310 likes | 323 Views
Exponents. Section R.2. Definitions. Base: The term/variable of which is being raised upon Exponent: The term/variable is raised by a term. AKA Power. EXPONENT. BASE. Definitions. Definitions. 10/21/2019 10:39 PM. 7.1 Properties of Exponents. 4. Example 1. Example 2.
E N D
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