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You don't state what the letters stand for, but if velocity (or more accurately, speed) and time then the gradient (dv/dt where "d" means "difference in") will give the acceleration.
At constant speed the line will be horizontal so the gradient will = 0, i.e, neither acceleration nor deceleration.
What else can I help you with?
How do you determine acceleration from a position vs. time graph?
if the acceleration is constant, then it is a parabola (a=V*t+(at^2)/2). if it isn't, and you are give it's formula in relation to time, then it is possible to find the distance formula by using higher level mathematics(integrals).
A slope of a position vs time graph is equal to?
The slope of a position vs time graph represents the velocity of the object. It indicates how the position changes over time, with a steeper slope corresponding to a higher velocity and a flatter slope corresponding to a lower velocity.
How do you develop the general velocity equation from a Velocity vs Time graph?
To develop the general velocity equation from a velocity vs. time graph, you can determine the slope of the graph at any given point, which represents the acceleration. Integrating the acceleration with respect to time gives you the velocity equation that relates velocity to time. The integration constant can be determined using initial conditions or additional information from the graph.
How would one determine Acceleration from a V-t Graph?
Acceleration can be determined from a velocity-time graph by calculating the slope of the line on the graph. The steeper the slope, the greater the acceleration. If the graph is curved, acceleration can be calculated by finding the tangent to the curve at a specific point.
What is the important characteristics of the position time graph?
Given a position vs. time graph, all sorts of analyses can be done. The slope through two points on the graph represents the change in position over the change in time, or the velocity. More precisely, this is equal to dx/dt where x models position and t is time. This is known as the derivative of the function. Moreover, we can take d2x/dt2 (the second derivative) to obtain acceleration, another useful thing to know.
What does the slope of a tangent to the curve of a velocity-time graph measure?
the slope of a tangent to the curve of a V vs T graph is acceleration at that point in time. the derivative of the function for the V vs T graph would be the function for acceleration at any given time
How do you determine acceleration from a position vs. time graph?
if the acceleration is constant, then it is a parabola (a=V*t+(at^2)/2). if it isn't, and you are give it's formula in relation to time, then it is possible to find the distance formula by using higher level mathematics(integrals).
Acceleration can be determined from a velocity vs time graph by calculating the line's?
if a body starts from rest and attain the velocity and this body have any time .so the acceleration is defined as *the rate of change of velocity*and the formula is a=vf-vi/t,and the unit is m/s*2.
A slope of a position vs time graph is equal to?
The slope of a position vs time graph represents the velocity of the object. It indicates how the position changes over time, with a steeper slope corresponding to a higher velocity and a flatter slope corresponding to a lower velocity.
What does the slope s-t graph indicates?
The slope of a line on a graph represents the rate of change between two variables. A steeper slope indicates a faster rate of change, while a shallower slope indicates a slower rate of change. The slope can provide information about the relationship between the variables being compared.
How do you calculate velocity from an x-t graph?
If an x-t graph is a position-time graph, velocity is the slope of the line on the graph.
What are the information that can be obtained from a velocity - time graph?
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 lineso 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
Which physical quantity is given by slope of v-t graph?
The physical quantity given by the slope of a velocity-time graph is acceleration. This is because the slope represents the rate of change of velocity over time, which is how acceleration is defined (acceleration = change in velocity / time taken).
What does the p vs t graph reveal about the relationship between pressure and temperature in a system?
The p vs t graph shows how pressure and temperature are related in a system. It helps us understand how changes in temperature affect pressure, and vice versa. The slope of the graph can indicate whether the relationship is direct or inverse.
What is a slope of a position d vs t on a graph equal to?
It is the radial velocity: that is, the speed in the direction towards or away from the origin. The slope will not be affected in any way at all by movement in other directions.
How do you develop the general velocity equation from a Velocity vs Time graph?
To develop the general velocity equation from a velocity vs. time graph, you can determine the slope of the graph at any given point, which represents the acceleration. Integrating the acceleration with respect to time gives you the velocity equation that relates velocity to time. The integration constant can be determined using initial conditions or additional information from the graph.
How would one determine Acceleration from a V-t Graph?
Acceleration can be determined from a velocity-time graph by calculating the slope of the line on the graph. The steeper the slope, the greater the acceleration. If the graph is curved, acceleration can be calculated by finding the tangent to the curve at a specific point.
