Measurement

A pen is $18\,cm$ long. What is its length in millimeters ($mm$)?

Convert $1.2\,km$ to meters ($m$).

How many liters ($l$) are in $7500\,ml$?

Convert $2500\,g$ to kilograms ($kg$).

A textbook is $0.35\,m$ tall. How many millimeters ($mm$) is this height?

A street is $12,000\,cm$ long. What is this length in kilometers ($km$)?

A bucket holds $5.5\,l$ of paint. How many milliliters ($ml$) is this?

A marathon is $42.195\,km$. If a runner has completed $38500\,m$, how many more meters do they need to run?

A bucket has a capacity of $8\,L$. It currently contains $3450\,ml$ of water. How much more water, in liters, is needed to fill the bucket?

If a caterpillar crawls $15\,mm$ every second, how many meters will it crawl in 10 minutes?

Find the perimeter of a shape with side lengths of $5m$, $4m$, $2m$, $2m$, $3m$, and $2m$.

What is the total area of a $3cm \times 3cm$ square and a $1cm \times 1cm$ square?

Calculate the perimeter of an L-shaped figure with sides: $10cm$, $6cm$, $4cm$, $4cm$, $6cm$, and $2cm$.

A figure consists of a $2cm \times 10cm$ rectangle and a $2cm \times 5cm$ rectangle. What is the total area?

A compound shape is made of two rectangles. One is $7\text{ cm} \times 4\text{ cm}$ and the other is $3\text{ cm} \times 4\text{ cm}$. They are joined side-by-side to form a larger rectangle. What is the total area?

A rectangle is $30\text{ cm}$ by $20\text{ cm}$. A smaller square of side $10\text{ cm}$ is cut out from one corner. What is the perimeter of the remaining shape?

Find the total area of a shape made by a square of side $8\text{ m}$ and a triangle with base $8\text{ m}$ and height $5\text{ m}$.

A shape is formed by taking a $12\,cm \times 8\,cm$ rectangle and removing a $4\,cm \times 4\,cm$ square from one corner and another $2\,cm \times 2\,cm$ square from the opposite corner. What is the final area?

Find the total area of a cross shape where each of the four arms is a $5\,cm \times 2\,cm$ rectangle and the center is a $2\,cm \times 2\,cm$ square.

What is the area of an L-shape if the outer dimensions are $15\,cm$ and $10\,cm$, and the 'thickness' of both arms of the L is $3\,cm$?

What is the volume of a cuboid with length $12\text{ cm}$, width $5\text{ cm}$, and height $2\text{ cm}$?

A cube has a side of $4\text{ m}$. Wait, side is $6\text{ m}$. What is its volume?

Find the volume of a cuboid with length $8\text{ cm}$, width $2\text{ cm}$, and height $4\text{ cm}$.

A cuboid has a length of $10\text{ cm}$, a width of $5\text{ cm}$, and a height of $4\text{ cm}$. Find its volume.

A box of tissues is $9\text{ cm}$ long, $5\text{ cm}$ wide, and $4\text{ cm}$ high. What is its volume?

The volume of a cuboid is $150\text{ cm}^{3}$. If its length is $10\text{ cm}$ and its height is $3\text{ cm}$, find its width.

A building brick is $11\text{ cm}$ long, $3\text{ cm}$ wide, and $2\text{ cm}$ high. What is its volume?

If the length of a cuboid is $10 \text{ cm}$ and its volume is $200 \text{ cm}^{3}$, which of the following could be its width and height?

A tank $2 \text{ m} \times 1 \text{ m} \times 1 \text{ m}$ is $\frac{2}{5}$ full of water. What is the volume of water in the tank in cubic meters?

A box is $0.5 \text{ m}$ long, $0.2 \text{ m}$ wide, and $0.1 \text{ m}$ high. What is its volume in liters?

In a timetable, a bus leaves Stop A at $11:10$ and reaches Stop B at $11:45$. What is the travel time?

A clock shows $22:15$. Is this time in the morning or evening?

What is $10$ minutes after $23:55$ in the $24$-hour clock?

Which time represents $5$ minutes before midnight in the $24$-hour clock?

A train timetable shows the following schedule for an afternoon service:

• Northgate (Depart): $13:35$
• Westport (Arrive): $15:12$
• Westport (Depart): $15:25$
• Easton (Arrive): $16:50$

How many minutes longer is the journey from Northgate to Westport than the journey from Westport to Easton?

How is $12:00$ PM written on a $24$-hour clock?

A ferry crossing takes $1$ hour and $12$ minutes. The ferry departs at $11:55$. What time does it arrive?

A heater uses $1$ unit of electricity every $40$ minutes. If it is turned on at $22:50$ and turned off at $04:10$, how many units of electricity did it use?

A clock loses $10$ seconds every $24$ hours. If it is correct at $12:00$ on January 1st, how many minutes will it have lost by $12:00$ on January 31st?

A task takes $12$ minutes and $45$ seconds. If a worker repeats the task $8$ times without stopping, how long does it take in total?