No. If you tilt a parabola, you will still have a parabolic curve but it will no longer be a parabola.
Parabolic means that which is expressed by a parable. This word can also be used to describe something that resembles or is part of a parabola or paraboloid. Parabolic has the same meaning as parabolical.
Parallel rays, such as those from a very distance source, are focussed by a parabolic antenna so that they all meet at the focus of the parabola. This results in a stronger signal.
A parabola is a single curve: it does not have separate parts.
a linear curve does not represent x^2
The parabola shape is magnified. If you keep the same scale for the graph, the parabola will look wider, more flattened out.
A curve. It would be called a parabolic curve.
In mathematics, a parabolic shape refers to a U-shaped curve that is symmetric around an axis. Parabolic structures often exhibit properties like focusing parallel rays of light to a single point (as in parabolic mirrors) or guiding projectiles (as in parabolic trajectories).
Parabolic means that which is expressed by a parable. This word can also be used to describe something that resembles or is part of a parabola or paraboloid. Parabolic has the same meaning as parabolical.
A parabola is NOT a point, it is the whole curve.
Parallel rays, such as those from a very distance source, are focussed by a parabolic antenna so that they all meet at the focus of the parabola. This results in a stronger signal.
No, it is not.
A parabola is a single curve: it does not have separate parts.
it's a curve and a line but not a curve ANDa line
a linear curve does not represent x^2
A projectile makes a curved path known as a parabolic curve when launched horizontally or at an angle. This curve is a result of the combined effects of gravity and the horizontal velocity of the projectile.
The point on the parabola where the maximum area occurs is at the vertex of the parabola. This is because the vertex represents the maximum or minimum point of a parabolic function.
The parabola shape is magnified. If you keep the same scale for the graph, the parabola will look wider, more flattened out.