SOLUTION: point A (-4,1) is in the standard (x,y) coordintae plane.what must be the coordinates of point B so that the line x=2 is the perpendicular bisector of AB
Algebra.Com
Question 203905: point A (-4,1) is in the standard (x,y) coordintae plane.what must be the coordinates of point B so that the line x=2 is the perpendicular bisector of AB
Answer by vleith(2983) (Show Source): You can put this solution on YOUR website!
The line is a vertical line thru the point (2,0).
You are asked to find point B such that the line x=2, is both perpendicular to and bisecting the line segment AB
Since is vertical (an undefined slope), then the segment AB must be horiztonal. In order to horizontal, the y coordinate from B must be the same as the y coordinate in point A.
so B =
The x coordinate of A is -4, so that coordinate is 2 - (-4) = 6 units from the nearest point on the line
In order to be bisector, that means the closest point to B is also a distance of 6.
so B = =
Now plot them and see if the logic works :)
RELATED QUESTIONS
point A (-4,1) is in the standard (x,y) coordinate plane. What must be the coordinates of (answered by stanbon)
Point A (-4,1) is in the standard (x,y) coordinate plane. What must be the coordinates of (answered by DrBeeee)
Point A, which is (-4,1) is in the standard (x,y) coordinate plane. What must be the... (answered by solver91311)
How do you solve:
Point A (–4,1) is in the standard (x,y) coordinate plane. What must be (answered by dlam5)
Please help me with this
Point A (-4,1) is in the standard (x,y) coordinate plane.... (answered by richwmiller,solver91311,stanbon)
Point A (-4, 1)is in the standard (x,y) coordinate plane. What must be the coordinate of... (answered by richwmiller)
Point A (4,1)is in the standard (x,y) coordinate plane. What must be the coordinates of... (answered by scott8148)
Point A(-4,1) is in the standard (x,y) coordinate plane. What must be the coordinares of... (answered by solver91311)
A (5,2) is in the standard (x,y) coordinate place. what must be the coordinates of the... (answered by solver91311)