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Q: What is the approximate surface area of a regular tetrahedron with edge length 10 cm?
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What the total surface area of the regular tetrahedron?

A regular tetrahedron, with edges of length 1 units, has a total surface area of sqrt(3) square units.


Is the tetrahedron a regular polyhedron?

Not necessarily. If all faces are equilateral triangles (all edges are equal length) then it is a regular polyhedron.


What is the formula to find the volume of a tetrahedron?

If the area of the base of the tetrahedron is A square units and the vertical height is h units, then the volume is V = 1/3*A*h cubic units. If the tetrahedron is regular, with sides of length of length s units, then V = sqrt(2)/12*s3 cubic units.


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the five regular (same side length and angle measure) solids- dodecahedron, tetrahedron, cube, octahedron, icosahedron


What is the volume of the regular tetrahedron?

given the length of a side as S, the volume is: SQRT(2)*S3/12 Where SQRT(2) is the square root of 2 (~1,414) and S3 is the length of a side cubed.


What are the ratios of edge length of one small tetrahedron to the large tetrahedron?

The ratios are "small to large".


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Surface area of the pyramid: 4*0.5*144*sin(60) = 249 square cm to 3 significant figures


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