(19/23)=ln(4.6x+3)

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Solution for (19/23)=ln(4.6x+3) equation: 


D( x )

4.6*x+3 <= 0

4.6*x+3 <= 0

4.6*x+3 <= 0

4.6*x+3 <= 0 // - 3

4.6*x <= -3 // : 4.6

x <= -3/4.6

x <= -0.65217391

x in (-0.65217391:+oo)

19/23 = ln(4.6*x+3) // - ln(4.6*x+3)

19/23-ln(4.6*x+3) = 0

19/23-ln(4.6*x+3) = 0 // - 19/23

-ln(4.6*x+3) = -19/23

-ln(4.6*x+3) = -19/23 // * -1

ln(4.6*x+3) = ln(e^(19/23))

4.6*x+3 = e^(19/23)

4.6*x-e^(19/23)+3 = 0 // - 3-e^(19/23)

4.6*x = -(3-e^(19/23)) // : 4.6

x = (-(3-e^(19/23)))/4.6

x = 0.2173913*(e^(19/23)-3)

x = 0.2173913*(e^(19/23)-3)

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