(ln(9-x))/(ln(x+3))

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Solution for (ln(9-x))/(ln(x+3)) equation:


D( x )

ln(x+3) = 0

x+3 <= 0

9-x <= 0

ln(x+3) = 0

ln(x+3) = 0

ln(x+3) = ln(e^0)

x+3 = e^0

x-e^0+3 = 0

x+2 = 0 // - 2

x = -2

x+3 <= 0

x+3 <= 0

x+3 <= 0 // - 3

x <= -3

9-x <= 0

9-x <= 0

9-x <= 0

-x <= -9 // * -1

x >= 9

x in (-3:-2) U (-2:9)

ln(9-x)/ln(x+3) = 0

ln(9-x)/ln(x+3) = 0 // * ln(x+3)

ln(9-x) = 0

ln(9-x) = ln(e^0)

9-x = e^0

9-x-e^0 = 0

8-x = 0 // - 8

-x = -8 // * -1

x = 8

x = 8

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