Mathematics
If A and B are two fixed points, then the locus of a point P such that ∠APB = 90°, is the:
square
rectangle
circle
rhombus
Related Questions
The locus of a point which is equidistant from two given fixed points, is the of the line segment joining the given fixed points.
median
angle bisector
altitude
perpendicular bisector
The locus of a point which is equidistant from two intersecting lines is the formed by the given lines.
pair of lines bisecting the angles
pair of parallel lines
pair of perpendicular lines
none of these
A point P moves such that its distance from a fixed line AB is always the same. What is the relation between AB and the path traveled by P ?
It is a set of two lines perpendicular to AB.
It is a set of two lines parallel to AB drawn on either side at equal distance from it.
It is a set of two concentric circles.
It is a set of two intersecting lines with AB bisecting the angle between them.
A point P moves so that its perpendicular distance from two given parallel lines AB and CD are equal. Then, the locus of the point P is:
a line l anywhere in between AB and CD and parallel to them.
a line l perpendicular to both AB and CD.
a line l in the midway of AB and CD and parallel to them.
none of these