ln(24)/ln(x)-ln(4)

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Solution for ln(24)/ln(x)-ln(4) equation: 


D( x )

x <= 0

ln(x) = 0

x <= 0

ln(x) = 0

ln(x) = 0

ln(x) = ln(e^0)

x = e^0

x = 1

x in (0:1) U (1:+oo)

ln(24)/ln(x)-ln(4) = 0

t_2 = ln(x)

ln(24)/t_2-ln(4) = 0

ln(24)*t_2^-1 = ln(4) // : ln(24)

t_2^-1 = ln(4)/ln(24)

-1 < 0

1/(t_2^1) = ln(4)/ln(24) // * t_2^1

1 = (ln(4)/ln(24))*t_2^1 // : ln(4)/ln(24)

1/(ln(4)/ln(24)) = t_2^1

t_2 = 1/(ln(4)/ln(24))

ln(x) = 1/(ln(4)/ln(24))

ln(x) = ln(e^(1/(ln(4)/ln(24))))

x = e^(1/(ln(4)/ln(24)))

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