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Integer division practice problems for math exercises.

A worksheet with 30 integer division problems, including positive and negative numbers.

A worksheet with 30 integer division problems, including positive and negative numbers.

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Show Answer Key & Explanations Step-by-step solution for: Order of Operations (PEDMAS with division of integers) worksheet ...
Let's solve each of these division problems involving positive and negative integers. The key rule to remember is:

- Same signs (both positive or both negative) → Positive result
- Different signs (one positive, one negative) → Negative result

We'll go through each problem step by step.

---

1) $(-10) \div (+2)$


$-10 \div 2 = -5$
Answer: -5

---

2) $(-77) \div (+7)$


$-77 \div 7 = -11$
Answer: -11

---

3) $(-56) \div (+7)$


$-56 \div 7 = -8$
Answer: -8

---

4) $(-27) \div (-3)$


Same signs → positive
$27 \div 3 = 9$
Answer: +9

---

5) $(+45) \div (+5)$


Same signs → positive
$45 \div 5 = 9$
Answer: +9

---

6) $(-4) \div (+2)$


Different signs → negative
$4 \div 2 = 2$, so $-2$
Answer: -2

---

7) $(+110) \div (-11)$


Different signs → negative
$110 \div 11 = 10$, so $-10$
Answer: -10

---

8) $(+70) \div (+7)$


Same signs → positive
$70 \div 7 = 10$
Answer: +10

---

9) $(+50) \div (+10)$


Same signs → positive
$50 \div 10 = 5$
Answer: +5

---

10) $(-70) \div (+10)$


Different signs → negative
$70 \div 10 = 7$, so $-7$
Answer: -7

---

11) $(-20) \div (-2)$


Same signs → positive
$20 \div 2 = 10$
Answer: +10

---

12) $(+72) \div (+9)$


Same signs → positive
$72 \div 9 = 8$
Answer: +8

---

13) $(+30) \div (+6)$


Same signs → positive
$30 \div 6 = 5$
Answer: +5

---

14) $(-42) \div (-7)$


Same signs → positive
$42 \div 7 = 6$
Answer: +6

---

15) $(+35) \div (+7)$


Same signs → positive
$35 \div 7 = 5$
Answer: +5

---

16) $(-48) \div (+6)$


Different signs → negative
$48 \div 6 = 8$, so $-8$
Answer: -8

---

17) $(-36) \div (+6)$


Different signs → negative
$36 \div 6 = 6$, so $-6$
Answer: -6

---

18) $(-18) \div (+6)$


Different signs → negative
$18 \div 6 = 3$, so $-3$
Answer: -3

---

19) $(+72) \div (+8)$


Same signs → positive
$72 \div 8 = 9$
Answer: +9

---

20) $(-110) \div (-11)$


Same signs → positive
$110 \div 11 = 10$
Answer: +10

---

21) $(-10) \div (-5)$


Same signs → positive
$10 \div 5 = 2$
Answer: +2

---

22) $(-44) \div (+11)$


Different signs → negative
$44 \div 11 = 4$, so $-4$
Answer: -4

---

23) $(+77) \div (-7)$


Different signs → negative
$77 \div 7 = 11$, so $-11$
Answer: -11

---

24) $(+21) \div (+7)$


Same signs → positive
$21 \div 7 = 3$
Answer: +3

---

25) $(+27) \div (+3)$


Same signs → positive
$27 \div 3 = 9$
Answer: +9

---

26) $(+18) \div (+3)$


Same signs → positive
$18 \div 3 = 6$
Answer: +6

---

27) $(+30) \div (-5)$


Different signs → negative
$30 \div 5 = 6$, so $-6$
Answer: -6

---

28) $(-36) \div (-4)$


Same signs → positive
$36 \div 4 = 9$
Answer: +9

---

29) $(-21) \div (-7)$


Same signs → positive
$21 \div 7 = 3$
Answer: +3

---

30) $(+24) \div (+6)$


Same signs → positive
$24 \div 6 = 4$
Answer: +4

---

Final Answers:



| Problem | Answer |
|--------|--------|
| 1 | -5 |
| 2 | -11 |
| 3 | -8 |
| 4 | +9 |
| 5 | +9 |
| 6 | -2 |
| 7 | -10 |
| 8 | +10 |
| 9 | +5 |
| 10 | -7 |
| 11 | +10 |
| 12 | +8 |
| 13 | +5 |
| 14 | +6 |
| 15 | +5 |
| 16 | -8 |
| 17 | -6 |
| 18 | -3 |
| 19 | +9 |
| 20 | +10 |
| 21 | +2 |
| 22 | -4 |
| 23 | -11 |
| 24 | +3 |
| 25 | +9 |
| 26 | +6 |
| 27 | -6 |
| 28 | +9 |
| 29 | +3 |
| 30 | +4 |

All solved! Let me know if you'd like this in a printable format or need explanations for any specific ones.
Parent Tip: Review the logic above to help your child master the concept of integer order of operations worksheet.
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