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Logarithmic Equations
20
Flashcards
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\ln(x) + \ln(2x) = 0
x = 1/\sqrt{2}
log(x^2) - log(25) = 2
x = 50 or x = -50
\log_3(27) + \log_3(x) = \log_3(81)
x = 3
e^{2\ln(x)} = e^6
x = e^3
\log(x + 4) + \log(2) = \log(x - 4)
x = 6
2\log(x) = \log(64)
x = 8
\log_5(x - 1) = \log_5(24) - \log_5(3)
x = 9
e^{\ln(x+1)} = e^3
x = 19
2\log(x) - \log(8) = 0
x = 2
3^{\log_3(x-2)} = 27
x = 11
\log_2(x) + \log_2(x - 3) = 3
x = 5
10^{\log(x)} = 100
x = 10
log(x - 1) - log(4) = 0
x = 5
\log_4(x) - \log_4(2) = 1
x = 8
\log_9(81) + \log_9(x - 1) = 2
x = 10
\ln(x^2 - 4) = \ln(5x)
x = 4
\log(3x) + \log(5) = \log(45)
x = 3
\log_{16}(256) = \log_{16}(x^2)
x = 4 or x = -4
log(x) + log(x - 2) = 1
x = 3
\log_7(x + 5) = 2
x = 44
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