when you have
y=+/-x2 +whatever, the parabola opens up
y=-(x2 +whatever), the parabola opens down
x=+/-y2 +whatever, the parabola opens right
x=-(y2 +whatever), the parabola opens left
so, your answer is up
A parabola opens upwards if the quadratic coefficient - the number before the "x2" is positive; downward if it is negative. Note that x2 is the same as 1x2.
A parabola opening up has a minimum, while a parabola opening down has a maximum.
Is a parabola whose directrix is below its vertex.
Upwards.
Finding the vertex of the parabola is important because it tells you where the bottom (or the top, for a parabola that 'opens' downward), and thus where you can begin graphing.
A parabola opens upwards if the quadratic coefficient - the number before the "x2" is positive; downward if it is negative. Note that x2 is the same as 1x2.
Vertex
A parabola opening up has a minimum, while a parabola opening down has a maximum.
If the value of the variable is negative then the parabola opens downwards and when the value of variable is positive the parabola opens upward.
Is a parabola whose directrix is below its vertex.
The given terms can't be an equation without an equality sign but a negative parabola opens down wards whereas a positive parabola opens up wards.
If the equation of the parabola isy = ax^2 + bx + c, then it opens above when a>0 and opens below when a<0. [If a = 0 then the equation describes a straight line, and not a parabola!].
When you look at the parabola if it opens downwards then the parabola has a maximum value (because it is the highest point on the graph) if it opens upward then the parabola has a minimum value (because it's the lowest possible point on the graph)
if the value is negative, it opens downard
y = ax2 + bx + cThe graph is always a parabola.'a', 'b', and 'c' are numbers. Different values for 'a', 'b', and 'c' produce parabolas with different widths,noses at different heights and different left-right locations. They determine whether the parabolaopens up or opens down, and whether it crosses the 'x' and 'y' axes, and if so, where it crosses.
Upwards.
The maximum.