Integer Bingo Cards With Negative Number Facts to Call

Write an integer fact on the board; pupils work it out and cover the answer.

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Card 1 of 6

5 × 5
More options

Integers list, 41 integers. Paste your own to replace it, or type to add to it.

Cards per printed page

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Ready to play

41 integers in the bag

Every integer is called once, in random order.

Playing with 41 integers. The game is kept in this browser until you start a new one.

Called so far 0

Nothing called yet. Each call is listed here so a winning card can be checked.

How it works

Integer bingo for grades 6 and 7: the cards hold the answers from −20 to +20. Each answer has up to four facts that use negative numbers, one each for adding, subtracting, multiplying and dividing.

Read the full guide

Call a fact, not the answer

Press Call the game, then Call the next one. The caller shows the answer with its facts. Write one fact on the board, such as 2 × (−6), and pupils cover −12.

One operation at a time

For an adding and subtracting round, read only the first two facts of each call. Answers such as +7 and −13 have no multiplying fact, because no two factors from 2 to 12 make them.

Questions and answers

How do you play integer bingo?

Each pupil has a card of answers from −20 to 20. You give a fact with a negative number, pupils work it out, and anyone with that answer covers it. The first full row, column or diagonal wins.

What is −24 − (−12)?

−12. Subtracting a negative is the same as adding its opposite, so −24 − (−12) = −24 + 12 = −12. Every subtracting fact in the list subtracts a negative number.

How many answers does each card hold?

A 5 × 5 card holds 24 of the 41 answers around a free center, so every card leaves out 17 and no two cards are alike. For a shorter list, open More options and delete answers from the word list.

All 41 integers

Negative answers 20

  • −1 7 + (−8) · −21 − (−20) · −9 ÷ 9
  • −2 22 + (−24) · −6 − (−4) · −14 ÷ 7
  • −3 22 + (−25) · −9 − (−6) · 18 ÷ (−6)
  • −4 13 + (−17) · −18 − (−14) · −2 × 2 · 32 ÷ (−8)
  • −5 9 + (−14) · −9 − (−4) · 45 ÷ (−9)
  • −6 10 + (−16) · −17 − (−11) · 3 × (−2) · −54 ÷ 9
  • −7 9 + (−16) · −10 − (−3) · −42 ÷ 6
  • −8 14 + (−22) · −10 − (−2) · −4 × 2 · −56 ÷ 7
  • −9 6 + (−15) · −12 − (−3) · −3 × 3 · −54 ÷ 6
  • −10 −24 + 14 · −12 − (−2) · 2 × (−5) · −50 ÷ 5
  • −11 6 + (−17) · −23 − (−12) · −33 ÷ 3
  • −12 −3 + (−9) · −24 − (−12) · 2 × (−6) · −36 ÷ 3
  • −13 1 + (−14) · −14 − (−1) · 91 ÷ (−7)
  • −14 2 + (−16) · −21 − (−7) · 2 × (−7) · −70 ÷ 5
  • −15 −25 + 10 · −18 − (−3) · 3 × (−5) · 45 ÷ (−3)
  • −16 −18 + 2 · −21 − (−5) · −8 × 2 · −128 ÷ 8
  • −17 −9 + (−8) · −25 − (−8) · 119 ÷ (−7)
  • −18 2 + (−20) · −21 − (−3) · 9 × (−2) · −144 ÷ 8
  • −19 5 + (−24) · −21 − (−2) · −133 ÷ 7
  • −20 −22 + 2 · −23 − (−3) · −5 × 4 · 40 ÷ (−2)

Zero 1

  • 0 −11 + 11 · −22 − (−22) · −2 × 0 · 0 ÷ (−8)

Positive answers 20

  • +1 21 + (−20) · −9 − (−10) · −2 ÷ (−2)
  • +2 15 + (−13) · −11 − (−13) · −6 ÷ (−3)
  • +3 17 + (−14) · −2 − (−5) · −27 ÷ (−9)
  • +4 9 + (−5) · −8 − (−12) · −2 × (−2) · −12 ÷ (−3)
  • +5 −3 + 8 · −20 − (−25) · −40 ÷ (−8)
  • +6 −10 + 16 · 2 − (−4) · −2 × (−3) · −54 ÷ (−9)
  • +7 13 + (−6) · −12 − (−19) · −14 ÷ (−2)
  • +8 23 + (−15) · −3 − (−11) · −2 × (−4) · −56 ÷ (−7)
  • +9 −14 + 23 · −7 − (−16) · −3 × (−3) · −72 ÷ (−8)
  • +10 25 + (−15) · −12 − (−22) · −2 × (−5) · −20 ÷ (−2)
  • +11 12 + (−1) · −9 − (−20) · −77 ÷ (−7)
  • +12 23 + (−11) · 3 − (−9) · −6 × (−2) · −24 ÷ (−2)
  • +13 17 + (−4) · −1 − (−14) · −78 ÷ (−6)
  • +14 −5 + 19 · 13 − (−1) · −2 × (−7) · −70 ÷ (−5)
  • +15 20 + (−5) · −10 − (−25) · −5 × (−3) · −135 ÷ (−9)
  • +16 22 + (−6) · 10 − (−6) · −2 × (−8) · −112 ÷ (−7)
  • +17 −2 + 19 · −1 − (−18) · −102 ÷ (−6)
  • +18 21 + (−3) · −6 − (−24) · −3 × (−6) · −90 ÷ (−5)
  • +19 −4 + 23 · −6 − (−25) · −76 ÷ (−4)
  • +20 25 + (−5) · 14 − (−6) · −2 × (−10) · −100 ÷ (−5)