The vertex of the quadratic function ( y = -11x^2 ) is located at the point (0, 0). This is because the function is in standard form ( y = ax^2 + bx + c ), where ( a = -11 ), ( b = 0 ), and ( c = 0 ). Since there are no linear or constant terms, the vertex is at the origin, which is also the maximum point of this downward-opening parabola.
The vertex is at (-1,0).
The vertex is the origin, (0,0).
y = x +1 is the equation of a straight line and so has no vertex.
The equation is linear and so has no vertex.
The vertex is at the point (0, 4).
The vertex is at (-1,0).
The vertex is the origin, (0,0).
y = x +1 is the equation of a straight line and so has no vertex.
3
The equation is linear and so has no vertex.
The vertex is at the point (0, 4).
(0, -3)
The vertex has a minimum value of (-4, -11)
-5
(3, -21)
y=4x-12-3 is the equation of a straight line. It does not have a vertex. Did you mean y=x squared - 12x - 3 ?
The given equation is y = x - 4x + 2 which can be written as y = -3x + 2 This is an equation of a straight line. Therefore it has no vertex and so cannot be written in vertex form.