General Rules
Adding/Subtracting Integers
Adding/Subtracting Rational Numbers
Multiplying/Dividing Rational Numbers
Multiplying and Dividing Integers
100

When adding an integer and its opposite, you get...

a) a positive number

b) zero

c) a negative number

B

100

-16 + -35

-51

100

5.37 + 15.061

20.431

100

-4/11-:2/7

-1 3/11

100

(-9)(12)

-108

200

What is the rule for adding integers with the same sign?

a) The answer is always positive

b) Add the opposite

c) Add across and keep the sign

C

200

-32 - (-32)

0

200

-2.205 - 10.78

- 12.985

200

5/8*(-4/15)

-1/6

200

-56 รท 6

-7

300

Subtracting a negative integer is like...

a) adding a positive integer

b) adding a negative integer

c) subtracting a positive one

A

300

- 147 + 17

- 130

300

2 2/5 + -3 1/2 

-1 1/10 or -1.1

300

-0.3 * 5/6

-1/4

300

-6 * (-3) * (-6)

-108

400

How is multiplying and dividing rational numbers similar to multiplying and dividing integers?

The same rules for signs of integers are applied to rational numbers.

400

3 - 14 - (-12)

- 29

400

-2 2/5 - (-3 1/2)

5 9/10 or 5.9

400

-1 5/6-:4 1/6

-11/25

400

During the game, one unlucky player had to move back 6 spaces 7 turns in a row. Find a number to represent that player's movements for those 7 turns.

-42

500

Tell whether the expression is positive or negative without evaluating.

-6/5-:(-1/2)*6.3*(-0.6)-:2/3*7 7/8-:100


negative

500

58 + - 27 + - 31

0

500

-38.1 + 2 1/2

-35.6 or -35 6/10

500

-9.01 x (-0.2)

1.802

500

(7)*(-8)*(-2)

112