Volume of a Orthohedron: A shape consisting of several shapes (requiring the same formula)

Shown below is a large cuboid composed of 4 smaller orthohedra equal in size.

$AB=4$

$BC=\frac{3}{4}AB$

$BE=\frac{1}{2}AB$

Calculate the volume of the large cuboid.

96 cm³

Given the large cuboid composed of 5 small orthohedra equal in size.

AB=5 BC=4

DB is equal to$\frac{1}{3}$ of the junction of the sides AB and CB

Calculate the volume of the large cuboid

300 cm³

The dimensions of the cuboid are 3,4,7 meters

From three orthohedra of the same size we build the body in the drawing.

Calculates the volume of the created body

$252$

The dimensions of the cuboid are 5,6,8 meters

From five orthohedra of the same size we build the body in the drawing.

Calculates the volume of the created body

$1200$

The dimensions of a square-based cuboid are 5 by 7 meters.

The shape shown in the diagram is formed by three orthohedra of the same size.

Calculate the volume of the new shape.

$525$

The dimensions of a square-based cuboid are 4 and 8 meters.

From two orthohedra of the same size we build the bodand in the drawing.

Find the volume of the created bodand

$256$

The dimensions of the prism 1 are 6,7,3 meters.

From two orthohedra of the same size we build the body in the first drawing

The dimensions of the prism 2 are 3,5,4 meters.

From two orthohedra of the same size we build the body in the second drawing.

Glue the two figures together and find the volume of the resulting body.

$372$