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A container is $10 \text{ cm}$ long, $4 \text{ cm}$ wide, and $4 \text{ cm}$ high. What is its volume?

Find the volume of a cuboid with length $3 \text{ cm}$, breadth $3 \text{ cm}$, and height $2 \text{ cm}$.

A box is $8 \text{ cm}$ long, $2 \text{ cm}$ wide, and $1 \text{ cm}$ high. Its volume is:

What is the volume of a shape made of $12$ unit cubes of $1 \text{ cm}$ side?

A wooden box has internal dimensions $10 \text{ cm} \times 8 \text{ cm} \times 5 \text{ cm}$. How many $1 \text{ cm}$ cubes can it hold?

If you have 40 cubes of side $1 \text{ cm}$ each, which of these cuboids can you build using all of them?

A cube of side $8 \text{ cm}$ is painted on all sides. What is its volume?

A rectangular block of wood is $20 \text{ cm} \times 10 \text{ cm} \times 5 \text{ cm}$. If it is cut into two equal halves by a cut parallel to the $20 \times 10$ face, what is the volume of each half?

If the volume of a cube is $1 \text{ cubic meter}$, what is the length of its side in centimeters?

A cube has a side of $4 \text{ cm}$. How many such cubes will have a total volume equal to a cuboid of $16 \text{ cm} \times 8 \text{ cm} \times 4 \text{ cm}$?

A matchbox has a volume of approximately $20 \text{ cm}^3$. How many such matchboxes can fit into a box of $200 \text{ cm}^3$?

The capacity of a small spoon is most likely:

An empty bottle weighs $50 \text{ g}$. When filled with water, it weighs $300 \text{ g}$. What is the weight of the water?

How many $500 \text{ g}$ weights together make $2 \text{ kg}$?

A decorative structure is made using $12$ cubes, each of side $3 \text{ cm}$. What is the total volume of the structure?

A bucket is $\frac{3}{4}$ full and contains $12 \text{ L}$ of water. What is the full capacity of the bucket?

Express $6 \text{ kg } 50 \text{ g}$ in grams.

A gold biscuit measures $5 \text{ cm} \times 3 \text{ cm} \times 1 \text{ cm}$. If gold weighs $19 \text{ g}$ per $\text{cm}^3$, what is the weight of $10$ such gold biscuits?

If $50$ identical marbles displace $125 \text{ mL}$ of water, how many marbles are needed to displace $1 \text{ L}$ of water?

A rectangular tank is $25 \text{ cm}$ long and $20 \text{ cm}$ wide. If $3$ Litres of water are poured into the empty tank, what will be the height of the water level?

The weight of a school bag is $3\text{ kg } 75\text{ g}$. This is the same as:

How many $250\text{ mL}$ measuring cups are needed to measure $1.5\text{ liters}$ of water?

Convert $3500\text{ grams}$ to kilograms.

A brick has volume $1000\text{ cm}^3$. If we stack 5 such bricks, what is the total volume?

How many $20\text{ cm}$ long sticks can be cut from a $4\text{-meter}$ long wooden rod?

If a $2$-liter bottle of oil costs Rs $300$, what is the cost of $500\text{ mL}$ of the same oil?

A rope is $15\text{ m}$ long. If $4\text{ m } 25\text{ cm}$ is cut off, how much rope is left?

A large crate has a volume of $0.8\text{ m}^3$. How many boxes of volume $4000\text{ cm}^3$ each can be placed inside it?

If $20$ identical marbles are immersed in water, the volume increases by $140\text{ cm}^3$. What is the volume of one marble?

A box is $25\text{ cm}$ long and $20\text{ cm}$ wide. What must be its height so that its volume is $5\text{ liters}$?

If two objects have the same volume, they will ____.

A cube of $1 \text{ cm}$ side is often called a ____.

If a tank contains $500 \text{ mL}$ of water and a stone of volume $100 \text{ cm}^3$ is dropped in, what is the new total volume reading?

Which of these is the correct way to measure the volume of a small irregular key?

A container has a base area of $10 \text{ cm}^2$. If you drop an object of $80 \text{ cm}^3$ into it, by how many centimeters will the water level rise?

A beaker is filled with $240 \text{ mL}$ of water. $6$ identical metal bolts are dropped in, and the level rises to $270 \text{ mL}$. What is the volume of $1$ bolt?

If $1 \text{ cm}^3$ is equal to $1 \text{ mL}$, then an object with a volume of $0.5 \text{ Litres}$ will displace how many cubic centimeters of water?

A cubical tank of $1 \text{ m}$ side is filled with water. If a solid cuboid of $20 \text{ cm} \times 20 \text{ cm} \times 10 \text{ cm}$ is submerged, how many $\text{ml}$ of water will be displaced?

If a metal block of $20 \text{ cm} \times 10 \text{ cm} \times 5 \text{ cm}$ is submerged in a tank with base $50 \text{ cm} \times 20 \text{ cm}$, by how much will the water level rise?

A tank $25 \text{ cm} \times 20 \text{ cm} \times 20 \text{ cm}$ is filled with $6$ litres of water. What is the volume of a submerged object that would make the water level reach the top?