SATs Readiness Sprint

Overview

Today’s lesson is a timed, SAT-style practice sprint that revisits core Year 6 maths areas: number (operations and problem-solving), fractions and decimals, measurement, geometry, and data handling. Students use short teacher input, worked examples, and then tackle problem sets like those found in end-of-year assessments.

Learning intentions

• Students will solve number and practical problems using all four operations, including where measurements require scaling.
• Students will convert between units of length, mass, volume and time using standard units (smaller to larger and vice versa) using decimal notation to up to three decimal places.
• Students will solve problems involving fractions and decimals, including answers rounded to a specified degree of accuracy.
• Students will apply reasoning to geometry and data handling questions in SAT-style contexts.

Success criteria

• I can choose the correct operation (or method) and show my working clearly for multi-step problems.
• I can convert between units correctly, including writing my answer to up to three decimal places when needed.
• I can round my final answer to the required accuracy (for example, nearest whole number, one decimal place, or to three decimal places).
• I can use the information in a question to decide what is being asked and justify my answer.

Curriculum links

• Measurement / Statutory requirements: use, read, write and convert between standard units; convert length, mass, volume and time (smaller to larger and vice versa) using decimal notation up to three decimal places.
• Number — fractions (including decimals and percentages) / Statutory requirements: solve problems which require answers to be rounded to specified degrees of accuracy.
• Number — number and place value / Statutory requirements: solve number and practical problems that involve all of the above.

Lesson structure (60 minutes)

1. 0–5 min · SATs warm-up. Teacher displays 4 quick mixed questions (one per topic: operations, fraction/decimal rounding, unit conversion, geometry/data). Students answer on mini-whiteboards and hold up for teacher check.

2. 5–15 min · Teach 1: Operations + estimation checks. Teacher models a SAT-style multi-step problem (e.g., money or measurement linked to an operation): underline key numbers, identify the final question, and decide on the order of operations. Students complete a second similar question independently and compare answers with a partner.

3. 15–27 min · Teach 2: Decimals & rounding accuracy. Teacher explains how to round to a specified degree of accuracy using an example (e.g., 3 decimal places vs 1 decimal place) and stresses that rounding is for the final answer, not intermediate working. Students practice by completing 3 short rounding prompts, then correcting one worked incorrect example.

4. 27–43 min · Teach 3: Unit conversion (with decimals up to 3 dp). Teacher leads a worked conversion using standard units (e.g., cm ↔ m, g ↔ kg, ml ↔ l, seconds ↔ minutes/hours). Students complete 4 conversions on a worksheet: two with whole numbers, two requiring decimal notation and answers up to three decimal places. Teacher circulates for common errors (wrong direction, misplaced decimal point, not using standard units).

5. 43–55 min · SAT-style carousel (geometry + data). Teacher sets up 3 stations, 4–5 minutes each, with an instruction sheet:

• Station A (Geometry): problem involving angles or properties of shapes in a context (e.g., missing angle, reasoning with known facts).
• Station B (Geometry): coordinates on a grid (plot/identify or simple translation/movement reasoning in words).
• Station C (Data handling): interpret a chart/table and answer multi-step questions (include comparisons and reasoning). Students rotate and record answers with brief working/justification. Teacher prompts at each station: “What is the question asking?” “Which piece of data matters most?”

6. 55–60 min · Exit ticket (mixed). Students complete 2 final questions: one unit conversion that needs decimal notation (to up to three decimal places) and one rounding-to-a-required-accuracy question. Teacher collects for quick marking.

Resources

• SATs-style question set (print or digital) with 4 quick starters and carousel packs
• Mini-whiteboards, pens, erasers
• Unit conversion practice sheet (includes length, mass, volume, time)
• Rounding practice sheet with specified accuracies
• Station cards for geometry (angles/shape) and data handling (charts/tables)
• Answer check rubrics (student-friendly) for rounding and conversion
• Timer for carousel rotations

Assessment

• Formative checks at 0–5 min (four answers) to identify misconceptions early.
• Teacher listens during unit conversion and rounding practice, using a quick checklist: correct direction, correct decimal placement, correct rounding accuracy.
• Carousel observation: students can explain their method in one sentence or show appropriate working.
• Exit ticket: accuracy on (1) conversion to up to three decimal places and (2) rounding to the required degree.

Differentiation

• Support for students needing scaffolds:
• Provide sentence starters: “First I convert to…, then I…”, “My final answer must be rounded to…”.
• Include a conversion table prompt (units listed in order) and a worked example template with blanks.
• For carousel tasks, offer a “hint line” on the station card (e.g., “Look for the pattern in the chart first” / “Angles on a straight line add to 180°”).
• Challenge/extension:
• Add an extra step: include a data/geometry justification requiring a short explanation (e.g., “Prove why the angle must be…”, “Explain what the graph shows about…”).
• Use a harder conversion where the intermediate involves more decimals and students must decide which rounding rule to apply only at the end.
• EAL/SEN considerations:
• Keep language consistent: highlight “convert”, “to”, “up to three decimal places”, and “rounded to the nearest…”.
• Use visual cues: arrows for conversion direction and colour-coding for whole/decimal parts.
• Allow oral rehearsal before writing for carousel station explanations.

Assessment ideas (built into lesson)

• After each teach segment, use one “show me” question and quick tally results (correct/mostly/incorrect).
• Students self-check their own rounding: circle the final value, then underline the rounding instruction.
• For conversions, students check using an inverse calculation (if time allows): convert back to see if they return to the original unit value closely (within rounding limits).