http://intermath.org/wp-content/uploads/2018/03/logo.jpg00Kym Weltyhttp://intermath.org/wp-content/uploads/2018/03/logo.jpgKym Welty2018-10-31 10:39:362019-01-18 16:11:37Netting a Maximum
http://intermath.org/wp-content/uploads/2018/03/logo.jpg00Kym Weltyhttp://intermath.org/wp-content/uploads/2018/03/logo.jpgKym Welty2018-10-31 10:35:392019-01-18 16:11:37Nets of a Cube
http://intermath.org/wp-content/uploads/2018/03/logo.jpg00Kym Weltyhttp://intermath.org/wp-content/uploads/2018/03/logo.jpgKym Welty2018-10-31 10:33:052019-01-18 16:11:37Octahedron in a Cube
http://intermath.org/wp-content/uploads/2018/03/logo.jpg00Kym Weltyhttp://intermath.org/wp-content/uploads/2018/03/logo.jpgKym Welty2018-10-31 10:31:382019-01-18 16:11:37Pyramid in a Box
Paint Less Cubes
How many of the one-inch cubes will have no paint on them?
Face Painting
Determine the volume of the prism that was formed if a certain number of its faces were not painted.
Comparing Properties
Find the ratio of the volume of a cube to the surface area.
Netting a Maximum
Find the largest-volume box that Julia can construct.
Soma Cubes
Create your own set of soma cubes pieces and explore how they can fit together.
Peeling an Orange
Use an orange’s peel to discover a formula relating the surface area to a sphere’s radius.
Faces, Vertices, and Edges
Find a relationship between the number of edges, faces and vertices in three-dimensional objects.
Creating a Polyhedron
Determine the properties of Polyhedra.
Nets of a Cube
Devise nets to a cube.
Right and Oblique Cylinders
Examine surface area and volume of a right cylinder and an oblique cylinder.
Octahedron in a Cube
Determine the probability that a point lies in a particular area.
Maximum Surface Area
Investigate the relationship between surface area and volume in a solid with square faces.
Pyramid in a Box
Determine the probability that a point lies in a particular area.