Equation: 5+(x-1)^2 Example: Rainbow
A parabola opening up has a minimum, while a parabola opening down has a maximum.
It is the bisector of any 2 parallel chords drawn to the parabola. It is always parallel to the axis of the parabola.
All of the points on a parabola define a parabola. However, the vertex is the point in which the y value is only used for one point on the parabola.
Instead of the answer being a curve, it is a region. For example, if y > x2 + 4, the answer is not the parabola y = x2 + 4. Instead it is the region above the parabola (as if the bowl were filled with something.)
A parabola's maximum or minimum is its vertex.
plot the equation 3x2+9x-6y+18=0 of the parabola.
A parabola has no endpoints: it extends to infinity.A parabola has no endpoints: it extends to infinity.A parabola has no endpoints: it extends to infinity.A parabola has no endpoints: it extends to infinity.
A parabola looks like a frowning face :( or a smiling face :) The type of equation that would give you a parabola is called a Quadratic equation. Quadratic equations have x^2 as the highest exponent in the equation. ex: x squared + 2x + 1
A parabola is NOT a point, it is the whole curve.
No. If you tilt a parabola, you will still have a parabolic curve but it will no longer be a parabola.
A parabola opening up has a minimum, while a parabola opening down has a maximum.
what are the effects of the sign a and n to the parabola
It is the bisector of any 2 parallel chords drawn to the parabola. It is always parallel to the axis of the parabola.
All of the points on a parabola define a parabola. However, the vertex is the point in which the y value is only used for one point on the parabola.
Instead of the answer being a curve, it is a region. For example, if y > x2 + 4, the answer is not the parabola y = x2 + 4. Instead it is the region above the parabola (as if the bowl were filled with something.)
A sideways parabola is commonly referred to as a "horizontal parabola." Unlike the standard vertical parabola, which opens upwards or downwards, a horizontal parabola opens to the left or right. Its general equation takes the form (y^2 = 4px) for a right-opening parabola or (y^2 = -4px) for a left-opening parabola, where (p) determines the distance from the vertex to the focus.
It is the apex of the parabola.