What is the logarithmic form of the equation e3x ≈ 3247?

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e3x = 9 e 3 x = 9. Reduce by cancelling the common factors. e3x = 9 e 3 x = 9. Convert the exponential equation to a logarithmic equation using the logarithm base (e) ( e) of the right

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What is the logarithmic form of the equation e3x ≈ 3247

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Answer 3.0 /5 1 calculista e5x ≈ 4768 x= (ln (4768))/5 the answer is x= (ln (4768))/5 Advertisement Answer 0 lizzieshkreli Answer: In 4768=5x is the answer Step-by-step

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What is the logarithmic form of the equation e3x ≈ 3247?

log(3x−2)−log(2) = log(x+4) log(3x−2 2) = log(x+4) Apply the quotient rule of logarithms. 3x−2 2 = x+4 Apply the one-to-one property. 3x−2 = 2x+8 Multiply both sides of the equation by 2. x = 10

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