Cards in this guide (19)
How many faces does a dodecahedron have
A dodecahedron has 12 regular pentagonal faces, 20 vertices, and
30 edges. Three faces meet at each vertex.
A geometric solid has only length and width
The ratio of the lengths of corresponding parts in two similar solids is 21 What is the ratio of their surface areas
don't you mean 2:1 instead of 21. The answer is 4:1
4:1
Good luck with Apex :)
If the ratio between the radii of two spheres is 23 then what is the ratio of their volumes
Volume of a sphere of radius r: V = 4pi/3 x r3 If the ratio of the radii of two spheres is 23,
then the ratio of their volumes will be 233 = 1,2167
A right cylinder has a radius of 3 and a height of 12 What is its surface area
Total surface area is about 282.74 units2 (90 pi)
(Using pi = 3.14 gives the estimate 282.6)
SA = (pi 2r) x h + 2 (pi r2) = 72 pi + 2 (9 pi) = 90 pi
What is the surface area of the right prism given below 8 15 10
What is a solid consisting of a polygon a point not in the same plane as the polygon and all points between them
Which solid figure has two parallel bases that are congruent polygons and rectangular faces joining the bases
Which solid figure has a base that is a polygon and triangular faces that meet at a vertex
Which is a solid bounded by the set of all points at a given distance from a given point
A sphere is a solid bounded by the set of all points at a given distance from a given point.
What types of polygons are the faces of a tetrahedron
equilateral triangles-Apex ;)
How is each triglyceride different from the others
it has different fatty acids
What is the volume of the sphere shown below with a radius of 3
The bases for a cylinder must be two discs that are parallel and
Two similar cylinders have radii of 7 and 1 respectively. What is the ratio of their volumes
The ratio of surface areas of two similar solids is equal to the square of the ratio between their corresponding edge lengths.
If two cylinders are similar and the ratio between the lengths of their edges is 3 11what is the ratio of their volumes
Can three dimensional figures be located on a Cartesian coordinate system