An editable scheme of work is most useful when it becomes a realistic plan for the learners in front of you. Changing the school name and dates is only the beginning. You also need to check prior knowledge, available lesson time, resources, the sequence of activities, and the evidence you will use to decide whether to move on.
This guide shows how to develop one scheme entry into a small weekly sequence. The Mathematics example uses ratio and sharing. It is an original planning illustration, not an official scheme, prescribed timetable, or claim of alignment to a particular grade. Match it to the relevant syllabus or curriculum design and your school’s requirements before using it.
Audit the editable scheme before filling the dates
Read the whole section covering the topic. Confirm the learning level, subject, term, and curriculum context. A resource labelled for one programme should not be transferred into another merely because the topic name looks familiar. Check that the stated outcomes, depth, and terminology fit your class.
Then compare the proposed pacing with actual teaching time. Account for lessons already taught, assessments, school activities, and interruptions that are known to you. Keep dates blank until the calendar is confirmed. Avoid compressing several unfamiliar ideas into one lesson simply to preserve the original week numbering.
If you are starting from the 2026 schemes-of-work archive, treat it as a previous-year starting point when planning for 2027 and inspect the particular resource you intend to adapt. Check its scope and format rather than assuming every linked file has the same structure or editability. Make a working copy of an editable document so the source remains available for comparison.
Turn the topic heading into observable learning
Suppose your starting entry says “Ratio: simplifying ratios and sharing quantities.” That heading identifies content but does not yet tell you what learners will demonstrate. For a class with suitable prior knowledge, you might develop these teaching objectives:
- Represent a two-part ratio using objects or a drawing.
- Simplify a ratio by dividing both terms by a common factor.
- Share a whole-number total in a given two-part ratio.
- Check a shared total by addition and by comparing the two parts.
These objectives are examples for the planning exercise. Replace or revise them to match the actual required outcomes. Prefer wording you can assess. “Understand ratio” becomes clearer when you specify the representation, calculation, or explanation learners will produce.
Identify prerequisites too. Sharing in a ratio requires learners to add the parts of the ratio, divide the total, and multiply accurately. A short initial check can show whether those foundations need attention before the main task.
Follow one entry from the scheme to learning evidence
Use this compact chain to check that the plan is connected:
- Illustrative source entry: ratio, sharing quantities. This is the planning example above, not a quotation from an official document.
- Intended outcome: a learner shares a stated total in a two-part ratio and checks both the sum and the ratio.
- Teaching activity: draw equal boxes for the total ratio parts, find the amount in one box, then combine the correct number of boxes for each share.
- Independent evidence: share twenty-eight counters in the ratio 3:4 without copying the worked twenty-five-counter example; show the total-parts step and both checks.
- Next decision: return to labelled boxes if the total-parts step is missing, or move to a fresh application when the learner can explain it independently.
If an activity is enjoyable but gives no evidence of the intended outcome, change the task or assessment. If the outcome cannot be reached with the time and resources available, revise the sequence before filling in the dates.
Prepare a weekly overview with blank dates
Class: __________
Subject: Mathematics
Week beginning: __________
Relevant curriculum or syllabus reference: __________
Actual available lessons and duration: __________
Teacher: __________
The illustration below assumes four lessons of forty minutes for planning purposes only. Those numbers are not an official allocation. If your actual timetable provides different periods, adjust the sequence and timings before teaching.
- Lesson one, date __________: represent ratios and distinguish part-to-part from part-to-whole comparisons.
- Lesson two, date __________: simplify equivalent ratios and explain why the comparison stays the same.
- Lesson three, date __________: share a total in a given ratio using equal parts.
- Lesson four, date __________: apply the method independently, check results, and address the errors revealed.
Resources can be modest: coloured counters, bottle tops that are safe and clean, drawings on the board, scrap paper, and a prepared set of questions. Plan a drawing-based alternative so the lesson can proceed if physical materials are unavailable.
Lesson one: make the comparison visible
Begin with a five-minute check of multiplication, division, and simple grouping. Spend the next eight minutes displaying two red counters and three blue counters. Ask learners to state red to blue, blue to red, and red to all counters. These comparisons are 2:3, 3:2, and 2:5 respectively.
Use twelve minutes for pairs to build or draw other groups and write the three comparisons. During ten minutes of independent work, ask each learner to explain why red to blue is different from red to all. Finish with a five-minute exit question using a fresh group, such as four green counters and six yellow counters.
The key evidence is whether learners identify the quantities being compared in the stated order. If several write 2:5 when asked for red to blue, revisit the language of the comparison. More difficult arithmetic will not solve that misunderstanding.
Lesson two: connect simplification to equal groups
Start by revisiting the previous exit responses. Show six red counters and nine blue counters, then divide them into three identical groups. Each group contains two red and three blue counters, illustrating why 6:9 can be simplified to 2:3.
Ask learners to explain the operation in words before practising several numerical examples. For instance, 12:18 simplifies to 2:3 by dividing both terms by six. An incorrect answer of 2:18 reveals that the same operation has not been applied to both terms.
Reserve independent time for learners to simplify and justify one example without copying a partner. Your assessment note might distinguish accurate calculation from a sound explanation. A learner who obtains the answer but cannot explain the common factor may need one more concrete example.
Lesson three: share a total and check both conditions
Use this original problem: a group needs twenty-five counters in a red-to-blue ratio of 2:3. How many counters of each colour are required? Draw five equal boxes to represent the total ratio parts. Each box holds 25 ÷ 5 = 5 counters, so red receives 2 × 5 = 10 and blue receives 3 × 5 = 15.
Make both checks explicit. First, 10 + 15 = 25, so the total is correct. Second, 10:15 simplifies to 2:3, so the comparison is correct. A pair of numbers that adds to twenty-five may still fail the ratio condition.
After guided practice, give a new example: share twenty-eight counters in the ratio 3:4. Seven equal parts each contain four counters, producing twelve and sixteen. Ask learners to include the total-parts step and both checks. Their written work should show where an error begins, not merely whether the final pair is right.
Lesson four: respond to evidence instead of repeating the plan
Begin with a short independent task that mixes comparison, simplification, and sharing. Include one error-analysis item: “A learner shares twenty-five counters in the ratio 2:3 and gives twelve counters to one group and thirteen to the other. Explain the problem.” The total is correct, but 12:13 is not equivalent to 2:3.
Use the responses to organise the next activity. Learners confusing the two quantities can return to labelled drawings. Learners missing the total-parts step can use equal boxes. Learners already secure can explain a non-example or create a sharing problem with a whole-number solution.
Keep the support linked to the demonstrated difficulty. Avoid labelling a whole group as permanently weak or assigning more of the same task without knowing why they struggled. End with a brief independent check so you can judge whether the targeted explanation helped.
Record what happened and revise the next week
A scheme records planned coverage; a lesson plan prepares particular teaching; a record of work documents what actually happened. Keep those functions connected. If the third lesson was interrupted, do not record the sharing objective as completed simply because it appeared in the plan.
A reflection should name the observed skill and the next teaching action. For example, if independent responses omit the total-parts step, note which responses show that error and plan a box diagram followed by a fresh individual check. Record what your class actually did. “Lesson successful” gives little guidance for the next lesson, and an invented result is not a record of work.
When a topic takes longer than expected, adjust subsequent dates and note the reason. Discuss larger coverage changes through your school’s normal planning process. A realistic updated plan is more useful than a document that appears on schedule while learning gaps remain.
Replan when a lesson is cancelled
Suppose the third lesson is cancelled for a school activity before sharing has been taught. Keep that outcome open in the record of work. At the next available lesson, use a short retrieval check on equivalent ratios, then teach the equal-parts method and allow independent sharing practice. Move the original fourth lesson’s mixed assessment to the next suitable slot instead of testing an untaught method.
If time is tight, reduce repeated examples once understanding is demonstrated; keep the first independent check. Note the changed sequence, the reason and the next review point. Where this affects wider term coverage, agree the adjustment through the school’s planning process. The decision follows actual teaching time and learner evidence, rather than a fixed date copied from another year.
A reusable single-lesson outline
- Date and actual duration: __________
- Required outcome and reference: __________
- Prior-knowledge check: __________
- Teacher demonstration or key example: __________
- Learner activity and expected response: __________
- Likely misconception and response: __________
- Resources and practical alternative: __________
- Independent assessment evidence: __________
- Support and extension: __________
- Reflection and next lesson’s change: __________
Use the school’s required format if it includes additional fields. The lesson-plan resource page offers a starting point for exploring available planning materials, while the topic-test hub can support suitably matched secondary practice. Always inspect a question’s level and purpose before adding it to a lesson.
Questions about adapting schemes of work
Can I use an editable scheme unchanged?
You should review it against the actual curriculum requirements, learners, resources, and timetable. A document may be a useful starting point while still needing changes to examples, pacing, assessments, or dates.
Is changing the year enough to update a scheme?
No. Check the content, references, outcomes, available teaching time, and applicable curriculum version. A new year in the title does not demonstrate that the underlying document has been reviewed.
Must every lesson use physical materials?
No. Choose resources that help learners understand the intended idea. For this ratio sequence, counters make grouping visible, but accurate drawings can serve the same purpose when materials are limited.
What if my period is shorter than forty minutes?
Reallocate the activities to the actual duration. Preserve a clear learning goal and some independent assessment. Split a long activity across lessons where appropriate instead of rushing every stage.
How do I plan for different readiness levels?
Use a short diagnostic task and prepare support tied to likely errors. Offer extension through explanation or application. Recheck learners individually so group work does not hide an unresolved difficulty.
Should the scheme include the full lesson script?
Usually the scheme provides an overview, while the lesson plan holds the more detailed teaching sequence. Follow your school’s documentation requirements and avoid duplicating lengthy text where a clear reference will do.
What should I do when a lesson is cancelled?
Record the interruption accurately, move the unfinished work to a suitable slot, and revise dependent lessons. Do not mark planned content as taught. Discuss significant changes with the relevant school leadership.
Where do I check access to planning resources?
Read the details and access notice on the specific resource page. Consult the membership information page for current options. This worked planning sequence and blank outline can be used without purchasing a resource.
The four lessons in a completed planning template
The following filled planning record uses the existing ratio sequence. “Model class R” and the October dates are fictional scheduling choices. Four 40-minute lessons give 160 planned minutes. The current curriculum reference is explicitly pending teacher verification; this model does not fill that field with an invented official code.
| Field | Completed planning entry |
|---|---|
| Class, subject, week | Model class R; Mathematics; week beginning 5 October 2026. |
| Required outcome and reference | Represent, simplify and share a two-part ratio, checking total and ratio. Original teaching sequence on this page; official grade/strand/outcome reference pending. |
| Available time | 5, 6, 8 and 9 October; four 40-minute slots. |
| Resources and alternative | Teacher-drawn red/blue groups, paper and pencil. Drawings substitute for counters; no purchase is required. |
| Prior knowledge | Check 12 ÷ 3, 7 × 4 and identifying two named groups. Answers: 4 and 28; ask what each named group contains. |
| Lesson and date | Activity and timing | Independent evidence and expected response |
|---|---|---|
| 1 · 5 October | 5 m in prerequisites; 8 demonstration; 12 paired groups; 10 independent comparison; 5 exit. | Four green and six yellow: green: yellow = 4:6 = 2:3; green: all = 4:10 = 2:5. Explain the different second quantity. |
| 2 · 6 October | 5 revisit exit; 10 group 6 red and 9 blue; 10 paired simplification; 10 independent; 5 review. | 12:18 = 2:3, dividing both terms by 6. Changing only one term changes the comparison. |
| 3 · 8 October | 5 retrieve equivalent ratio; 10 model 25 in 2:3; 10 guided; 10 independent; 5 exit. | Share 28 in 3:4: 7 parts, 4 each, shares 12 and 16; 12+16=28 and 12:16=3:4. |
| 4 · 9 October | 5 retrieve; 10 mixed independent check; 15 targeted response; 5 fresh check; 5 next decision. | Reject 12 and 13 for 25 in 2:3: the sum is correct but the ratio is wrong. Fresh 30 in 2:3 gives 12 and 18. |
| Single-lesson field | Filled Lesson 3 plan |
|---|---|
| Date and actual/planned duration | 8 October; planned 40 minutes. Actual teaching duration belongs in the later record, not pre-filled as fact. |
| Outcome and demonstration | Share 25 in 2:3. Five equal ratio parts; 25 ÷ 5 = 5; shares 10 and 15. Check both conditions. |
| Learner activity | Draw seven equal boxes for 28 in 3:4, label each 4, group three and four boxes, then write both checks. |
| Likely misconception and response | Dividing by one term only: ask which boxes represent all 28. Preserve the full total while finding the value of one part. |
| Support and extension | Support: labelled equal boxes without final shares. Extension: create a total that splits in 3:4 into whole numbers and explain why it must be a multiple of 7. |
| Assessment | Ten independent minutes for the 28-counter task; record total-parts step, both shares and both checks separately. |
| Reflection entry before teaching | Not yet observed. Use actual work afterward; do not pre-write “all understood”. |
Adaptation practice: Lesson 3 is cancelled before any sharing instruction. Only the 9 October slot remains this week. Complete the revised order and say what not to claim.
Worked answer and review
On 9 October, use the planned Lesson 3 sharing instruction and independent 28-counter check, beginning with a short ratio retrieval. Move the mixed Lesson 4 assessment to the next confirmed 40-minute slot, provisionally 12 October in this fictional calendar. Record the cancellation and pending mixed check; do not say sharing was taught on 8 October or compress both 40-minute lessons into one. If the 28-counter check exposes total-parts difficulty, the later slot starts with that support before its fresh assessment.
Trace the same sequence through three records
All documents below belong to fictional sequence RATIO-R, version 1. The scheme and lesson plan are intentions. The retrospective record is a separately labelled simulation of delivery, including the cancellation from the adaptation case. These native tables are complete original models, not required school forms.
| Document and reference | Filled content | Link to evidence |
|---|---|---|
| Scheme S-R3 | Week of 5 October; Lesson 3 originally 8 October; outcome: share a total in 2:3 and 3:4 and check both conditions; resource: equal-box drawings; assessment: 28 in 3:4. | Feeds plan LP-R3. Date later amended with reason. |
| Lesson plan LP-R3, revision 2 | Rescheduled 9 October; 40 minutes; 5 retrieval, 10 model 25 in 2:3, 10 guided, 10 independent 28 in 3:4, 5 review. Support/extension as in the completed plan above. | Produces individual response to check E-R3; planned mixed assessment moved to 12 October. |
| Record of work RW-R3, 8 October | No ratio lesson delivered; slot cancelled for a fictional school activity. Sharing outcome remains open. | Records no achievement result. Cross-reference LP-R3 revision 2. |
| Record of work RW-R3, 9 October | Delivered retrieval, five-box demonstration and guided/independent sharing. Model case response R1: 12 and 16 with sum and ratio checks; R2: 12 and 16 after teacher asked for seven equal boxes. | R1 provides independent task evidence; R2 is supported. Do not infer a whole-class result from two illustrative records. |
| Follow-up RW-R4, 12 October | Simulated fresh check: share 35 in 2:3. R2 independently writes 5 parts; each 7; shares 14 and 21; sum 35, ratio 2:3. | Adds new evidence. Does not change the cancellation or turn 9 October into an independent success. |
Teacher task: Rewrite this proposed record: “8 October: ratio sharing completed; all learners mastered it.” Use only the supplied case.
Worked answer and review
“8 October: planned sharing lesson cancelled; no sharing instruction or assessment delivered in that slot. Rescheduled as LP-R3 revision 2 for 9 October. Mixed assessment moves to the next confirmed slot.” For 9 October, add the actual simulated content and the two response/support records. There is no evidence for “all learners” or “mastered”. Preserve planned, delivered and evidenced dates as different fields.
Complete records from delivered lessons rather than the plan
Continue the same fictional RATIO-R sequence and its three-document trace. This completed retrospective form separates delivered work, evidence, deviation and follow-up. It supplements the planning owner; it is not a second article or an official administrative template.
| Delivered date / reference | What was delivered | Evidence retained and support | Difference from plan | Next action and status |
|---|---|---|---|---|
| 5 October · R1 | Ratio comparisons red: blue, blue: red and red: all; drawing-based paired work and an independent green/yellow check. | Sample response F1: green: yellow 4:6; green: all 4:10, with the named groups explained without a hint. | Physical counters unavailable; board/paper representations used. | Proceed to equivalence while retaining a brief comparison retrieval. |
| 6 October · R2 | Simplification demonstrated with 6:9; independent 12:18 task. | F2 wrote 2:18; after prompt to apply the divisor to both groups, revised 2:3. | Last planned extension omitted to allow discussion of the one-term change. | Start next delivered lesson with fresh 8:12=2:3 and record whether a prompt is needed. |
| 8 October · cancellation | No ratio teaching delivered. | No assessment evidence collected. | Whole slot cancelled for the fictional school activity. | Move LP-R3 to 9 October; sharing remains untaught on 8 October. |
| 9 October · LP-R3 revision 2 | Equivalent-ratio retrieval; model 25 in 2:3; independent 28 in 3:4. | R1 produced 12 and 16 with both checks independently; R2 required equal-box prompt. | Mixed Lesson 4 assessment postponed. | 12 October fresh 35 in 2:3; review supported R2 separately. |
| 12 October · R4 | Fresh sharing check and explanation of why a correct total can have a wrong ratio. | R2 independently produced 14 and 21 with both checks in the supplied simulation. | No invented recovery of the cancelled 8 October period. | Include a later mixed task; no future result entered. |
Keep response snippets with the task reference when they help explain the next action. A record stating “ratio taught” without which aspect, example or evidence is too coarse for the next lesson. A field called “completion” must not silently turn attendance, a planned activity or an assisted revision into independent attainment.
Teacher practice: Supplied delivery note: on 15 October a 30-minute session spent 5 minutes on retrieval and 20 on guided comparison; a 5-minute independent ticket was started but not collected. Draft entry: “All completed independent ratio work successfully.” Complete a truthful replacement and follow-up.
Worked answer and review
“15 October,30 minutes: retrieval and guided comparison delivered; independent ticket started in the final 5 minutes, but no responses retained. No independent outcome can be recorded. Check whether the sheets are available; if not, collect a fresh comparable response at the next confirmed opportunity.” The timings sum 30, but time spent does not establish success. Do not reconstruct answers from participation or label missing evidence a failure.
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