1/2((3x^(2)-7x))=6

Simple and best practice solution for 1/2((3x^(2)-7x))=6 equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for 1/2((3x^(2)-7x))=6 equation:


x in (-oo:+oo)

(1/2)*(3*x^2-(7*x)) = 6 // - 6

(1/2)*(3*x^2-(7*x))-6 = 0

(1/2)*(3*x^2-7*x)-6 = 0

1/2*(3*x^2-7*x)-6 = 0

1/2*(3*x^2-7*x)-6 = 0

3/2*x^2-7/2*x-6 = 0

3/2*x^2-7/2*x-6 = 0

3/2*x^2-7/2*x-6 = 0

DELTA = (-7/2)^2-(-6*3/2*4)

DELTA = 193/4

DELTA > 0

x = ((193/4)^(1/2)+7/2)/(3/2*2) or x = (7/2-(193/4)^(1/2))/(3/2*2)

x = ((193/4)^(1/2)+7/2)/3 or x = (7/2-(193/4)^(1/2))/3

(x-((7/2-(193/4)^(1/2))/3))*(x-(((193/4)^(1/2)+7/2)/3)) = 0

(x-((7/2-(193/4)^(1/2))/3))*(x-(((193/4)^(1/2)+7/2)/3)) = 0

( x-(((193/4)^(1/2)+7/2)/3) )

x-(((193/4)^(1/2)+7/2)/3) = 0 // + ((193/4)^(1/2)+7/2)/3

x = ((193/4)^(1/2)+7/2)/3

( x-((7/2-(193/4)^(1/2))/3) )

x-((7/2-(193/4)^(1/2))/3) = 0 // + (7/2-(193/4)^(1/2))/3

x = (7/2-(193/4)^(1/2))/3

x in { ((193/4)^(1/2)+7/2)/3, (7/2-(193/4)^(1/2))/3 }

See similar equations:

| 7w-6w=6 | | -7(n-7)+7(2-8n)=-n+n | | -4m+7m=15 | | 1/2(3x^2-7x)=6 | | 4g+3w=47.5 | | x-y=(-w) | | 13h-12h=7 | | n-48=7(5n+8)-2 | | Y-2=3/4(x-0) | | (1+2x+9x^2+8x^3)+(9-2x+9x^2-8x^3)= | | -(b-11)-36-11=16 | | 7d-2d=15 | | 4t-2=12 | | -8(10b+9)=16+8b | | 9-x/3=5/13 | | 4u+6u=20 | | Y=2x-1+3 | | (9u-5v+9w)-7(-9u+2v-9w)= | | -8x=4(10-3x) | | 5y-4-3y=6 | | 102/-34 | | z+z=20 | | 5(2.85)+7f=28.70 | | 3(4+x)=-6 | | f(x)=9x^2-54x-19 | | -4x-8+8x=24 | | k+7+7k=12+9k | | 105=15b | | 141=-6x-3(3x-7) | | (x-3)+ln(x-2)=ln(x-7) | | 3x(x+1)=x^2-7x+12 | | 4(2r+3)-3(r+5)=12 |

Equations solver categories