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GEMDAS
100

Give the correct order of operations.

Parentheses, Exponents, Multiplication OR Division, Addition OR Subtraction

100

9 - 3 x 2 = 12

Correct answer is 3. Multiply before you subtract.

100

3.2 + 4.11 x 5

23.75

100

14.36 - 2 x 7

0.36

100

What does the G in GEMDAS stand for?

Grouping which means parenthesis 

200

Which operation do you perform first, addition or subtraction?

Whichever comes first moving left to right

200

20 – 4 + 6 x 8 ÷ 4 = 44

28 is the correct answer, you have to follow GEMDAS LEFT TO RIGHT.

First: 6 x 8 = 48 

then 48 ÷ 4 = 12 

then 20 - 4 = 16

THEN: 16 + 12 = 28

200

7.8 + (2.63 x 4) - 1.2

17.12

200

4.9 ÷ (3+4) + 5

5.7

200

What does the M and D stand for in GEMDAS?

Multiplication and Division

300

Which operation do you solve first, multiplication or division?

Whichever comes first moving left to right

300

2[ 13 - ( 1+6)] = 19

12 is the correct answer

First: 1 + 6 = 7

Second: 13 - 7 = 6

Third: 2 x 6 = 12

300

5.6 ÷ (4+7) - 3

0.7

300

5 + 14.28 ÷ 2 × 50

362

300

What does the A stand for in GEMDAS?

Addition

400
  1. Julia wrote the expression below.

                 (3 x 4) + (15 ÷ 3 -1)

She thinks that the second operation to be performed in simplifying the expression is addition. Is she correct?

No, it is 15 ÷ 3

400

4 + 5 + 7 - 3 x 2 = 26

You need to follow GEMDAS and multiply first. Correct answer is 10.

400

20 – [(5.56+3) x 2 + 7.4]

_______________

            2

12.26
400

[(4 - 0.1)(5 + 1)] - 9.87

13.53

400

How do we know which comes first, Addition or Subtraction?

Left to Right

500

The problem was 20 - 5 x 2 + 3. My answer was 33. Am I wrong?

Yes, the correct answer is 13.

500

3.1·(6+4)(5.5 – 3.2) = 51.98

The correct answer is 71.3

First: (6 + 4) = 10

Second: (5.5 - 3.2) = 2.3

Third: Multiply 3.1(10) = 31

Fourth: Multiply 31(2.3) = 71.3

500

[(5 x 4) – 6] ÷ 2 + 9

_______________

             11

2

500

[(13.4 + 7.2) x (25 - 13)] + 1

248.2

500

How do we know which comes first, Multiplication or Division?

Left to Right

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