Simplify by removing 4:
4*(-4t^2 +4t =3)
Then factor the remaining expression.
(-4t^2 +4t =3) = (-2t + 3)*(2t + 1)
The two points where the parabola reach 0 are:
-2t + 3 = 0; t = -0.5, and
2t + 1 = 0; t = 1.5
Kelton S.
asked 06/04/20Simplify by removing 4:
4*(-4t^2 +4t =3)
Then factor the remaining expression.
(-4t^2 +4t =3) = (-2t + 3)*(2t + 1)
The two points where the parabola reach 0 are:
-2t + 3 = 0; t = -0.5, and
2t + 1 = 0; t = 1.5
MONA S. answered 06/04/20
Experienced ACT Math tutor with over 9 years experience
To find the zeros of the parabola means we are looking for the x values when y is 0.
So we have to factor this quadratic. We could possibly have 2 roots because the x is squared indicating the number of roots.
MONA S.
06/04/20
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Tom K.
Fine solution. When the squared term and constant have opposite signs, you always have two solutions, one positive and one negative.06/04/20