Distance between lines, point and plane

Difference between lines, point and plane

Find the distance between the given point and the line. Line 3x-4y-26=0 and point (3,-5)

Find the distance between the given point and the line. Line 12(x+6)=5(y-2) and point (-1,1)

The points A and B represent numbers on a number line as shown below: The distance between the points A and B is

Distance Between A line and a points

The points in the rectangular coordinate plane are transformed in such a way that each point A(x,y) is moved to a point A'(kx,ky) . If the distance between a point A and the origin is d, then the distance between the origin and thhe point A' is

The coordinate of point A on the number line is -(8)/(5). If the distance If the distance between the points A and B is (17)/(5) what are the coordinates of the point B?

Let a plane pass through origin and be parallel to the line (x-1)/2=(y+3)/-1=(z+1)/-2 is such that distance between the plane and the line is 5/3 . Then equation of the plane is/are