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Learn the fundamentals of integer exponents, including base and exponent definitions, properties, and examples. Practice solving exponent equations and understand the rules for negative powers, products, powers of powers, and more.
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Exponents Section R.2 R.2 - Integer Exponents
Definitions • Base:The term/variable of which is being raised upon • Exponent:The term/variable is raised by a term. AKA Power EXPONENT BASE R.2 - Integer Exponents
Definitions R.2 - Integer Exponents
Definitions 10/21/2019 10:39 PM 7.1 Properties of Exponents R.2 - Integer Exponents 4
Example 1 R.2 - Integer Exponents
Example 2 10/21/2019 10:39 PM 7.1 Properties of Exponents R.2 - Integer Exponents 6
Example 3 10/21/2019 10:39 PM 7.1 Properties of Exponents R.2 - Integer Exponents 7
Example 4 10/21/2019 10:39 PM 7.1 Properties of Exponents R.2 - Integer Exponents 8
Example 5 10/21/2019 10:39 PM 7.1 Properties of Exponents R.2 - Integer Exponents 9
Warm-Up Solve: R.2 - Integer Exponents
Properties of Exponents • Negative Power Property: • Product of a Power: • Power of a Power: • Power of a Product: • Quotient Power Property: R.2 - Integer Exponents
Negative Power Property • Saying goes:NO NEGATIVE POWERS What are the base(s) and the power(s)? R.2 - Integer Exponents
Negative Power Property R.2 - Integer Exponents
Negative Power Property R.2 - Integer Exponents
Product of a Power • Saying goes:BASE, BASE, ADD If the BASES are same, ADD the powers What are the base(s) and the power(s)? R.2 - Integer Exponents
Product of a Power R.2 - Integer Exponents
Product of a Power R.2 - Integer Exponents
Your Turn R.2 - Integer Exponents
Power of a Power • Saying goes:POWER, POWER, MULTIPLY If the POWERS are near each other, MULTIPLY the powers – usually deals with PARENTHESES What are the base(s) and the power(s)? R.2 - Integer Exponents
Power of a Power R.2 - Integer Exponents
Power of a Power R.2 - Integer Exponents
Your Turn R.2 - Integer Exponents
Power of a Product • Saying goes:DISTRIBUTE THE POWER TO THE BASES What are the base(s) and the power(s)? R.2 - Integer Exponents
Power of a Product How many bases does this problem have? R.2 - Integer Exponents
Power of a Product R.2 - Integer Exponents
Your Turn R.2 - Integer Exponents
Quotient Power Property • Saying goes: When dividing an expression with a power, SUBTRACT the powers. They must have the same base in order to subtract. What are the base(s) and the power(s)? R.2 - Integer Exponents
Quotient Power Property R.2 - Integer Exponents
Quotient Power Property R.2 - Integer Exponents
Your Turn = R.2 - Integer Exponents
Assignment Pg 27 73-93 odd R.2 - Integer Exponents