135=(1/3)*ln(x/5)

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Solution for 135=(1/3)*ln(x/5) equation: 


D( x )

x/5 <= 0

x/5 <= 0

x/5 <= 0

1/5*x+0 <= 0 // - 0

1/5*x <= 0 // : 1/5

x <= 0/1/5

x <= 0

x in (0:+oo)

135 = (1/3)*ln(x/5) // - (1/3)*ln(x/5)

135-((1/3)*ln(x/5)) = 0

(-1/3)*ln(x/5)+135 = 0

135-1/3*ln(x/5) = 0 // - 135

-1/3*ln(x/5) = -135 // : -1/3

ln(x/5) = -135/(-1/3)

ln(x/5) = 405

ln(x/5) = ln(e^405)

x/5 = e^405

x/5-e^405 = 0

1/5*x-e^405 = 0 // + e^405

1/5*x = e^405 // : 1/5

x = (e^405)/1/5

x = 5*e^405

x = 5*e^405

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