(ln(8)-((5x)/3)-3)/2=y

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Solution for (ln(8)-((5x)/3)-3)/2=y equation: 


x in (-oo:+oo)

(ln(8)-((5*x)/3)-3)/2 = y // - y

(ln(8)-((5*x)/3)-3)/2-y = 0

((-5/3)*x+ln(8)-3)/2-y = 0

(ln(8)-5/3*x-3)/2-y = 0

(ln(8)-5/3*x-3)/2+(2*(-y))/2 = 0

2*(-y)-5/3*x+ln(8)-3 = 0

ln(8)-5/3*x-2*y-3 = 0

(ln(8)-5/3*x-2*y-3)/2 = 0

(ln(8)-5/3*x-2*y-3)/2 = 0 // * 2

ln(8)-5/3*x-2*y-3 = 0

ln(8)-5/3*x-2*y-3 = 0 // - ln(8)-2*y-3

-5/3*x = -(ln(8)-2*y-3) // : -5/3

x = (-(ln(8)-2*y-3))/(-5/3)

x = -3/5*(3-(-2*y)-ln(8))

x = -3/5*(3-(-2*y)-ln(8))

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