Build and annotate the model
Represent timetables, itineraries and journey duration and label the important parts, quantities or choices.
AC9M6M03 • Year 6 Mathematics
Plan connected activities and account for waiting, transfer and overnight time
Students read 12- and 24-hour schedules, connect services, calculate elapsed time across noon or midnight and test whether an itinerary meets transfer, opening-time and duration constraints.
Use the visual model first. Ask students to identify the quantities, structure or conditions before calculating or explaining.
Total journey duration includes waiting and transfer time, not only travel stages. Confirm that the connection is achievable.
Connect the central relationship to a new context, then verify the conclusion with a second representation, estimate, inverse operation or reasonableness check.
A plan may be mathematically possible but impractical without preparation or delay allowance. State assumptions about time zones and dates where relevant.
AC9M6M03: interpret and use timetables and itineraries to plan activities and determine the duration of events and journeys
Use the central and application models above to connect each elaboration to the same underlying concept.
Represent timetables, itineraries and journey duration and label the important parts, quantities or choices.
Use the application model to compare two cases, explain the relationship and identify a likely error.
Apply the idea in an unfamiliar context and use a second method, evidence source or text feature to check it.
Decision: continue when students can explain the model, apply it to a new example and justify their check. Otherwise return to the central model and reduce the numerical or representational load.
AC9M6M03: interpret and use timetables and itineraries to plan activities and determine the duration of events and journeys
The Australian Curriculum code and wording are exact. International teachers can use the underlying mathematical concept while matching the lesson to their local grade or year outcomes.
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Open PracticeThe SkillrHub lesson remains the primary learning resource. This optional video reinforces the explanation; you can complete the lesson and practice without watching.
Before you watch:
Twinkl Educational Publishing — Read a timetable and connect departure and arrival times to a journey.
As you watch: Which row and column do you need to find the next suitable service?
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Try it: Create a three-stop bus timetable. Plan a journey arriving before 10:30 and calculate both travel time and any waiting time.
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Mapped skill: interpret and use timetables and itineraries to plan activities and determine the duration of events and journeys
These references identify matching or closely related learning. Curriculum sequence, terminology and depth vary, so teachers should use the mapped skill and lesson difficulty to confirm suitability.
| Region | Curriculum framework | Closest level or code |
|---|---|---|
| Australia | Australian Curriculum v9.0 | AC9M6M03 · Year 6 |
| Victoria | Victorian Curriculum F–10 Version 2.0 — Mathematics | VC2M6M03 · Level 6 |
| New South Wales | NSW Mathematics K–10 Syllabus (2022) | MA3-NSM-02 · Stage 3 |
| United States (USA) | Common Core State Standards for Mathematics | Grade 6 |
| Canada (Ontario) | Ontario Curriculum — Mathematics | Grade 6 |
| United Kingdom (England) | National Curriculum in England — Mathematics | Year 7, Key Stage 3 |
| India | NCERT / CBSE — Mathematics | Class 6 |
Australian Curriculum v9.0 is the canonical source for this SkillrHub lesson. Victoria and NSW entries name the closest published state codes or outcomes; international entries are planning references rather than claims of identical curricula.
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Topic reference: AC9M6M03 — Timetables, Itineraries and Journey Duration
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