Figure Cylinder Image Net Properties * two parallel bases that are congruent circles Formula V = ππ 2 β Radius β radius of one of the circular bases Height β perpendicular distance between the parallel bases * circular base , curved surface, one vertex Cone SA = 2ππ 2 + 2ππβ V= Lateral surface β the curved surface of the cone height- distance from the vertex to the center of the base ππ 2 h 3 SA = ππ 2 + ππβ Slant height β distance from the vertex to a point on the circumference of the base * curved surface * every point on the surface is equal distance from the center Sphere Radius β distance from the center of a sphere to any point on its surface. Pyramid (Example of a square pyramid) V= 4ππ 3 3 SA = 4 ππ 2 π΅β 3 * One polygonal base (can be triangle, square, pentagon, etc.) π= * Three or more triangular faces which meet at a vertex B = area of the base *when sliced parallel to the base, the cross section has the same shape as the base (Example of net of square * when sliced perpendicular to the base, the cross section is a triangle pyramid) SA = π΅ + 1 2 ππ
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