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The given description fits that of a cone shape.

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10y ago

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What is a space figure that is like a pyramid but has a circular base?

The given description fits that of a cone shape.


A space figure with one circular base and vertex?

A cone


What is a space figure that is like a prism but has circular base?

Cylinder


What is a space figure with one circular base and vertex?

A spitial figure with a circular bases no edges and one vertex


What space figure has a single vertex?

A space figure with a single vertex is known as a cone. A cone has a circular base and tapers smoothly from the base up to the single vertex or apex. While it has one vertex, it also has an infinite number of points along the circular base.


Does a cone and a pyramid have rectangular base?

A cone has a circular base while a pyramid has a square (rectangular) base.


Is a space figure with one base and triangular lateral faces that meet at a vertex is a cone?

no, it's a pyramid


What is the name given to a pyramid with circular base?

It's A CONE


How many circular bases does a triangular pyramid?

A triangular pyramid, also known as a tetrahedron, has one circular base. However, it actually has four triangular faces, with three of them meeting at each vertex. The base is not circular; it is triangular, while the other three faces are also triangular. Therefore, a triangular pyramid has no circular bases.


Which figure has only one base?

a pyramid yeah


How is a cone and a pyramid alike and different?

both a cone and a pyramid have a base with one side that comes up to a point the base, however, is the difference a cone has a circular or round base when a pyramid has a triangular, square, or nonround base


How many edges does a circular based pyramid have?

A circular-based pyramid has a total of two types of edges: the circular edge of the base and the edges connecting the apex to each point on the base. The base itself has one circular edge, and if the base is divided into ( n ) equal segments, there will be ( n ) edges connecting the apex to each of these segments. Therefore, the total number of edges is ( n + 1 ), where ( n ) is the number of segments that the circular base is divided into.