Inverse Property

math code

Arithmetic Sequences Brett

Associative Property
for Addition- Camille Mo.
Associative Property in addition is when the factors does not charge the outcome when adding in a different order example:
(a + b) + c = a + (b + c)

for Multiplication- Alex M.

Combining like terms Roberto

Commutative Property
for Addition- Ryan
Ryan Boyer
12/17/07
Information:
Commutative Property- The Commutative property tells you that the result of operating on two numbers is independent of their order.
-In simpler terms the " Commutative Property of addition" basically means you can switch the numbers around when adding and still get the same sum.

Examples:
1. (a+b)5= 5(a+b)
2. n+2= 2+n
3. (a+b)(c+d)= (c+d)(a+b)



for Multiplication- Camille Ma.
Info: The Commutative property for multiplication is a lot like addition; The order we multiply numbers doesn't matter because the answer will be the same.For multiplication, the rule is "ab=ba" or in numbers, 3•2=2•3.
Example: (Remember a•b=b•a)
1. 2•(3)=3•(2)
2. 5•(3)=3•(5)


Decimals
Changing decimals to fractions -Morgan

Different Sequences
-Fibonacci Sequence: see wikispace
-Pascal's Triangle: see wikispace
-Power Sequence: see wikispace
-Sierpinski Triangle: see wikispace
-Triangular Numbers: see wikispace
-Rectangular Numbers: see wikispace

Distributive Property -Melissa

Equivalent Expressions James
-How do we know expressions are equivalent?

Factoring
-Undoing the Distributive property Anthony

Fractions
-Multiplying Fractions Megan
-Equivalent Fractions Talib
-Adding Fractions Alexis
-Changing fractions to decimals Justin


Geometric Sequences Robert

Graphing Sequences -Bria


Identity Property
for Addition- Shanice
for Multiplication- Katherine

Inverse Property
for Multiplication- Andre
-Inverse Property of Multiplication: a (1/a) = 1 as long as a is not equal to zero
-Its basically just a way to multiply a fraction instead of diving a whole number once you get down to the last step.
-It may be easier to use the normal way (which is to divide). Especially if not good with fractions.

Examples:





for Addition- Kim

The formula for this is a + (-a) = 0

example:
4 - 3 = 1

to change that into a addition problem you would have to change the subtraction sign into a addition sign

4 + 3

That isn't it. After you put in the addition sign, you have to turn the 3 into a negative.
The problem would now be

4 + (-3) = 1

I did problem #1 from section 1 on the take home test.