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Unformatted text preview: a ( MN ) = log a M + log a N where 0 < a 6 = 1, M,N > 0. • The Log of a Quotient equals the Diﬀerence of the Logs: log a ( M N ) = log a Mlog a N where 0 < a 6 = 1, M,N > 0. Example 5 : The 2nd set of properties which are used to solve logarithmic or exponential equations: • If a x = a y , then x = y . • If log a M = log a N , then M = N . Reminder : rlog a M = log a M r 2 Example 6 : Example 7 : Example 8 : 3...
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 Spring '11
 Nuegyen
 Exponential Function, Equations, Derivative, Inverse Functions, Exponentiation, Inverse function, Logarithm, Ms. Hoa Nguyen

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