The points A (3, 2, 0), B (5, 3, 2) and C (0, 2, 4) are the vertices of a triangle. Find…
Mathematics · Class 11 · CBSE — Introduction to Three-dimensional Geometry
The points A(3, 2, 0), B(5, 3, 2) and C(0, 2, 4) are the vertices of a triangle. Find the distance of the point A from the point in which the bisector of ∠BAC meets [BC].



- None of these
Answer
(A)
Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.
Related practice questions
- Find the coordinate of the point P which is five-sixth of the way from A (–2, 0, 6) to B (10, –6, –12).
- If two vertices of a triangle are (4, 2, 1) and (5, 1, 4). If the centroid is (5, 2, 3), then the third…
- The point which divides the line joining the points (1, 3, 4) and (4, 3, 1) internally in the ratio 2 : 1, is
- The distance of the point A (2, 3, 2) from the x -axis is
- What is the perpendicular distance of the point P (6, 7, 8) from xy -plane?
- Find the point on x -axis which is equidistant from the point A (3, 2, 2) and B (5, 5, 4).
- Statement-I : Coordinates of centroid of a triangle formed by the vertices A (3, 2, 0), B (5, 3, 2) and C (0…
- A plane is parallel to yz -plane so it is perpendicular to :
More Introduction to Three-dimensional Geometry questions · Browse all practice questions