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Given a line and a point on that line how many different planes contain both of them?
1
What Point S is not on line k. How many different planes contain both point S and line k?
There is only one such plane.
How many planes can be perpendicular to a given line at a given point?
Only one
How many planes can contain a line and a point on the line?
Anything that contains the line must contain every point on the line, so "a point on the line" doesn't give us any more information. You're just asking how many planes can contain the line. Now imagine setting a wood panel down on a tight-rope. How many different ways can it set there before it falls off ? A lot, right ? An infinite number of planes can all contain your line. (And all of its points.)
How many planes can contain a line and a point not on the line?
exactly 1
How many planes contain a point and a line segment?
7Type your answer here...
In space how many planes can be perpendicular to a given line at a given point?
only 1
Point A is included in how many different planes geometry?
In geometry, a single point, such as Point A, is included in an infinite number of different planes. Any three non-collinear points define a unique plane, and since a point can be part of many combinations with other points, there are countless planes that can be formed through Point A. Therefore, the answer is that Point A is included in infinitely many planes.
How many planes can contain three point at the same time?
Only one plane can contain three specific points.
Point A is included in how many different planes?
four.
Is it possible for one point to be in two different planes?
Yes, a single point can belong to multiple planes. In three-dimensional space, a point is defined by its coordinates and can be a part of any number of planes that intersect at that point. For example, if two planes intersect at a line, every point on that line, including the intersection point, is contained in both planes.
How many planes can intersect a line at a given point?
an infinite number; no limit
