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Primary 4 Mathematics Practice Paper 5
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TuitionGoWhere Practice Paper - Mathematics Primary 4 (Answer Key)
Subject: Mathematics
Level: Primary 4
Paper: Practice Paper — Whole Numbers (up to 100,000) — Version 5
Total Marks: 50
Section A: Multiple-Choice Questions (10 marks)
1. Answer: (1) 6 [2]
Explanation: In the number 64,289, the digits from left to right are: 6 (ten thousands), 4 (thousands), 2 (hundreds), 8 (tens), 9 (ones). The digit in the ten thousands place is 6.
Common mistake: Confusing "ten thousands" with "thousands" place.
2. Answer: (1) 37,000 [2]
Explanation: To round 37,452 to the nearest thousand, look at the hundreds digit (4). Since 4 < 5, we round down. The thousands digit (7) stays the same, and all digits to the right become 0. So 37,452 ≈ 37,000.
Common mistake: Rounding up because the tens digit is 5, but we only look at the hundreds digit when rounding to the nearest thousand.
3. Answer: (1) 45,678 [2]
Explanation: Compare numbers digit by digit from left to right. All numbers have 45,___ so compare the hundreds digit: 6, 6, 7, 7. The smallest hundreds digit is 6. Between 45,678 and 45,687, compare tens: 7 < 8, so 45,678 is the smallest.
4. Answer: (4) 8,000 [2]
Explanation: In 58,391, the digit 8 is in the thousands place. Its value is 8 × 1,000 = 8,000.
Common mistake: Choosing 800 (hundreds place) or 80 (tens place) by misidentifying the place value.
5. Answer: (1) 75,456 [2]
Explanation: Add by place value:
72,000 + 3,000 = 75,000
75,000 + 400 = 75,400
75,400 + 50 = 75,450
75,450 + 6 = 75,456
Alternatively: 72,000 + 3,456 = 75,456.
Section B: Short-Answer Questions (20 marks)
6. Answer: Eighty-four thousand, three hundred and seven [2]
Explanation: Write the number in words by place value groups: 84 (thousands) → "eighty-four thousand", 307 → "three hundred and seven". Remember to use "and" before the last two digits when there are hundreds but no tens (or when tens and ones are not zero).
Marking: 1 mark for "eighty-four thousand", 1 mark for "three hundred and seven".
7. Answer: 500 (or five hundred) [2]
Explanation: In 92,546, the digit 5 is in the hundreds place. Its value is 5 × 100 = 500.
Marking: 1 mark for identifying hundreds place, 1 mark for correct value (500).
8. Answer: 48,700 [2]
Explanation: To round 48,673 to the nearest hundred, look at the tens digit (7). Since 7 ≥ 5, round up. The hundreds digit (6) increases by 1 to become 7, and the tens and ones become 0. So 48,673 ≈ 48,700.
Common mistake: Rounding down to 48,600 by looking at the ones digit instead of the tens digit.
9. Answer: 36,842 ; 36,768 ; 36,482 ; 36,428 [2]
Wait — correction: The numbers given are 36,482 ; 36,842 ; 36,284 ; 36,428.
Comparing thousands: all 36.
Hundreds: 4, 8, 2, 4 → greatest is 8 (36,842).
Next compare 36,482 and 36,428 (both have 4 hundreds): tens digit 8 > 2, so 36,482 > 36,428.
Smallest is 36,284 (2 hundreds).
Correct order (greatest to smallest): 36,842 ; 36,482 ; 36,428 ; 36,284
Marking: 2 marks for fully correct order; 1 mark for 3 out of 4 correct.
10. Answer: 63,310 [2]
Working:
24,568
+ 38,742
--------
63,310
Explanation: Add column by column from right: 8+2=10 (write 0, carry 1); 6+4+1=11 (write 1, carry 1); 5+7+1=13 (write 3, carry 1); 4+8+1=13 (write 3, carry 1); 2+3+1=6.
Marking: 1 mark for correct method/working, 1 mark for correct answer.
11. Answer: 30,124 [2]
Working:
50,000
- 19,876
--------
30,124
Explanation: Subtract with regrouping. Since we cannot subtract 6 from 0 in the ones place, we regroup from the tens, but tens is also 0, so we continue regrouping from hundreds, then thousands, then ten thousands.
50,000 = 40,000 + 9,000 + 900 + 90 + 10
Then: 10−6=4, 90−70=20, 900−800=100, 9,000−9,000=0, 40,000−10,000=30,000 → 30,124.
Marking: 1 mark for correct working, 1 mark for correct answer.
12. Answer: 25,962 [2]
Working:
4,327
× 6
-------
25,962
Explanation: Multiply each digit by 6 from right to left with carrying: 7×6=42 (write 2, carry 4); 2×6=12+4=16 (write 6, carry 1); 3×6=18+1=19 (write 9, carry 1); 4×6=24+1=25.
Marking: 1 mark for correct working, 1 mark for correct answer.
13. Answer: 4,560 [2]
Working:
8 ) 36,480
32
--
44
40
--
48
48
--
0
Explanation: Long division: 36÷8=4 remainder 4; bring down 4 → 44÷8=5 remainder 4; bring down 8 → 48÷8=6; bring down 0 → 0÷8=0.
Check: 4,560 × 8 = 36,480 ✓
Marking: 1 mark for correct working, 1 mark for correct answer.
14. Answer: 55,500 [2]
Explanation: When a number rounds to 56,000 to the nearest thousand, the original number could be from 55,500 to 56,499. The smallest possible value is 55,500.
Reasoning: At 55,500, the hundreds digit is 5, so we round up to 56,000. Any number less than 55,500 (e.g., 55,499) would round down to 55,000.
Common mistake: Answering 55,000 (which rounds to 55,000, not 56,000).
15. Answer: 41,109 [2]
Working:
Larger number = Smaller number + Difference
= 28,764 + 12,345
= 41,109
Check: 41,109 − 28,764 = 12,345 ✓
Marking: 1 mark for correct method (addition), 1 mark for correct answer.
Section C: Problem-Solving Questions (20 marks)
16. (a) Answer: 84,054 books [2]
Working:
48,765 + 35,289 = 84,054
48,765
+ 35,289
--------
84,054
Explanation: Add the books in both sections to find the total.
(b) Answer: 71,604 books [2]
Working:
84,054 − 12,450 = 71,604
84,054
- 12,450
--------
71,604
Explanation: Subtract the borrowed books from the total to find books left.
Marking for Q16: 2 marks each part (1 for method, 1 for answer). Follow-through allowed: if (a) is wrong but (b) correctly subtracts 12,450 from (a)'s answer, award method mark for (b).
17. (a) Answer: 72,150 toys [2]
Working:
84,500 − 12,350 = 72,150
84,500
- 12,350
--------
72,150
Explanation: February production is 12,350 fewer than January.
(b) Answer: 156,650 toys [2]
Working:
84,500 + 72,150 = 156,650
84,500
+ 72,150
--------
156,650
Explanation: Add January and February production for the two-month total.
Marking for Q17: 2 marks each part. Follow-through from (a) to (b) allowed.
18. (a) Answer: $7,470 [2]
Working:
1,245 × 6 = 7,470
1,245
× 6
-------
7,470
Explanation: Multiply the cost of one laptop by 6 to find the total cost.
(b) **Answer: 1,000 = 10,000 − 2,530
10,000
- 7,470
--------
2,530
Explanation: Subtract the total cost from the amount paid.
Marking for Q18: 2 marks each part. Follow-through from (a) to (b) allowed.
19. (a) Answer: 10,155 seats [2]
Working:
48,000 − 37,845 = 10,155
48,000
- 37,845
--------
10,155
Explanation: Subtract occupied seats from total seats to find empty seats.
(b) Answer: 2,031 seats [2]
Working:
10,155 ÷ 5 = 2,031
5 ) 10,155
10
--
01
0
--
15
15
--
05
5
--
0
Explanation: Divide the empty seats equally among 5 sections.
Check: 2,031 × 5 = 10,155 ✓
Marking for Q19: 2 marks each part. Follow-through from (a) to (b) allowed.
20. (a) **Answer: 68,450 + 81,340
68,450
+ 12,890
--------
81,340
Explanation: Add the cost of the car and motorcycle.
(b) **Answer: Yes, he has enough. He will have 85,000 − 3,660
85,000
- 81,340
--------
3,660
Explanation: Compare Mr Lim's money (81,340). Since 85,000 > 81,340, he has enough. Subtract to find the remainder.
Marking for Q20: 2 marks for (a), 2 marks for (b) — 1 mark for "Yes", 1 mark for correct amount left ($3,660). Follow-through from (a) to (b) allowed.
Marking Summary
- Section A (Q1–5): 5 × 2 = 10 marks
- Section B (Q6–15): 10 × 2 = 20 marks
- Section C (Q16–20): 5 × 4 = 20 marks
- Total: 50 marks
General Marking Notes for Teachers
- Follow-through marks: In multi-part questions, if a student makes an error in an earlier part but uses that answer correctly in a later part, award the method mark(s) for the later part.
- Working: For 2-mark questions, award 1 mark for correct method/working shown, 1 mark for correct final answer. For 4-mark questions (2+2), apply the same principle per sub-part.
- Units: For money questions, answers must include the dollar sign ($) or the word "dollars". For other quantities, include the unit (books, toys, seats).
- Number words: In Q6, accept "Eighty-four thousand three hundred and seven" or "Eighty-four thousand, three hundred and seven" (comma optional). Do not accept "Eighty four thousand..." (missing hyphen in eighty-four).
- Rounding questions: Ensure students understand which digit to look at (the digit to the right of the target place value).