ln(59/(112-x))

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Solution for ln(59/(112-x)) equation:


D( x )

112-x = 0

59/(112-x) <= 0

112-x = 0

112-x = 0

112-x = 0 // - 112

-x = -112 // * -1

x = 112

59/(112-x) <= 0

59/(112-x) <= 0

( 112-x )

112-x <= 0

-x <= -112 // * -1

x >= 112

( 59 )

59 <= 0

x belongs to the empty set

(-oo:112)(112:+oo)112-x+-59++

x in (-oo:112)

ln(59/(112-x)) = 0

ln(59/(112-x)) = ln(e^0)

59/(112-x) = e^0

59/(112-x)-e^0 = 0

59/(112-x)-1 = 0

59/(112-x)+(-1*(112-x))/(112-x) = 0

59-1*(112-x) = 0

x-53 = 0

(x-53)/(112-x) = 0

(x-53)/(112-x) = 0 // * 112-x

x-53 = 0

x-53 = 0 // + 53

x = 53

x = 53

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