cube, cuboid and prism tests

Question 1:
1 pts
The lengths of three edges of the cuboid are $6, 8$ and $10 cm.$ Find the sum of lengths of all edges of the cuboid.

$96cm$

$48cm$

$72cm$

$24cm$
Question 2:
1 pts
The length of a diagonal of a cuboid is $13 cm$. Find the length of the third edge of the cuboid if two edges are $3 cm$ and $12 cm$.

$12cm$

$8cm$

$6cm$

$4cm$
Question 3:
1 pts
Given that the surface area of a cube is $6cm$, find the length of one of its sides.

$3cm$

$0.5cm$

$1cm$

$2cm$
Question 4:
1 pts
If the sum of the lengths of the edges of a cube is $48 cm$, the volume of that cube is $96 cm^{3}$
Question 5:
2 pts
The surface area of a cube is $648 cm^{2}$, find the surface area of one of its sides.
Question 6:
2 pts
Calculate the surface area of the cube if the surface area of the axial section of the cube is $64\sqrt{2} cm^{2}.$

$169cm^{2}$

$196cm^{2}$

$296cm^{2}$

$384cm^{2}$
Question 7:
2 pts
The diagonal of a cube is $11\sqrt{3} cm.$ Find the volume of that cube?

$V=$
Question 8:
2 pts
The volume of cuboid is $500 cm^{3}.$ Find the length of its diagonal if two of his edges has length $5 cm$ and $10 cm.$

$15cm$

$19cm$

$25cm$

$32cm$
Question 9:
3 pts
How many liters of water can you put in the container of the shape of a cuboid whose dimensions are $20 cm$, $60 cm$ and $5 cm$?

$18$ liters

$12$litera

$6$ liters

$3$ liters
Question 10:
3 pts
The dimensions of a cuboid are in ratio $1:3:4$ and the volume is $96cm^{3}.$ Find the total surface area of the cuboid.

Total surface area$=$
Question 11:
3 pts
Measured numbers of the surface and volume of the cube are the same. The length of the edge of the cube is $6$.
Question 12:
3 pts
By what factor is the volume of a cube increased if each of its sides is tripled?

$3$ times

$6$ times

$9$ times

$27$ times

Cube and cuboid

Prism

Pyramid

Rotating solids

$96cm$	$48cm$
$72cm$	$24cm$

	$12cm$
	$8cm$
	$6cm$
	$4cm$

$3cm$	$0.5cm$
$1cm$	$2cm$

	$169cm^{2}$
	$196cm^{2}$
	$296cm^{2}$
	$384cm^{2}$