Order matters
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What comes first?
Mixed bag
100

8 + 3 · 4

20

100

“A number increased by 7”

n + 7

100

3x + 2, if x = 4

14

100

In 8 + 3 · 5, what should you do first?

Multiply 3 · 5

100

Which operation comes first in 15 − 3 · 2 + 4?

Multiply 3 · 2

200

24 ÷ 6 + 2³

12

200

“The product of 6 and a number”

6n

200

5a − 2b, if a = 3, b = −2

19

200

In 24 ÷ (7 − 3) + 2, what should you do first?

Subtract 7 − 3

200

Translate: “the difference between 3 times a number and 8.”

3n − 8

300

5² − 18 ÷ 3 · 2

13

300

“12 less than a number”

n - 12

300

x² + 3y, if x = −4, y = 5

31

300

In 5 + 2³ · 4, what should you do first?

Evaluate 2³

300

Evaluate 2x² − 3 when x = −3.

15

400

40 − (3 + 5) · 4

8

400

“5 less than twice a number”

2n - 5

400

a² − 4ab, if a = −2, b = 3

28

400

In 18 − 12 ÷ 2 · 3, after calculating 12 ÷ 2, what operation comes next?

Multiply 6 · 3

400

Which expression represents “7 less than twice a number”: 7 − 2n or 2n − 7?

2n − 7

500

(6² − 4 · 3) ÷ (8 − 2)  

4

500

“9 less than the quotient of a number and 4”

n/4 - 9

500

(r² − 2s)/(r + 4), if r = 2, s = −4

2

500

In 4² + 24 ÷ (5 − 2) · 3, list the first three calculations you would complete.

5 − 2 → 4² → 24 ÷ 3

500

Evaluate (a² + 2b)/(a − b) when a = 4, b = −2.

2

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