A curve. It would be called a parabolic curve.
simple curve is a curve which doesnot cross itself,it neednot be closed....... but a simple closed curve is a curve which is simple and also closed. every simple closed curve is a simple curve but not vice versa.
It depends on where arc XY is: on a circles, a parabola or some other curve; and what else you know about the curve.
A Parabola.
There is no specific name for it since the curve is not specified. The curve could be a conic section (circle, ellipse, parabola, hyperbola), or a trigonometric function, or a polynomial, exponential, etc. Or a combination of these.
No. If you tilt a parabola, you will still have a parabolic curve but it will no longer be a parabola.
A parabola is NOT a point, it is the whole curve.
A parabola is a single curve: it does not have separate parts.
A curve. It would be called a parabolic curve.
Since a parabola is an open infinite curve, the area inside it is infinite.
simple curve is a curve which doesnot cross itself,it neednot be closed....... but a simple closed curve is a curve which is simple and also closed. every simple closed curve is a simple curve but not vice versa.
A parabola is a U-shaped plane curve
A parabola is a two dimensional open curve. Its area is therefore infinite.
There's the vertex (turning point), axis of symmetry, the roots, the maximum or minimum, and of course the parabola which is the curve.
No, a parabola is a type of geometric curve in mathematics that can be represented by a quadratic equation. It is not related to germs, which are microorganisms that can cause disease.
A parabola is an open curve. If you come in on one side of a parabola, you make the turn and go out the other side, and you're never heard from again. An ellipse is a closed curve. You can keep going around and around an ellipse, and every time you go around, you pass the point where you started. An ellipse looks like a circle that somebody sat on, and partially squashed it.
It depends on where arc XY is: on a circles, a parabola or some other curve; and what else you know about the curve.