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Unformatted text preview: A. Make sure all log terms are on one side of the equation with non-log terms on the other side. B. Use the properties of logarithms to write all sums and differences as a single logarithm. C. Write the logarithmic equation as an equivalent exponential equation. ( log b M = c ↔ M = b c ) D. Solve for x. E. Check the proposed solutions in the original equation. 7. 4 ) 1 x ( log 2 =-+ 8. 2 ) 6 x ( log ) x ( log 4 4 =-+ Solving logarithmic equations with log terms with the same base on both sides of the equation: A. Use the properties of logarithms to write each side as a single logarithm. B. Set the arguments equal to each other. (log b M = log b N ↔ M = N) C. Solve for x. D. Check the proposed solutions in the original equation. 9. ) 15 ( ln ) 6 x ( ln 2 = + 10. ) 2 ( log ) 5 ( log ) x ( log 3 3 3 =-...
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