1/2(x-5)+7/6(x-1)=1/5((x)(x)-9)

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Solution for 1/2(x-5)+7/6(x-1)=1/5((x)(x)-9) equation:


x in (-oo:+oo)

(1/2)*(x-5)+(7/6)*(x-1) = (1/5)*(x*x-9) // - (1/5)*(x*x-9)

(1/2)*(x-5)+(7/6)*(x-1)-((1/5)*(x*x-9)) = 0

(1/2)*(x-5)+(7/6)*(x-1)+(-1/5)*(x*x-9) = 0

1/2*(x-5)+7/6*(x-1)-1/5*(x^2-9) = 0

1/2*(x-5)+7/6*(x-1)-1/5*(x^2-9) = 0

5/3*x-1/5*x^2-11/3+9/5 = 0

5/3*x-1/5*x^2-28/15 = 0

5/3*x-1/5*x^2-28/15 = 0

5/3*x-1/5*x^2-28/15 = 0

DELTA = (5/3)^2-(-28/15*(-1/5)*4)

DELTA = 289/225

DELTA > 0

x = ((289/225)^(1/2)-5/3)/(-1/5*2) or x = (-(289/225)^(1/2)-5/3)/(-1/5*2)

x = 4/3 or x = 7

(x-4/3)*(x-7) = 0

(x-4/3)*(x-7) = 0

( x-4/3 )

x-4/3 = 0 // + 4/3

x = 4/3

( x-7 )

x-7 = 0 // + 7

x = 7

x in { 4/3, 7 }

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