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The locus of all points which are the same distance from two given points describes a?

Straight line


The locus of all points that are the same distance from two given points is a .?

The locus of all points that are the same distance from two given points is a perpendicular bisector of the line segment connecting those two points. This line is equidistant from each of the two points at all locations along its length.


What is a locus of points equidistant from a point?

A locus of points is just the set of points satisfying a given condition. The locus of points equidistant from a point is a circle, since a circle is just a set of points which are all the same distance away from the center


A line is the locus of points that?

are the same distance from two points... Apex - TF


Which best describes a parabola?

Given a straight line (a directrix) and a point (the focus) which is not on that line, a parabola is locus of all points whose distance form the directrix is the same as its distance from the focus.


The locus of points which are are the same distance from a point and a line is called a?

parabola


The locus of points that are the same distance from a point and a line is a .?

The locus of points that are the same distance from a point and a line is a parabola. In this scenario, the point acts as the focus of the parabola, while the line serves as the directrix. The shape of the parabola opens away from the line, with all points on the curve equidistant from both the focus and the directrix.


Is locus is center of circle or any point on circumference of circle?

The center isn't the locus, and a point on the circumference isn't the locus.The whole circumference of the circle is the locus.It's the locus of all points that have the same distance from the center of the circle.


What does parabola mean in mathematical terms?

It is the locus of all points such that their distance from a fixed line (the directrix) is the same as their distance from a fixed point which is not on that line (the focus).


Does the locus of points idea allow you to define objects in terms of points and given distances?

It can allow you to define shapes but that is not quite the same thing as an object.


Which is the locus of a point at which potential due to an isolated point charge is constant?

The locus of points where the potential due to an isolated point charge is constant is a spherical surface centered on the point charge. This is because the potential decreases with distance from the point charge, so points at the same distance will have the same potential.


A set of points the same distance from a given point?

A circle