power of a product law

power of a product law Definition The Power of a Product Rule for Exponents For any real number a and b and any number n the power of a product rule for exponents is the following

Identity Exponent Law a 1 a Product Law a m a n a m n Quotient Law a m a n a m n Negative Exponents Law a m 1 a m Power of a Power a m n a mn Power of a Product ab m a m b m Power 01 of 04 Example Power of a Product With Constants Simplify 2 6 5 The base is a product of 2 or more constants Raise each constant by the given

power of a product law

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power of a product law
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Power Of A Product Rule
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The Power Rule for Powers The following examples suggest a rule for raising a power to a power a2 3 a2 a2 a2 Using the product rule we get a2 3 a2 2 2 a2 3 Apply the power rule for exponents The Product Rule for Exponents Consider the product x3 x4 x 3 x 4 Both terms have the same base x x but they are raised to different

The rules Product of exponentials with same base If we take the product of two exponentials with the same base we simply add the exponents xaxb xa b 1 1 x a The Product rule tells us how to differentiate expressions that are the product of two other more basic expressions d d x f x g x d d x f x g x f x d d x g x

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To find a power of a product find the power of each factor and then multiply In general ab m am bm a b m a m b m Example 1 Simplify 3t 4 3 t 4 3t 4 34 t4 Course Algebra 1 Math Algebra 1 Exponents radicals Exponent properties review Powers of products quotients integer exponents Google Classroom About Transcript For any integers a and b and for any exponents n a b a b

Power of a product is a multiplication expression raised as a whole to a power For example raising the product a b c to the power of n results in the power of a product Index Law for Powers of Products This formula tells us that when a product is raised to a power every factor of the product is raised to the power This is the fifth index law

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power of a product law - Apply the power rule for exponents The Product Rule for Exponents Consider the product x3 x4 x 3 x 4 Both terms have the same base x x but they are raised to different