A number with no sign is considered to be POSITIVE. For example:
3 = +3
8 + 2 = ( + 8) + ( + 2)
8 - 3 = ( + 8) - ( + 3)
Sometimes you find the '+' sign in front of a positive number, other times it is omitted, especially in higher level classes. In the first time I recommend you to use it (rewrite the problem with '+' signs), but as you proceed you should try to solve the problems without it. I show you examples here for both ways.
NOTE: Signed numbers should always be in parantheses. As a general rule, we can never write two signeds next to each other:
Instead of 5 + -3 you should write: 5 + (- 3 ). Or instead of 4 + +2 you should write: 4 + (+ 2 ).
First ask yourself: Do the numbers have the same sign?
Based on your answer choose rule #1 or rule #2.
Rule 1. If the numbers have same signsTurn your subtraction into addition as follows:
Examples:(-6)-(+4)(+4)-(-7)-3 - 4 = (-3)-(+4)Change to addition:(-6) + (-4)(+4)+(+7)(-3)+(-4)Follow the rules of addition:- 10+ 11- 7
Believe or not, the hard part is over. Multiplication and division are far easier than addition and subtraction.
They even have the same rules:
Examples:(-6) (+4)(+4) (-7)(-12) (-4)Ignore the sign and do the operation:6 4 = 244 7 = 2812 4 = 3Follow the rule of signes:- 24- 28+ 3
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There are different rules for different operations.
There are different rules for different operations.
tang ina
There are many. There are those that deal with the four basic binary operations, then there are rules governing exponents and logarithms.
additive inverse and associative property and if one is involved, then also identity