Geometry Problem Solver

Parallelepiped and prism together

prism	parallelepiped

Parallelepiped alone

Prism 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 parallelepiped and prism together, are about 2 x 200 problems on parallelepiped x 150 problems on prism = 60,000

Track 1

A 40 cm high prism has on base an isosceles triangle. The oblique side and the height of the triangle measure respectively 30 cm and 24 cm. Calculates the volume of a parallelepiped having the congruent base area to 2/4 of the prism lateral area and a height of 20 cm.

Track 2

A 40 cm high prism has on base an isosceles triangle. The oblique side and the height of the triangle measure respectively 30 cm and 24 cm. Calculates the volume of a parallelepiped having the congruent base area to 2/4 of the total prism area and a height of 20 cm.

Track 3

A 40 cm high prism has on base an isosceles triangle. The oblique side and the height of the triangle measure respectively 30 cm and 24 cm. Calculates the volume of a parallelepiped having the base area congruent to the total area of the prism and a height of 20 cm.

Track 4

A 40 cm high prism has on base an isosceles triangle. The oblique side and the height of the triangle measure respectively 30 cm and 24 cm. Calculates the volume of a parallelepiped having the base area congruent to the prism lateral area and the height of 20 cm.

Track 5

A right prism has a volume of 17280 cm³; Has an isosceles triangle in base. The oblique side and the height of the triangle measure respectively 30 cm and 24 cm. Calculates the volume of a parallelepiped having a congruent height at the prism height and the base area of 400 cm².

Track 6

A right prism has a volume of 17280 cm³; Has an isosceles triangle in base. The oblique side and the height of the triangle measure respectively 30 cm and 24 cm. Calculates the volume of a parallelepiped having the congruent height at 5/4 of the prism height and the base area of 400 cm².

Track 7

A parallelepiped has a volume of 17280 cm³ and a base area of 400 cm². Calculates the volume of a pentagonal prism having a congruent height to 5/4 of the height of the parallelepiped and the base edge of 10 cm.

Track 8

A parallelepiped has a volume of 16000 cm³ and a base area of 400 cm². Calculates the volume of a pentagonal prism that has a congruent height at the height of the parallelepiped and the base edge of 10 cm.

Track 9

A quadrangular parallelepiped has a volume of 16000 cm³ and a base area of 400 cm². Calculates the volume of a prism having a height of 20 cm and the base area congruent to the lateral area of the parallelepiped.

Parallelepiped alone

Prism alone