Six. This is true even if the triangle is thin, flat, or scalene, unless it's an unusual tesselation.
A tessellating regular polygon can have 3, 4, or 6 sides. Triangles (3 sides), squares (4 sides), and hexagons (6 sides) can tile a plane without gaps or overlaps. Polygons with more than six sides cannot tessellate because they cannot fill the space evenly without leaving gaps.
The tessellating shape can have 3, 4 or 6 sides.
400
There are infinitely many even on the plane and infintely more in space.For Example:Take a square, draw the diagonals.The meeting point of the dialgonals is the vertex where three polygons (in this case triangles) meet.
There is exactly one plane that can be drawn parallel to plane P that passes through point A. Since parallel planes share the same orientation and direction, any plane that is parallel to plane P must maintain the same angle and distance from the points on plane P. Therefore, the plane through point A will be uniquely defined and parallel to plane P.
The tessellating shape can have 3, 4 or 6 sides.
all of the quadrilaterals, triangles, and many more. In fact, all the polygons.are plane figuresl
Four of them
400
2 shapes; 1 square base and 4 triangles.
Six.Six.Six.Six.
The least number of obtuse triangles, if all possible triangles are drawn for n points in a plane, is zero. If all the n points lie in a straight line, no triangles are possible and so no obtuse triangles are able to be drawn; thus for any number n, there is a possibility that no obtuse triangles can be drawn, so the least possible number of obtuse triangles drawn is zero.
There are 48 triangles that can be formed because 6 triangles can be formed usin each point multiplied by 8.
There are infinitely many even on the plane and infintely more in space.For Example:Take a square, draw the diagonals.The meeting point of the dialgonals is the vertex where three polygons (in this case triangles) meet.
Infinitely many. Given any triangle, a line from a vertex to any point on the opposite side will give two triangles. That process can continue indefinitely.
There is exactly one plane that can be drawn parallel to plane P that passes through point A. Since parallel planes share the same orientation and direction, any plane that is parallel to plane P must maintain the same angle and distance from the points on plane P. Therefore, the plane through point A will be uniquely defined and parallel to plane P.
A cone has infinitely many triangles. Each cross-section of a cone, when cut parallel to its base, forms a triangle. As the cone tapers to a point, the triangles formed by the cross-sections become increasingly smaller and numerous. Therefore, a cone can be said to have an infinite number of triangles.