![]() The regular hexagonal pyramid has a base edge of 20 cm and a side edge of 40 cm. Calculate the surface of the prism.Ĭalculate the volume and surface of a regular quadrilateral prism with a base edge a = 46 mm and a height v = 0.67 dm. The prism's base is a rectangle with a side of 7.5 cm and 12.5 cm diagonal. Calculate the surface area and volume of a pyramid. Regular hexagonal pyramid has dimensions: length edge of the base a = 1.8 dm and the height of the pyramid = 2.4 dm. Prism height is twice the base edge length.Ĭalculate the volume and surface of a regular hexagonal prism, the base edge of which is 5 cm long and its height is 20 cm. Find the volume and surface of the prism.Ĭalculate the volume and surface of a regular hexagonal prism with a base edge a = 30 m and a side edge b = 50 m.Ĭalculate the surface of a regular quadrilateral prism whose base edge is 2.4dm and the height of the prism is 38cm.Ĭalculate the volume and surface in the shape of a regular hexagonal prism with a height of 1.4 m, a base edge of 3dm, and a corresponding height of 2.6 dm.Ĭalculate the volume and surface of a regular hexagonal prism with a height v = 2cm and a base edge a = 8cm.Ĭalculate the surface area and volume of a regular hexagonal pyramid whose base edge is 10 cm long and the side edge is 26 cm long.Ĭalculate a regular hexagonal pyramid's volume and surface area with a base edge a = 30 m and a side edge b = 50 m.Ĭalculate the volume and the surface of a regular hexagonal pyramid with a base edge length of 3 cm and a height of 5 cm.Ĭalculate the volume and surface area of prisms whose base is a rhombus with diagonals u 1 = 12 cm and u 2 = 15 cm. The prism's base is a regular hexagon consisting of six triangles with side a = 12 cm and height va = 10.4 cm. We encourage you to watch this tutorial video on this math problem: video1 video2 video3 Related math problems and questions:Ĭalculate the volume and surface of a regular hexagonal prism with the edge of the base a = 6 cm with the corresponding height v1 = 5.2cm and the height of the prism h = 1 dm.
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