:Troll:
The dependent variable.
The curved line on a time vs. distance graph represents that the object is accelerating.
speed is the gradient under the distance vs time graph which is change in distance /change in time
Slope of the graph will give you speed.
:Troll:
distance vs time suggests velocity while distance vs time squared suggests acceleration
The slope of a time vs distance graph represents the speed or velocity of an object. It is calculated as the change in distance divided by the change in time. A steeper slope indicates a greater speed.
The dependent variable.
The curved line on a time vs. distance graph represents that the object is accelerating.
The graph of distance vs. time suggests constant velocity if it is a straight line, while a curve on the graph implies changing velocity. The graph of distance vs. time squared suggests acceleration, as a linear relationship implies constant acceleration.
To find the starting point of a distance vs time graph from a velocity vs time graph and a function, you would integrate the velocity function to find the displacement function. The starting point of the distance vs time graph corresponds to the initial displacement obtained from the displaced function.
speed is the gradient under the distance vs time graph which is change in distance /change in time
The graph of distance vs time increases exponentially as speed increases.
Slope of the graph will give you speed.
When looking at a distance vs. time graph, it shows how far an object is traveling over a certain amount of time which can be written like this: distance per time or distance/time (distance divided by time) If we then put units in for distance (let's say meters) and time (seconds) we get this: meters/seconds which is the same as the units for speed.
Yes. Speed is the rate at which distance changes over time. In calculus terms v = dx/dt, or the slope of the distance vs. time graph. If the slope of the distance vs. time graph is a straight line, the speed is constant.