Solving logarithmic equations with log terms on only one side of the equation: A. Make sure...
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Solving logarithmic equations with log terms on only one side of the equation: 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.M c M = b²) D. Solve for x. E. Check the proposed solutions in the original equation. a. log (x) = 3 b. log, (x+1)-4=0 c. log.(49) = 2 d. log, (x)+log,(x-6)=2 Solving logarithmic equations with log terms on only one side of the equation: 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.M c M = b²) D. Solve for x. E. Check the proposed solutions in the original equation. a. log (x) = 3 b. log, (x+1)-4=0 c. log.(49) = 2 d. log, (x)+log,(x-6)=2
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a log x 3 log 10 x 3 Remember that log x 10910 x Jusing loga b c then a ab x 103 x 1000 ... View the full answer
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