usually this means positive numbers and their negative counterparts.
The opposite of a number is its additive inverse. The sum of a number and its opposite is zero. (This is sometimes called the property of opposites, or additive inverse property).
Example:
-999 + 999 = 0; therefore -999 and 999 are additive inverse
(1/3) + (-1/3) = 0; therefore 1/3 and -1/3 are additive inverse
1 + (-1) = 0; therefore 1 and -1 are additive inverse a + (-a) = 0; therefore a and -a are additive inverse,
So, the opposite of -999 is 999; the opposite of 1/3 is -1/3; the opposite of 1 is -1, and the opposite of a is -a.
Yes, parallel and perpendicular are opposites.
Since "pre-" means before, then pre-algebra would be before algebra. Conversely, algebra would be after pre-algebra. Generally, the next class after a pre-algebra class would be Algebra I, followed by Algebra II.
Pre-algebra preps you for algebra.2nd answer:Pre-AP-algebra is the same as Algebra I. Both are way harder than pre- algebra.
el algebra
Elementary algebra
In algebra, opposites are two numbers on opposite sides of zero. so 3 and -3 are opposite numbers because they are both 3 spaces away from 0.
Counting numbers are 1,2,3.... If you include 0 and the opposites .... -3,-2,-1, 0,1,2,3 .... this creates the integers. Integers do not include decimals or fractions.
There are opposites of some adverbs and adjectives. The idea of "opposites" is conceptually weak and not all words have opposites.
Yes, parallel and perpendicular are opposites.
Collapsing Opposites was created in 2002.
The answer depends on what is meant by "their opposites". If you mean additive opposites then the set is of all non-zero integers.
Ceremony of Opposites was created in 1994-01.
+ and - are opposites for example 6 and -6 are opposites
No, sometimes they are not opposites like captain to ship.
Since "pre-" means before, then pre-algebra would be before algebra. Conversely, algebra would be after pre-algebra. Generally, the next class after a pre-algebra class would be Algebra I, followed by Algebra II.
Algebra Algebra Algebra Algebra
foundations algebra is probably pre algebra, which is before algebra, so no.