Number of cubes in each row $=$

Number of rows in each layer $=$

Number of layers in each box $=$

Volume $=$

The given shape is made of cubes. The volume of $1$ small cube is  $1 \mathrm{cu}.\mathrm{cm}.$The volume of solid by counting the cubes is $\mathrm{x} \mathrm{cu}.\mathrm{cm}$, find the value of $\mathrm{x}$.

Given shape is made of cubes. The volume of $1$ small cube is $1 \mathrm{cu}.\mathrm{cm}$.

If the volume of the solid is $\mathrm{k} \mathrm{cu}.\mathrm{cm}$, then find the value of $\mathrm{k}$.

The given shape is made of cubes. The volume of $1$ small cube is $1 \mathrm{cu}.\mathrm{cm}$. The volume of a given solid by counting the cubes is $\mathrm{x} \mathrm{cu}.\mathrm{cm}$, write the value of $\mathrm{x}$ in the answer box.

Given shape is made of cubes. The volume of $1$ small cube is $1 \mathrm{cu}.\mathrm{cm}$. Find the volume of solid by counting the cubes.The volume of a given solid by counting the cubes is $\mathrm{x} \mathrm{cu}.\mathrm{cm}$, write the value of $\mathrm{x}$ in the answer box.

Given shape is made of cubes. The volume of $1$ small cube is $1 \mathrm{cu}.\mathrm{cm}$. Find the volume of solid by counting the cubes.The volume of a given solid by counting the cubes is $\mathrm{x} \mathrm{cu}.\mathrm{cm}$, write the value of $\mathrm{x}$ in the answer box.

Which solid has the least volume and which one has the greatest volume?

Volume of a cuboid is $k {\mathrm{m}}^3$whose dimensions are :

length $=16 \mathrm{cm}$, breadth $=10 \mathrm{cm},$ height $=4 \mathrm{cm}$

Find the value of $k$.

The volume of a cuboid is $k {\mathrm{m}}^3$ whose dimensions are : length $=4.8 \mathrm{m}$, breadth $=2.2 \mathrm{m}$, height $=1.2 \mathrm{m}$. Find $k$ up to three decimal places.