Answer:
Explanation:
The answer is Graph B.
First the equation needs to be in standard form.
x² + 8x= -20
becomes y = x² + 8x + 20
The leading coefficient is positive - a positve one is in front of the x.
So the parabola opens upward.
solve for the x coordinate of the minimun by using the formula
x = -b/2a
x = -8/2(1) = - 8/2 = -4
substitute -4 into the original equation.
y = (-4)² + 8(-4) + 20
y = 16 + -32 + 20
y = -16 + 20
y = 4
so the minimun - or bottom of the parabola is (-4, 4)
Correct choice is graph B