Answer :
x² + 3x + 3 = 0
I can tell by looking that there's no easy way to factor the left side,
so we'll have to use the Quadratic formula.
Before doing that, let's just take a look at the discriminant:
( B² - 4AC ) = (9) - (4 x 3 x 1) = (9 - 12) = -3 .
The discriminant is negative, so we know that the roots will be complex conjugates.
Again: x² + 3x + 3 = 0
x = (1/2) [ -3 plus or minus the square root of (-3) ]
x = -3/2 + (1/2) j√3
and
x = - 3/2 - (1/2) j√3
I can tell by looking that there's no easy way to factor the left side,
so we'll have to use the Quadratic formula.
Before doing that, let's just take a look at the discriminant:
( B² - 4AC ) = (9) - (4 x 3 x 1) = (9 - 12) = -3 .
The discriminant is negative, so we know that the roots will be complex conjugates.
Again: x² + 3x + 3 = 0
x = (1/2) [ -3 plus or minus the square root of (-3) ]
x = -3/2 + (1/2) j√3
and
x = - 3/2 - (1/2) j√3
