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Calculating time spans: how long is it really?

23 July 2026 · 5 min read

Calculating time spans: how long is it really?

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Your child can read a clock — 1:40pm and 3:10pm are no problem. And yet that same skill often stumbles on a different question: how much time actually lies between them? Reading a clock and calculating with clock times are two different abilities, and the second one arrives at school only once the first is thoroughly solid.

The reason time spans produce so many mistakes is uncomfortable but simple: clock times don't run on base ten. After 59 minutes comes not 60 but a new hour. That break with familiar logic is exactly what makes time spans their own topic — not a variant of ordinary subtraction.

Why ordinary subtraction leads you astray here

The obvious first instinct is to subtract hours and minutes separately, the way you would tens and ones: 3:40pm minus 1:40pm quickly becomes “hours: 15 minus 13 = 2, minutes: 40 minus 40 = 0” — which happens to work. For 3:10pm minus 1:40pm it stops working: minutes 10 minus 40 gives a negative number, and many children don't know where to put it.

That's not carelessness — it's a very logical mistake: it carries over a rule (subtract column by column) that works perfectly for base-ten numbers into a system with 60, not 10, units per step. Without a deliberate intermediate strategy, that goes wrong.

The number line for clock times: via the full hour

The most reliable strategy carries over exactly the trick your child already knows from crossing ten: first to the next round number — here, the next full hour — then onward. Played out for 1:40pm to 3:10pm: first from 1:40 to 2:00 — that's 20 minutes. Then from 2:00 to 3:00 — a full hour. Then from 3:00 to 3:10 — another 10 minutes. Together: 20 + 60 + 10 = 90 minutes, so an hour and a half.

An empty number line on paper makes this visible: a line with three hops, each one labelled. The picture replaces the abstract rule — and works for any time span, however awkward the clock times.

When the time span crosses midnight

One special case confuses especially often: how long is it from 10:30pm to 6:15am? The same method helps here too, with one extra intermediate step across midnight: 10:30pm to midnight is 90 minutes, then midnight to 6:15am is another 6 hours 15 minutes. Together, 7 hours 45 minutes. The trick stays the same — only the number of hops grows.

Practising time spans day to day

Time spans can be trained on the side, no worksheet needed:

  • The bedtime check: “It's 7:30pm now, bedtime is 8:00pm — how many minutes are left?”
  • The kitchen timer: while cooking pasta, read the start and end time and have your child work out the duration themselves before the timer beeps.
  • The timetable: “The train leaves at 9:47 and arrives at 11:15 — how long is the journey?” Real timetables give awkward, realistic numbers.

Time spans are one of those topics where short, concrete practice gets there faster than any explanation in passing. Once the number-line trick has sunk in, your child can work out any duration — a school lesson, a train ride, a wait — with the same reliable method.

Frequently asked questions

Why does my child struggle with time spans despite reading the clock easily?

Reading a clock and calculating with clock times are two different skills. The reason for the mistakes: clock times don't run on base ten — after 59 minutes comes not 60 but a new hour. Ordinary column subtraction often leads astray here.

Why does simple subtraction sometimes fail with clock times?

Because subtracting hours and minutes separately can give a negative number for the minutes (like 10 minus 40) — a rule that works for base-ten numbers but not for a system with 60, not 10, units per step.

What's the most reliable method for calculating time spans?

The number line via the full hour: jump to the next full hour first, then keep counting. For 1:40pm to 3:10pm, for example: 1:40 to 2:00 (20 minutes), 2:00 to 3:00 (60 minutes), 3:00 to 3:10 (10 minutes) — 90 minutes total.

How do you calculate a time span that crosses midnight?

With the same method plus one extra step across midnight: for example 10:30pm to midnight (90 minutes), then continue from midnight to the target time. Only the number of hops on the number line grows.

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Calculating time spans: how long is it really?