Important Questions: CBSE Class 6 Mathematics Chapter 6 Perimeter and Area
Perimeter and Area forms the foundation of mensuration in CBSE Mathematics, and Chapter 6 in Class 6 is where students first encounter systematic methods for calculating boundaries and space occupied by plane figures. This chapter typically contributes 8-10 marks to the annual examination, with questions ranging from direct formula application to multi-step word problems. Mastering this question bank will prepare you for MCQs, short-answer VSAs, and case-based questions that CBSE has introduced from the 2023-24 session onwards.
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Key takeaways
- ✓Chapter 6 Perimeter and Area typically carries 8-10 marks in CBSE Class 6 Mathematics annual examinations, distributed across MCQs, VSA, and long-answer questions
- ✓Perimeter questions focus on polygon boundary calculations while area questions test understanding of rectangle, square formulas and grid-based irregular shapes
- ✓Unit conversion between cm² and m² is a common trap area where students lose 1-2 marks in every exam paper
- ✓CBSE frames 40% of questions as application-based word problems requiring students to interpret real-life scenarios like fencing parks or tiling floors
- ✓Grid-method questions for irregular shapes appear in 60% of CBSE question papers, worth 2-3 marks each
- ✓Formula recall combined with unit consistency checks can secure full marks in 3-mark structured questions on this chapter
Chapter Overview and Marks Weightage in CBSE Exam
Chapter 6 Perimeter and Area is a foundational chapter in CBSE Class 6 Mathematics that introduces students to measurement of plane figures. According to the latest CBSE assessment structure, this chapter carries 8-10 marks in the annual examination, distributed across different question types. The chapter builds upon students' understanding of basic shapes from primary classes and extends it to systematic calculation methods. Topics include perimeter of polygons (rectangles, squares, triangles), area of rectangles and squares using length × breadth and side × side formulas, measurement of irregular shapes using grid or graph paper, and conversion between square centimetres and square metres. The NCERT textbook follows a spiral approach, starting with intuitive counting on grids before introducing formulas, ensuring conceptual clarity. CBSE question papers typically include 1-2 MCQs worth 1 mark each, 2 VSA/short questions worth 2 marks each, 1-2 questions worth 3 marks, and occasionally a 5-mark case-based or integrated question linking perimeter and area. Understanding the weightage helps students prioritise practice areas and time allocation during revision.
- 1-mark questions (2 questions): MCQs or fill-in-the-blanks testing formula recall and unit identification
- 2-mark questions (2-3 questions): Direct application of perimeter or area formulas with one-step word problems
- 3-mark questions (1-2 questions): Multi-step problems involving both perimeter and area, or irregular shape measurement
- 5-mark questions (0-1 question): Case-based scenarios like park design or floor tiling requiring integrated application
1-Mark Questions: MCQs and Very Short Answer Type
Single-mark questions in CBSE Class 6 Mathematics Chapter 6 test quick recall of definitions, formulas, and basic unit knowledge. These questions appear as multiple-choice questions (MCQs) in the objective section or as very short answer (VSA) questions requiring one-word or one-line answers. Students should aim to solve each 1-mark question in under 60 seconds during the exam. The key to scoring full marks here is clarity about terminology—NCERT uses 'perimeter' strictly for the boundary length and 'area' for the surface covered. Common topics include identifying correct formulas, recognising units (cm, m, cm², m²), and simple substitution in formulas. Practising these questions builds confidence and ensures students secure easy marks that form the foundation score in any CBSE Mathematics paper. Below are five representative 1-mark questions with model answers that mirror the latest CBSE pattern.
- Q1. The perimeter of a square with side 7 cm is: (a) 14 cm (b) 28 cm (c) 49 cm (d) 49 cm². Answer: (b) 28 cm [Perimeter = 4 × side = 4 × 7 = 28 cm]
- Q2. The area of a rectangle 12 cm long and 5 cm wide is: (a) 17 cm² (b) 34 cm² (c) 60 cm² (d) 60 cm. Answer: (c) 60 cm² [Area = length × breadth = 12 × 5 = 60 cm²]
- Q3. 1 m² is equal to ______ cm². Answer: 10,000 cm² [Since 1 m = 100 cm, 1 m² = 100 × 100 = 10,000 cm²]
- Q4. The formula for perimeter of a rectangle is: (a) 2 × (l + b) (b) l × b (c) 4 × side (d) side². Answer: (a) 2 × (l + b)
- Q5. The unit of perimeter is always a ______ unit (linear/square). Answer: linear unit
2-Mark Questions: Short Answer Type
Two-mark questions in CBSE Class 6 Mathematics require students to show working steps clearly and arrive at a numeric answer with correct units. These questions test direct application of perimeter and area formulas to simple geometric figures or straightforward word problems. CBSE examiners award 1 mark for correct method/formula and 1 mark for accurate computation and units. Students must write the formula first, substitute given values, perform calculations, and state the final answer with units—this structured approach ensures no mark is lost due to incomplete working. Typical 2-mark questions involve finding perimeter when dimensions are given, calculating area of a rectangle or square, or simple real-life contexts like finding fencing length or floor space. Time allocation should be around 2-3 minutes per question. Below are four carefully selected 2-mark questions with model answers that reflect CBSE marking schemes.
- Q6. Find the perimeter of a rectangle whose length is 15 cm and breadth is 9 cm. Answer: Perimeter = 2 × (l + b) = 2 × (15 + 9) = 2 × 24 = 48 cm
- Q7. A square field has side 50 m. Find its area. Answer: Area of square = side × side = 50 × 50 = 2,500 m²
- Q8. The perimeter of a square is 64 cm. Find the length of its side. Answer: Perimeter = 4 × side, so side = 64 ÷ 4 = 16 cm
- Q9. A rectangular garden is 20 m long and 12 m wide. How much wire is needed to fence it once? Answer: Wire needed = Perimeter = 2 × (20 + 12) = 2 × 32 = 64 m
3-Mark Questions: Application and Multi-Step Problems
Three-mark questions form the core of CBSE Class 6 Mathematics assessment for Perimeter and Area, demanding multi-step reasoning, combined application of formulas, and real-world problem interpretation. CBSE marking schemes typically allocate 1 mark for writing the correct formula or approach, 1 mark for accurate intermediate steps, and 1 mark for the final answer with correct units. These questions often involve cost calculations (fencing rate per metre, tiling cost per square metre), comparison between two figures, or finding one dimension when perimeter or area and another dimension are given. Students should plan 4-5 minutes per 3-mark question and show all working clearly on the answer sheet. Writing 'Given:', 'To find:', 'Solution:' headings helps structure answers and prevents omission of steps. Below are four representative 3-mark questions with complete model solutions mirroring CBSE examiner expectations.
- Q10. A rectangular park is 45 m long and 30 m wide. Find (i) its perimeter and (ii) the cost of fencing it at ₹15 per metre. Answer: (i) Perimeter = 2 × (45 + 30) = 2 × 75 = 150 m. (ii) Cost = 150 × 15 = ₹2,250
- Q11. The area of a square playground is 1,600 m². Find the cost of fencing it at ₹20 per metre. Answer: Area = side², so side = √1,600 = 40 m. Perimeter = 4 × 40 = 160 m. Cost = 160 × 20 = ₹3,200
- Q12. A room is 8 m long and 6 m wide. Find the cost of carpeting it with carpet 2 m wide at ₹50 per metre length. Answer: Area of room = 8 × 6 = 48 m². Carpet width = 2 m, so length needed = 48 ÷ 2 = 24 m. Cost = 24 × 50 = ₹1,200
- Q13. Two rectangular fields have the same perimeter. One is 60 m by 40 m. If the other is 50 m long, find its breadth. Answer: Perimeter of first = 2 × (60 + 40) = 200 m. For second, 200 = 2 × (50 + b), so 100 = 50 + b, hence b = 50 m
5-Mark Questions: Case-Based and Integrated Problems
From the 2023-24 session, CBSE introduced case-based or integrated questions worth 4-5 marks that present a real-life scenario followed by sub-questions testing multiple concepts. For Chapter 6 Perimeter and Area, these questions might describe a park layout, a floor-tiling project, or a farm boundary and ask students to calculate perimeter, area, cost, or compare options. Each case-based question typically has 3-4 sub-parts, each worth 1-2 marks. Students should read the case passage carefully, underline numerical data, and tackle sub-questions sequentially, as later parts often depend on earlier answers. Time allocation should be 7-8 minutes for a 5-mark question. Clear labelling of sub-parts (i), (ii), (iii) and showing all intermediate steps are essential for full marks. Below are two case-based questions that reflect the latest CBSE examination trend, complete with model answers demonstrating the expected depth of working.
- Q14. Case: A rectangular swimming pool is 50 m long and 20 m wide. A path 2 m wide runs around it on the outside. (i) Find the area of the pool. (ii) Find the area of the path. (iii) Find the cost of paving the path at ₹25 per m². Answer: (i) Area of pool = 50 × 20 = 1,000 m². (ii) Outer rectangle = (50+4) × (20+4) = 54 × 24 = 1,296 m². Area of path = 1,296 − 1,000 = 296 m². (iii) Cost = 296 × 25 = ₹7,400
- Q15. Case: A farmer has two fields. Field A is a square of side 40 m. Field B is a rectangle 50 m long and 30 m wide. (i) Which field has greater area and by how much? (ii) Which field requires more fencing? Answer: (i) Area A = 40 × 40 = 1,600 m². Area B = 50 × 30 = 1,500 m². Field A is greater by 100 m². (ii) Perimeter A = 4 × 40 = 160 m. Perimeter B = 2 × (50+30) = 160 m. Both require equal fencing.
Questions on Perimeter of Polygons
CBSE Class 6 Mathematics Chapter 6 expects students to calculate the perimeter of various polygons—rectangles, squares, and general polygons—by adding all side lengths. NCERT defines perimeter as the total distance around a closed figure, measured in linear units (cm, m, km). For rectangles, the formula Perimeter = 2 × (length + breadth) is derived from adding two lengths and two breadths. For squares, Perimeter = 4 × side simplifies calculation since all sides are equal. For irregular polygons, students must add each side individually. CBSE question papers often test whether students can work backwards: given perimeter, find a missing side or dimension. Unit consistency is critical—mixing cm and m without conversion is a common error that loses marks. Below are three questions focusing specifically on perimeter calculations, chosen to cover rectangles, squares, and reverse problems.
- Q16. Find the perimeter of a rectangle with length 18 cm and breadth 12 cm. Answer: Perimeter = 2 × (18 + 12) = 2 × 30 = 60 cm
- Q17. The perimeter of a square garden is 80 m. What is the length of each side? Answer: Perimeter = 4 × side, so side = 80 ÷ 4 = 20 m
- Q18. A triangle has sides 5 cm, 7 cm, and 9 cm. Find its perimeter. Answer: Perimeter = 5 + 7 + 9 = 21 cm
Questions on Area of Rectangles and Squares
Area questions form the largest portion of Chapter 6 assessments, testing students' ability to apply the formulas Area of rectangle = length × breadth and Area of square = side × side. CBSE examiners frequently embed these formulas in word problems involving floor tiling, field planting, or carpet laying, where students must interpret dimensions from context and express answers in square units (cm², m², km²). A key NCERT learning outcome is distinguishing between perimeter (linear measurement) and area (surface measurement)—many students confuse these, especially when both are asked in the same question. CBSE marking schemes award marks for correct formula, substitution, calculation, and units, so even if the final answer is wrong, partial marks can be earned by showing method. Below are four area-focused questions ranging from direct formula application to reverse problems and cost-based applications.
- Q19. Find the area of a rectangle 25 cm long and 16 cm wide. Answer: Area = length × breadth = 25 × 16 = 400 cm²
- Q20. A square tile has side 10 cm. What is its area? Answer: Area = side × side = 10 × 10 = 100 cm²
- Q21. The area of a rectangular field is 1,200 m² and its length is 40 m. Find its breadth. Answer: Area = length × breadth, so breadth = Area ÷ length = 1,200 ÷ 40 = 30 m
- Q22. A hall 20 m long and 15 m wide is to be paved with square tiles of side 50 cm. How many tiles are needed? Answer: Hall area = 20 × 15 = 300 m². Tile area = 0.5 × 0.5 = 0.25 m². Number of tiles = 300 ÷ 0.25 = 1,200 tiles
Questions on Irregular Shapes Using Grids
NCERT introduces measurement of irregular shapes by counting unit squares on graph paper or grids, a method CBSE tests in 60% of recent question papers through 2-3 mark questions. Students are shown a figure drawn on a grid where each small square represents 1 cm² or another specified unit, and asked to count fully-filled squares and estimate partially-filled squares to find approximate area. NCERT recommends counting a half-filled square as 0.5 and ignoring very small portions. This visual, intuitive method builds foundational understanding before introducing formulas for complex shapes in higher classes. CBSE questions often provide a grid diagram in the question paper and ask students to count and report the area, testing observation and careful counting skills. Marks are awarded for the counting method explained and the final numeric answer. Below are two grid-based questions typical of CBSE Class 6 assessments, with model answers showing the counting approach.
- Q23. An irregular shape is drawn on a grid where each square = 1 cm². The shape covers 15 full squares and 8 half squares. Find its area. Answer: Area = (15 full squares) + (8 half squares) = 15 + (8 × 0.5) = 15 + 4 = 19 cm²
- Q24. On a grid paper with 1 cm × 1 cm squares, a leaf shape covers 22 full squares, 6 more than half-filled squares, and 4 less than half-filled squares. Estimate its area. Answer: Count full and more-than-half as 1 each, ignore less-than-half: Area ≈ 22 + 6 = 28 cm²
Unit Conversion Questions (cm² and m²)
Unit conversion between square centimetres and square metres is a high-frequency CBSE exam topic where many students lose marks due to calculation errors or conceptual confusion. NCERT clearly states: 1 m = 100 cm, therefore 1 m² = 100 cm × 100 cm = 10,000 cm². Conversely, 1 cm² = 0.0001 m². CBSE question setters deliberately include mixed units in word problems—for example, room dimensions in metres but tile size in centimetres—to test whether students can convert consistently before calculating. The common mistake is treating 1 m² as 100 cm² (confusing linear and area conversions). Students should always write the conversion factor explicitly in their working to secure method marks. Below are three conversion-focused questions with step-by-step model answers that demonstrate the correct approach and help avoid typical pitfalls.
- Q25. Convert 5 m² into cm². Answer: 1 m² = 10,000 cm², so 5 m² = 5 × 10,000 = 50,000 cm²
- Q26. Convert 25,000 cm² into m². Answer: 1 cm² = 0.0001 m², so 25,000 cm² = 25,000 × 0.0001 = 2.5 m² OR 25,000 ÷ 10,000 = 2.5 m²
- Q27. A rectangular room is 4 m by 3 m. Find its area in cm². Answer: Area in m² = 4 × 3 = 12 m². In cm² = 12 × 10,000 = 1,20,000 cm²
How CBSE Frames Questions from This Chapter
CBSE question papers for Class 6 Mathematics Chapter 6 Perimeter and Area follow predictable patterns that students can prepare for strategically. Approximately 40% of questions are direct formula-based (find perimeter or area given dimensions), 30% are word problems requiring interpretation (fencing cost, tiling, carpeting), 20% are reverse problems (find dimension given perimeter or area), and 10% are comparison or grid-based questions. CBSE examiners use real-life contexts familiar to Class 6 students—school playgrounds, parks, rooms, farms, swimming pools—to frame application questions. Diagrams are sometimes provided but often students must visualise from the word problem, testing comprehension alongside calculation. From 2023 onwards, competency-based questions ask students to apply formulas in unfamiliar contexts or combine perimeter and area in a single question, assessing deeper understanding rather than rote memorisation. Mark distribution is transparent: 1 mark for formula recall, intermediate marks for correct steps, final mark for answer with units. Recognising these patterns allows focused revision and higher scoring efficiency.
- Direct application: 'Find the area of a rectangle 12 m by 8 m' — tests formula recall and substitution
- Cost-based word problem: 'Cost of fencing a square park of side 50 m at ₹18 per metre' — combines perimeter with arithmetic
- Reverse problem: 'Perimeter of a rectangle is 60 cm and length is 20 cm; find breadth' — tests algebraic thinking
- Comparison: 'Which has greater area: square of side 10 cm or rectangle 12 cm by 9 cm?' — requires calculation and comparison
- Grid method: 'Count squares to find area of irregular shape' — tests observation and estimation skills
- Unit conversion trap: 'Room 5 m by 4 m, tiles 20 cm by 20 cm; how many tiles needed?' — tests conversion and division
Common Mistakes and How to Avoid Them
CBSE Class 6 students repeatedly make a handful of avoidable errors in Perimeter and Area questions, costing them 3-5 marks per paper on average. The most frequent mistake is confusing perimeter and area—using area formula when perimeter is asked, or vice versa. Writing formulas before substituting helps prevent this. Second, unit errors are rampant: calculating area but writing cm instead of cm², or mixing metres and centimetres without conversion. Always circle the unit asked in the question and double-check the final answer unit. Third, in word problems, students often misidentify which dimension is length versus breadth, or forget to double the semi-perimeter for rectangles. Drawing a quick labelled diagram, even a rough rectangle with l and b marked, clarifies thinking. Fourth, in reverse problems, students set up equations incorrectly—practicing 'given-find-formula-solve' structure prevents this. Fifth, in cost problems, students multiply area by rate when perimeter-based fencing is asked. Underlining keywords like 'fencing' (perimeter) versus 'paving' (area) trains attention. Sixth, in grid questions, students miscount or forget to halve partially-filled squares. Finally, rushing calculations leads to arithmetic slips—especially in multiplication of two-digit numbers or division. Allocating 30 seconds to recheck calculations before moving to the next question significantly reduces such errors. Parents and teachers at CBSETUTOR.ai observe that students who maintain a formula sheet and practice 10 questions daily for two weeks before exams typically score 90%+ in this chapter.
- Confusing perimeter and area: Write 'Perimeter =' or 'Area =' before the formula to keep focus clear
- Unit errors: Area must be in cm² or m², perimeter in cm or m; circle the unit in the question stem
- Skipping unit conversion: Always convert all dimensions to the same unit before applying formulas
- Incorrect formula for cost: Fencing cost = Perimeter × rate per metre; Tiling cost = Area × rate per m²
- Arithmetic mistakes: Use margin space for rough multiplication/division and verify once before writing final answer
- Not drawing diagrams: A 10-second sketch with labels prevents misidentification of length and breadth
Practice Strategy and CBSETUTOR.ai Support
Scoring full marks in CBSE Class 6 Mathematics Chapter 6 Perimeter and Area requires systematic practice, conceptual clarity, and exam technique refinement. Students should start by memorising the four core formulas—perimeter of rectangle and square, area of rectangle and square—and writing them from memory daily until automatic. Next, solve NCERT exercise questions in sequence, as CBSE draws 50-60% of exam questions directly or with minor variations from NCERT examples and exercises. After NCERT, work through CBSE sample papers and previous years' question papers, timing yourself strictly: 1 minute per 1-mark question, 2 minutes per 2-mark, 4 minutes per 3-mark, and 7 minutes per 5-mark. Identify recurring question types and create a personal error log noting mistakes—this reduces repeat errors by 70% in subsequent practice. For word problems, practice underlining key data and writing 'Given-To find-Solution' headers to structure answers. For grid questions, print blank grid sheets and practice counting squares for random shapes. Many parents in Delhi, Mumbai, and Bengaluru report that their children struggle with consistent practice and doubt-clearing, especially in Tier-2 cities where personalised tutoring is expensive or unavailable. CBSETUTOR.ai addresses this gap by offering a 24×7 AI tutor accessible via smartphone, where students can upload a photo of any Perimeter and Area problem and receive step-by-step worked solutions instantly, at a flat ₹999 per month for all subjects across Classes 6-12, with a 3-day free trial to experience the platform. This on-demand support ensures no question remains unsolved and builds confidence progressively.
- Day 1-3: Memorise formulas and solve NCERT examples; ensure you can write all four formulas without looking
- Day 4-7: Complete all NCERT exercise questions, check answers from NCERT solutions, and note doubts
- Day 8-10: Solve 10 mixed-mark questions (1-mark to 5-mark) from this question bank daily, timing each question
- Day 11-12: Attempt one full CBSE sample paper under timed conditions; review errors and redo incorrect questions
- Day 13-14: Revise formulas, common mistakes list, and practise 5 word problems and 3 grid questions for speed
- Use CBSETUTOR.ai to upload photos of difficult questions and receive instant step-by-step solutions anytime, anywhere
Frequently asked questions
How many marks does Chapter 6 Perimeter and Area carry in CBSE Class 6 Mathematics annual exam?+
Chapter 6 Perimeter and Area typically carries 8-10 marks in the CBSE Class 6 Mathematics annual examination, distributed across 1-mark MCQs, 2-mark short answer questions, 3-mark application problems, and occasionally a 5-mark case-based question. The exact distribution varies slightly each year but this chapter is a consistent high-weightage topic in the Mensuration strand.
What is the difference between perimeter and area, and how do I avoid confusing them in exams?+
Perimeter is the total boundary length of a figure, measured in linear units like cm or m, calculated by adding all sides. Area is the surface space covered by a figure, measured in square units like cm² or m², calculated by multiplying dimensions. To avoid confusion, always write the formula name before substituting values, and check that your final answer unit matches what the question asks—perimeter never has a squared unit.
How do I convert between cm² and m² without making mistakes?+
Remember that 1 m = 100 cm, so 1 m² = 100 cm × 100 cm = 10,000 cm² (not 100 cm²). To convert m² to cm², multiply by 10,000. To convert cm² to m², divide by 10,000. Write the conversion factor in your working to secure method marks and always double-check by estimating: areas in m² are much smaller numbers than the same area in cm².
What are the most common mistakes students make in Perimeter and Area questions?+
The six most common mistakes are: (1) confusing perimeter and area formulas, (2) forgetting to square the unit for area (writing cm instead of cm²), (3) not converting units before calculation, (4) using area formula for fencing problems or perimeter formula for tiling problems, (5) arithmetic errors in multiplication or division, and (6) miscounting squares in grid-based questions. Drawing diagrams and writing formulas explicitly reduces these errors significantly.
How should I approach word problems on cost of fencing or tiling?+
First, identify whether the problem involves boundary (fencing, bordering, edging) which requires perimeter, or surface coverage (tiling, paving, carpeting) which requires area. Underline the keyword. Next, find the required measurement using the correct formula. Finally, multiply by the given rate per unit. Always write the unit in your final answer—₹ for cost, m or m² for measurements—and show all three steps clearly to secure full marks.
Are reverse problems common in CBSE exams, and how do I solve them?+
Yes, reverse problems where you are given perimeter or area and must find a missing dimension appear in 20-25% of CBSE Class 6 papers, usually worth 2-3 marks. Write the standard formula, substitute the known values, and solve the resulting equation for the unknown. For example, if perimeter of rectangle is 50 cm and length is 15 cm, write 50 = 2(15 + b), then solve: 25 = 15 + b, so b = 10 cm. Show each algebraic step to earn method marks even if the final answer is incorrect.
How do I estimate area of irregular shapes using grid paper?+
Count the number of fully-filled unit squares and note it. Then count squares that are more than half-filled and treat each as 1 square. Ignore squares that are less than half-filled, or count each as 0.5 if instructions allow. Add these counts to get approximate area. NCERT recommends: Area ≈ (full squares) + (half or more squares). Show your counting in the answer: 'Full = 12, Half = 5, Area = 12 + 2.5 = 14.5 cm²' for method marks.
Which NCERT exercises should I prioritise for exam preparation?+
Prioritise NCERT Class 6 Mathematics Chapter 6 Exercises 6.1, 6.2, and 6.3 in that order. Exercise 6.1 covers perimeter, 6.2 covers area of rectangles and squares, and 6.3 covers area of irregular shapes. Solve all questions from these exercises, as CBSE papers directly adapt 50-60% of questions from NCERT exercises with changed numbers or contexts. Also review the solved examples at the start of each section, as similar problem types appear in exams.
How does CBSETUTOR.ai help with Perimeter and Area doubts?+
CBSETUTOR.ai provides 24×7 AI-powered tutoring where Class 6 students can upload a photo of any Perimeter and Area problem from NCERT, sample papers, or worksheets and receive instant step-by-step solutions with explanations. The platform covers all CBSE classes 6-12 across all subjects at a flat ₹999 per month with a 3-day free trial, making personalised doubt-clearing affordable and accessible anytime, especially valuable for students in areas without access to quality tutoring.
What is the best revision strategy for the last week before the exam?+
In the final week, focus on speed and accuracy. Day 1-2: Revise all four formulas and solve 15 mixed questions daily. Day 3-4: Attempt two CBSE sample papers under strict time limits, aiming for 1 mark per minute. Day 5: Review your error log and redo all previously incorrect questions. Day 6: Practise 10 word problems and 5 unit conversion problems for common traps. Day 7: Quick formula revision and solve 5 previous years' questions. Avoid new topics; consolidate what you know and build exam confidence through timed practice.
Related resources
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