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6 2 properties of exponents
Product of Powers
Power of a Power
Power of a Product
Properties of Exponents
For each property below: let a
and b be real numbers and let m
and n be integers.
Negative Exponents
Zero Exponent
Quotient of Powers
Power of a Quotient
Properties Cont.
Examples:
Evaluating Numerical
Expressions:
Evaluate each expression:
You Try!
A simplified expression contains no
negative exponents!
Examples:
Simplifying Algebraic
Expressions
Simplify
You Try!
Scientific Notation
A number is written in scientific
notation when it has the form:
where and b is an
integer.
Example:
Writing in Scientific
Notation
Move decimal point until it is behind
the first non-zero number.
The # of spaces moved is the
exponent in “ x 10? ”
If you moved LEFT: exp. is +
If you moved RIGHT: exp. is -
Examples:
Write in scientific notation:
5400000
0.009
48900
You Try!
Write in scientific notation:
0.000216
384000000
Writing in Std. Form
Exponent tells how far to move the
decimal.
For + exponents: move RIGHT
For – exponents: move LEFT
Examples:
Write in Standard Form:
You Try!
Write in Standard Form:
Multiplying
To multiply:
Multiply “front” numbers
Add exponents
Rewrite in scientific notation if needed.
Example:
Example:
Evaluate:
Dividing
To divide:
Divide “front” numbers.
Subtract exponents.
Rewrite in scientific notation if needed.
Example:
Example:
Evaluate:
You Try!
Evaluate:

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6 2 properties of exponents