5x-3/(3x-3)

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Solution for 5x-3/(3x-3) equation:


D( x )

3*x-3 = 0

3*x-3 = 0

3*x-3 = 0

3*x-3 = 0 // + 3

3*x = 3 // : 3

x = 3/3

x = 1

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

5*x-(3/(3*x-3)) = 0

5*x-3*(3*x-3)^-1 = 0

5*x-3/(3*x-3) = 0

(5*x*(3*x-3))/(3*x-3)-3/(3*x-3) = 0

5*x*(3*x-3)-3 = 0

15*x^2-15*x-3 = 0

15*x^2-15*x-3 = 0

3*(5*x^2-5*x-1) = 0

5*x^2-5*x-1 = 0

DELTA = (-5)^2-(-1*4*5)

DELTA = 45

DELTA > 0

x = (45^(1/2)+5)/(2*5) or x = (5-45^(1/2))/(2*5)

x = (3*5^(1/2)+5)/10 or x = (5-3*5^(1/2))/10

3*(x-((5-3*5^(1/2))/10))*(x-((3*5^(1/2)+5)/10)) = 0

(3*(x-((5-3*5^(1/2))/10))*(x-((3*5^(1/2)+5)/10)))/(3*x-3) = 0

(3*(x-((5-3*5^(1/2))/10))*(x-((3*5^(1/2)+5)/10)))/(3*x-3) = 0 // * 3*x-3

3*(x-((5-3*5^(1/2))/10))*(x-((3*5^(1/2)+5)/10)) = 0

( 3 )

3 = 0

x belongs to the empty set

( x-((3*5^(1/2)+5)/10) )

x-((3*5^(1/2)+5)/10) = 0 // + (3*5^(1/2)+5)/10

x = (3*5^(1/2)+5)/10

( x-((5-3*5^(1/2))/10) )

x-((5-3*5^(1/2))/10) = 0 // + (5-3*5^(1/2))/10

x = (5-3*5^(1/2))/10

x in { (3*5^(1/2)+5)/10, (5-3*5^(1/2))/10 }

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