The nature of displacement-time graph is parabolic if the acceleration is constant(uniform). When acceleration is constant, displacement is directly proportional to the square of time which results into a parabolic structure of graph.
If f(x) = x2 + 25, then to plot f(x) on a graph would give you a parabolic curve extending infinitely upward with a minimum value of 25, and it's vertex at the point (0, 25).
The synonym for the adjective parabolic would be parobolical.
In a parabolic curve it would be called an asymptote, where only one integer is exluded. If multiple integers are excluded, or you are dealing with piece-wise functions it is called a jump discontinuity.
No. If you tilt a parabola, you will still have a parabolic curve but it will no longer be a parabola.
Yes.
The shape of a position versus time graph is parabolic when the object is undergoing constant acceleration. This acceleration results in a quadratic relationship between position and time, forming a parabolic curve.
It cannot.
The position versus time graph is parabolic.
1550
The vertical distance of a heavy projectile. Heavy so that air resistance can be ignored.
linear (ex. y=x+1) parabolic (ex. y=x**2) hyperbolic
The nature of displacement-time graph is parabolic if the acceleration is constant(uniform). When acceleration is constant, displacement is directly proportional to the square of time which results into a parabolic structure of graph.
For a concave mirror, the graph of image distance vs. object distance is typically parabolic. As the object distance increases, the image distance initially decreases and then increases. For a convex lens, the graph is also parabolic with similar characteristics, as the image distance changes with respect to the object distance following a curved path.
What is parabolic mean
If "a" is negative then the graph is a cap. Find the x intercepts. Average the two x intercepts and substitute that into the equation it will give you the y.
If f(x) = x2 + 25, then to plot f(x) on a graph would give you a parabolic curve extending infinitely upward with a minimum value of 25, and it's vertex at the point (0, 25).