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What is the distance from the vertex of a regular pyramid to the midpoint of an adage of the base?
The distance from the vertex of a regular pyramid to the midpoint of an edge of the base can be found using the Pythagorean theorem. If the height of the pyramid is ( h ) and the distance from the center of the base to the midpoint of an edge is ( d ), then the distance ( D ) from the vertex to the midpoint of the edge is given by ( D = \sqrt{h^2 + d^2} ). This applies to regular pyramids where the base is a regular polygon. The specific values of ( h ) and ( d ) depend on the dimensions of the pyramid and its base.
What has a polygon for its base and triangles for its sides which meet at one vertex?
It is a pyramid
Is An apothem is drawn from the center of a polygon to every vertex?
No.
Which solid figure has a base that is a polygon and triangular faces that meet a vertex?
pyramid
What is a pryrimid?
A really big triangle made by aliens.I never have seen the word "pryrimid" before but "pyramid" is a geometric shape.the shape is formed by a polygon (many sided planar figure) and a point (vertex) not coplanar with the polygon. Join the vertex with the sides of the polygon with triangular faces and yoyu have a pyramid. The pyramid with the fewest sides is a tetrahedron (a triangular pyramid). The regular tetrahedron is the simplest of the solids.The square pyramid has been used since antiquity for buildings.Some very big stone pyramids are in Egypt, Mexico and China.
A regular pyramid has a base and vertex over the center of the base?
A regular pyramid has a regular polygon base and a vertex over the center of the base. By:Cherrylvr :)
A regular pyramid has a regular polygon base and a what over the center of the base?
vertex
A has a regular polygon base and a vertex over the center of the base?
regular pyramid
A regular pyramid has a base and a vertex over the center of the base?
Regular Polygon...
Does a regular pyramid have a regular polygon as its base and a vertex over the base's center?
Yes
What is the distance from the vertex of a regular pyramid to the midpoint of an adage of the base?
The distance from the vertex of a regular pyramid to the midpoint of an edge of the base can be found using the Pythagorean theorem. If the height of the pyramid is ( h ) and the distance from the center of the base to the midpoint of an edge is ( d ), then the distance ( D ) from the vertex to the midpoint of the edge is given by ( D = \sqrt{h^2 + d^2} ). This applies to regular pyramids where the base is a regular polygon. The specific values of ( h ) and ( d ) depend on the dimensions of the pyramid and its base.
What is the definition of central angle of a regular polygon?
an angle whose vertex is the center of the polygon and whose sides pass through adjacent vertices.
What has a polygon for its base and triangles for its sides which meet at one vertex?
It is a pyramid
Is An apothem is drawn from the center of a polygon to every vertex?
No.
Which solid figure has a base that is a polygon and triangular faces that meet at a vertex?
pyramid
Which solid figure has a base that is a polygon and triangular faces that meet a vertex?
pyramid
What solid figure has one polygon face and triangles with common vertex?
a pyramid
