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How many planes can be perpendicular to a given line at a given point?

Only one


N space how many planes can be perpendicular to a given line at a given point on that line in space?

In N-dimensional space, an infinite number of planes can be perpendicular to a given line at a specific point on that line. Each plane can be defined by selecting a direction that is orthogonal to the direction of the line, and since there are infinitely many such directions in the (N-1) dimensional space orthogonal to the line, it results in infinitely many perpendicular planes.


In space how many planes can be perpendicular to a given line at a given point?

only 1


Do two planes intersect in infinitely many points?

No, perpendicular planes intercept at only one point. Parallel planes do not intersect at all.


How many planes can contain a line and a point not on the line?

exactly 1


Does every line have an infinite number of lines perpendicular to the given line?

Yes. There can be a line perpendicular to the given line at every point on it, and you know how many different points there are on it ...


Given a line and a point not on that line how many different planes contain both of them?

1


Given a line and a point on that line how many different planes contain both of them?

1


How many planes contain a point and a line segment?

7Type your answer here...


If Point p is on line m then how many plane are perpendicular to line m and also passes through point p?

1


How many perpendicular can we draw to a line from a given point outside the line?

In a Euclidean plane, only one.


How many planes can intersect a line at a given point?

an infinite number; no limit