'Exponent property' presentation slideshows

Properties of Exponents

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Properties of Exponents

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Unit 2: Expressions

Section 1: Algebraic Expressions Numerical expressions are those which contain only numbers and operation symbols Algebraic expressions are those that contain one or more variables, in addition to numbers and operation symbols

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Unit 2

Unit 2. Expressions. Section 1: Adding and Subtracting Like Terms. Like terms are those that have EXACTLY matching variables (order does not matter) You can add and subtract the coefficients to like terms by using the distributive property in reverse

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Bell Ringer

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7-2: Division Properties of Exponents

7-2: Division Properties of Exponents. 7-2: Division Properties of Exponents. You can use repeated multiplication to simplify fractions. Expand the numerator and denominator using repeated multiplication. Then cancel like terms. 7-2: Division Properties of Exponents.

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2.1 Using Properties of Exponents

2.1 Using Properties of Exponents. p. 89. Properties of Exponents a&b are real numbers, m&n are integers. Product Property : a m * a n =a m+n Power of a Power Property : (a m ) n =a mn Power of a Product Property : (ab) m =a m b m Negative Exponent Property : a -m = ; a ?0

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2.1 Using Properties of Exponents

2.1 Using Properties of Exponents. p. 89. Properties of Exponents a&b are real numbers, m&n are integers. Product Property : a m * a n =a m+n Power of a Power Property : (a m ) n =a mn Power of a Product Property : (ab) m =a m b m Negative Exponent Property : a -m = ; a ?0

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6.1 Using Properties of Exponents

6.1 Using Properties of Exponents. p. 323. Properties of Exponents a&b are real numbers, m&n are integers. Product Property : a m * a n =a m+n Power of a Power Property : (a m ) n =a mn Power of a Product Property : (ab) m =a m b m Negative Exponent Property : a -m = ; a ?0

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EXAMPLE 1

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Using Properties of Exponents

Using Properties of Exponents. Properties of Exponents a&b are real numbers, m&n are integers. Product Property : a m * a n =a m+n Power of a Power Property : (a m ) n =a mn Power of a Product Property : (ab) m =a m b m Negative Exponent Property : a -m = ; a ?0

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Simplify each expression.

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Bell Ringer #2 Quad Card

Bell Ringer #2 Quad Card. Directions: Draw the quad card on your paper, but replace each definition with the vocabulary term that it matches. Any number with this exponent is equal to 1. A monomial that is a real number. Chapter 7.1-7.2 Vocabulary.

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Properties of Exponents

Description of properties of exponents with examples.

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Properties of Exponents

Description of the properties of exponents with examples.

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Day 1

Day 1. 1. 2. 3. 6. 4. 5. Evaluate each expression for a = 2, b = -1, and c = .5. 7. 8. 9. 8.1 Zero and Negative Exponents. I can simplify expressions with zero and negative exponents. Exponents Activity. Worksheet Discuss in groups of three Go over as a class in 10 minutes.

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7.1 and 7.2 Multiplying and Dividing Monomials

7.1 and 7.2 Multiplying and Dividing Monomials. Objective: A)Multiply Monomials B) Simplify expressions involving monomials C) Find the quotient of two monomials D) Simplify expressions containing negative and zero exponents. VOCABULARY.

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Things to do today

Things to do today. Seating Survey Exponents. Properties of Exponents. Product of Powers Property Power of Power Property Power of Product Property. Properties of Exponents Cont. Negative Exponent Property Zero Exponent Property Quotient of Powers Property Power of Quotient Property.

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