Clipart images of cones, which are three-dimensional geometric solids that are made by taking all straight lines from the apex (top) at an angle to a plane in a 360 degree radius. A cone has a circular base, and looks like a triangle when viewing them from only the x and y axis.
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Concave cone, contours of a
"The contours of a concave (hollowed out) cone are close together at the center (top), and far apart at the outside (bottom)." — Moss, 1914... |
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Cone
A cone is a solid whose base is a circle, and whose convex surface tapers uniformly to a point called the vertex. If a straight line be drawn on the cone from the vertex to the edge of the base, this... |
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Cone
"If a cone be cut by a plane, parallel to the base, so as to form two parts, the lower part is called the frustum of the cone." — Hallock, 1905... |
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Cone
"A cone is a solid whose base is a circle and whose convex surface tapers uniformly to a point." —Hallock 1905... |
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Cone of Revolution, Lateral Area of
Illustration of a cone of revolution used to show that the lateral area is equal to half the product of the slant height by the circumference of the base.... |
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Cone, circular
An illustration of a circular cone.... |
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Cone, contours of a
The contours of a cone are circles of different sizes, one within another, and the same distance apart, because the slope is at all points the same." — Moss, 1914... |
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Cone, Development of
Pattern that can be used to make a cone. Development of a cone.... |
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Cone, Double
Illustration of a double cone.... |
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Cone, Frustum of
An illustration of a circular cone with the top cut off by a plane parallel to the base. The remaining part is called a frustum of a pyramid or a cone.... |
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Cone, Frustum of
Illustration of a frustum of a cone.... |
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Cone, Frustum of
Frustum of a cone.... |
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Cone, Frustum of
Frustum of a cone.... |
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Cone, Frustum of for Lateral Area
"The lateral area of a frustum of a cone of revolution is equal to half the sum of the circumferences of its bases multiplied by the slant height."... |
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Cone, Frustum of for Volume
"The volume of a frustum of a circular cone is equivalent to the sum of the volumes of three cones whose common altitude is the altitude of the frustum and whose bases are the lower base, the upper ba... |
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Cone, Oblique
Illustration of an oblique cone.... |
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Cone, Plan and Elevation of
Plan and elevation of a cone.... |
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Cone, Plane Intersection With
Illustration of the intersection of a cone and a plane.... |
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Cone, Plane Passing Through
Illustration showing a cone cut by a plane that is along the axis of symmetry.... |
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Cone, Plane Passing Through Vertex
Illustration of a plane passing through the vertex of a cone (section made is a triangle).... |
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Cone, Plane Passing Through Vertex
Illustration of a plane passing through the vertex of a cone (section made is a triangle).... |
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Cone, Pyramid Circumscribed About
Illustration of a pyramid circumscribed about a cone.... |
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Cone, Pyramid Inscribed and Circumscribed About
Illustration of a pyramid and with a regular polygon inscribed in and circumscribed about a cone. "If a pyramid whose base is a regular polygon is inscribed in or circumscribed about a circular cone,... |
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Cone, Pyramid Inscribed in
Illustration of a pyramid inscribed in a cone.... |
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Cone, Revolution
Illustration of a cone of revolution.... |