if the segments on the disp vs time graph are straight lines, you merely measure the slope of those lines; the velocity is the slope of the line
so if the disp vs time graph shows a straight line of slope 3 between say t=0 and t=4, then you know the object had a constant speed of 3 units between t=0 and t=4;
if the disp vs time graph is curved, then you need to find the slope of the tangent line to the disp vs time curve at each point; the slope of this tangent line is the instantaneous speed at the time, and with several such measurements you can construct your v vs t graph
A velocity-time graph provides information about how an object's velocity changes over time. It does not give specific details about the object's position or the forces acting upon it that may be causing the changes in velocity. Environmental factors or specific events that may have influenced the velocity changes are also not shown on the graph.
In a displacement-time graph, the gradient represents velocity. In a velocity-time graph, the gradient represents acceleration.
Velocity is NOT the slope of the acceleration vs. time graph. Velocity is the area under the acceleration vs. time graph. Velocity is the slope of a position vs. time graph, though. For you Calculus Junkies, v = the integral of acceleration with respect to time.
A velocity-time graph shows how an object's velocity changes over time. It is important because it provides information about an object's acceleration (slope of the graph), direction of motion (positive or negative slope), and allows for the calculation of the total distance traveled by the object.
The position vs time graph of an object shows its location at different times, while the velocity vs time graph shows how fast the object is moving at those times. The slope of the position vs time graph represents the velocity on the velocity vs time graph.
Mass, possibly.
A velocity-time graph provides information about how an object's velocity changes over time. It does not give specific details about the object's position or the forces acting upon it that may be causing the changes in velocity. Environmental factors or specific events that may have influenced the velocity changes are also not shown on the graph.
well, the area under the curve between a time interval is equal to the distance traveled on that specific time interval. So one quantity is distance. As for another quantity, the answer would be velocity, but I think they may want a less obvious answer. A quantity out side of velocity could be instantaneous acceleration. This is given by the slope of the the tangent line to the velocity-time graph. Hope this helps you answer your question. Though I think the most simple way to understanding why is to take a course of calculus.
A position time graph can show you velocity. As time changes, so does position, and the velocity of the object can be determined. For a speed time graph, you can derive acceleration. As time changes, so does velocity, and the acceleration of the object can be determined.If you are plotting velocity (speed) versus time, the slope is the acceleration.
A velocity time graph is still a velocity time graph - no matter the degree of detail that you look at it.
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.
A distance-time graph shows how an object's distance from a starting point changes over time, indicating its position at various moments. In contrast, a velocity-time graph displays how an object's velocity changes over time, revealing information about its speed and direction. While the distance-time graph's slope represents speed, the velocity-time graph's slope indicates acceleration. Thus, each graph provides distinct insights into an object's motion.
Derivitives of a velocity : time graph are acceleration and distance travelled. Acceleration = velocity change / time ( slope of the graph ) a = (v - u) / t Distance travelled = average velocity between two time values * time (area under the graph) s = ((v - u) / 2) * t
In a displacement-time graph, the gradient represents velocity. In a velocity-time graph, the gradient represents acceleration.
Velocity is NOT the slope of the acceleration vs. time graph. Velocity is the area under the acceleration vs. time graph. Velocity is the slope of a position vs. time graph, though. For you Calculus Junkies, v = the integral of acceleration with respect to time.
Your acceleration vs. Time graph is the slope of your velocity vs. time graph
To create an acceleration-time graph from a velocity-time graph, you need to find the slope of the velocity-time graph at each point. The slope represents the acceleration at that specific instant. Plot these acceleration values against time to get the acceleration-time graph.