance between the point A(6, 5) and the line y= 2x+ 3. The shortest distance is the line segment connecting the point and the line such that the segment is perpendicular to the line.

  2. distance from the point to the line. What does "perpendicular" distance mean? If we draw a line through the point P that intersects our line l at some other point Q, say, the distance from P to Q, PQ, is the "perpendicular" distance from the point P to l. This is also the shortest distance between a point and line. To nd the distance the length ...

  3. Calculate the distance between your answer to (c) and the point (−1, 5) Find the equation of the line perpendicular to y = 6 − 1. that passes through (10, 11). Find where your answer to (a) intersects y = 6 − 1. Calculate the shortest distance between the (10, 11) and the line y = 6 − 1.

  4. The distance from a point to a line is defined as the perpendicular distance. To determine the distance from any point to a line; •determine the equation of a line perpendicular to our given line and through our given point •solve the system of equations for the given line and the perpendicular line to find the point of intersection of the ...

  5. Shows how to find the perpendicular distance from a point to a line, and a proof of the formula.

  6. Solved examples to find the perpendicular distance of a given point from a given straight line: 1. Find the perpendicular distance between the line 4x - y = 5 and the point (2, - 1). Solution: The equation of the given straight line is 4x - y = 5. or, 4x - y - 5 = 0.

  7. Finding the Distance from a Point to a Line Recall that the distance from a point to a line is the length of the perpendicular segment from the point to the line.