Geometry Problem Solver

Cube and cylinder together

 

cube cylinder

Cube alone

 

Cylinder alone

They give the tracks some problems can be solved automatically, the numerical values do not matter in the various examples. Only the problems already tested are reported. In fact, the problems solved by the geometric computer, but not tested, with a cube and cylinder together, are about 2 x 7 problems on cube x 80 problems on cylinder = 1,120

 

Track 1

The basic circumference of a cylinder is 36 π cm and the total cylinder area is 864 π cm². Calculates the diagonal of a cube congruent to the cylinder.

 

Track 2

The basic circumference of a cylinder is 36 π cm and the total cylinder area is 864 π cm². Calculates the diagonal of a cube congruent to 1/4 of the cylinder.

 

Track 3

A cube has a 10 cm edge. Calculates the height of a congruent cylinder to 3/2 of the cube and having the base area congruent to 3/4 of the lateral area of the cube.

 

Track 4

A cube has a volume of 1000 cm³. Calculates the height of a cylinder congruent to the cube and having the basic circumference congruent to 13/5 of the cube edge.

 

Track 5

The basic circumference of a cylinder is 36 π cm and the total cylinder area is 864 π cm². Calculates the volume of a cube with the total area congruent to 3/4 of the cylinder lateral area.

 

Track 6

The basic circumference of a cylinder is 36 π cm and the total cylinder area is 864 π cm². Calculates the volume of a cube with the edge congruent at 3/5 of the height of the cylinder.

 

Track 7

The basic circumference of a cylinder is 36 π cm and the total cylinder area is 864 π cm². Calculates the volume of a cube with the lateral area congruent to the lateral area of the cylinder.

 

Track 8

The basic circumference of a cylinder is 36 π cm and the total cylinder area is 864 π cm². Calculates the volume of a cube with the congruent total area to 3/4 of the cylinder lateral area.

 

 

Cube alone

 

Cylinder alone

The program for solving problems can give answers completely wrong.

 

prof. Pietro De Paolis

2017

problems solved

Nuova pagina 1

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