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Chapter overview
Learning goals
Learning Goals
Maths
Summary
Just like with converting between units of mass, length and volume, units of time often need to be converted between; especially when working with time intervals.
The following conversion diagram can be used to convert between units of time. It's important that you learn these off by heart!

How many minutes are there in $36$ hours?
Work out the conversion factor.
$60 \text{ minutes} = 1 \text{ hour}$
The conversion factor is $60$.
To go from hours to minutes, multiply.
$36\times60=\underline{2160}$ minutes
Sometimes a conversion requires more than one step.
How many seconds are there in 6 days?
First convert six days into hours.
$6\times24=144$ hours
Then convert into minutes.
$144\times60=8640$ minutes
Then finally convert into seconds.
$8640 \times60=\underline{518400}$ seconds
When decimals are involved in time conversions, care must be taken. When working with two time units, always make sure to separate the integers (whole numbers) and the decimals, converting the decimals into the smaller unit.
1.  Divide by the conversion factor to get a decimal. 
2.  Multiply the whole number by the conversion factor and take this away from the original time. 
3.  Use what's left as the smaller units and write the answer using both units. 
What is $728$ hours in days and hours?
Divide by the conversion factor: $24$.
$728\div24=30.3333$
Multiply the whole number (thirty) by the conversion factor and take away from $728$.
$30\times24=720\\728720=8$
Write the answer using what's left as the smaller units.
$\underline{30}$ days and $\underline8$ hours
Conversion of time units are often used when answering questions about timetables. Timetables are written in chronological order, meaning as you read across, the times increase.
The timetable is part of a bus timetable showing departures from three different stops.
Stop 1  $15:21$  $15:53$  $16:25$  $16:57$ 
Stop 2  $15:26$  $16:00$  $16:32$  $17:04$ 
Stop 3  $15:30$  $16:04$  $16:36$  $17:08$ 
How long is there between the first and last bus from any stop? Give your answer in minutes.
First notice that at each stop, the bus comes equally as often. Therefore, only one row needs to be focused on  let's use 'Stop 1'.
Read along from 'Stop 1' to the first and last column to identify the first and last bus times.
First: $15:21$
Last: $16:57$
Work out the difference between the two times in steps.
$15:21 \rightarrow 16:21=1$ hour
$16:21 \rightarrow 16:57 = 36$ minutes
Write the answer in full.
$1$ hour $36$ minutes
Convert into minutes.
$1$ hour $= 60$ minutes
$1$ hour $36$ minutes $= 60 +36 = \underline{96}$ minutes
Just like with converting between units of mass, length and volume, units of time often need to be converted between; especially when working with time intervals.
The following conversion diagram can be used to convert between units of time. It's important that you learn these off by heart!

How many minutes are there in $36$ hours?
Work out the conversion factor.
$60 \text{ minutes} = 1 \text{ hour}$
The conversion factor is $60$.
To go from hours to minutes, multiply.
$36\times60=\underline{2160}$ minutes
Sometimes a conversion requires more than one step.
How many seconds are there in 6 days?
First convert six days into hours.
$6\times24=144$ hours
Then convert into minutes.
$144\times60=8640$ minutes
Then finally convert into seconds.
$8640 \times60=\underline{518400}$ seconds
When decimals are involved in time conversions, care must be taken. When working with two time units, always make sure to separate the integers (whole numbers) and the decimals, converting the decimals into the smaller unit.
1.  Divide by the conversion factor to get a decimal. 
2.  Multiply the whole number by the conversion factor and take this away from the original time. 
3.  Use what's left as the smaller units and write the answer using both units. 
What is $728$ hours in days and hours?
Divide by the conversion factor: $24$.
$728\div24=30.3333$
Multiply the whole number (thirty) by the conversion factor and take away from $728$.
$30\times24=720\\728720=8$
Write the answer using what's left as the smaller units.
$\underline{30}$ days and $\underline8$ hours
Conversion of time units are often used when answering questions about timetables. Timetables are written in chronological order, meaning as you read across, the times increase.
The timetable is part of a bus timetable showing departures from three different stops.
Stop 1  $15:21$  $15:53$  $16:25$  $16:57$ 
Stop 2  $15:26$ 