Objective(s):
Through the end of this lesson the student will probably be capable to:
identify any number's opposite
and have the ability to add a negative number to a positive one. Pre-Class
Assignment: Review/ completion of Algebra
Lesson 10
Resources/Equipment/Time Required:
Outline:
Additive Inverses are opposites.
Two numbers are opposites if their sum equals zero. For example,
Purchase Office 2010, -8 and
8 are additive inverses because their sums total zero. This makes them
opposites.
Another way to write the
opposite of 8 is to write (-8). To subtract a negative 8 is the same
as making it a positive 8, or finding its opposite.
You can do the same thing
with variables. For example,
Microsoft Office 2010 Pro, -(-x) = x.
Using this principle, let's
add a negative number to a positive one: 8 + (-3) = 8 3 = 5. This could
be read as 8 plus a negative 3 OR 8 minus 3 OR 8 plus the opposite
of 3.
In algebra,
Office Pro 2007 Key, subtracting a
number can also be described as adding its opposite.
For example,
Office Ultimate 2007 Key, x y = x +
(-y).
OR
8 (-5) = 8 + 5 = 13
Now,
Office Pro Plus, let's turn things around
a bit. Try this one:
14 28 = x
How can you rewrite that
to use what you've learned about opposites?
14 + (-28) = x
14 = x
Let's try one more:
11 (-3) 4 = x
11 + 3 4 = x
14 4 = x
10 = x
Assignment(s)
including Answer key:
1. 5 7
2. 8 (-10)
3. 3 7
4. 7 9
5. 7 + (-3)
6. 25 250
7. 5.8 2.3
8. 2.3 5.8
9. (34 13) (15 17)
10. 11 5 [6 + (-13)]
Answer key:
1. 2
2. 18
3. 10
4. 16
5. 4
6. 225
7. 3.5
8. 3.5
9. 23
10 .13
Pre-Requisite
To: Algebra Lesson
12
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