You cannot because a displacement-time graph is concerned only with radial motion: displacement from a fixed point of reference. Any transverse motion is completely ignored. Thus, if you had a body going around in a circle about the point of reference, its speed would be recorded zero!
You cannot because a dispacement-time graph is concerned only with motion in a radial direction; any motion in a transverse direction is completely ignored. For example, an object circling the origin at a fixed distance, even with a variable speed, is always at the same distance from the origin. So the displacement-time graph will be a straight line whose height is the radial distance. A straight line in the distance-time graph is to be interpreted as no motion! Really?!The average velocity in the radial direction is the final displacement minus the starting [initial] displacement, all divided by the difference in time between the two points. The instantaneous velocity in the radial direction is the slope [gradient] of the graph at the point in question.
You cannot directly obtain velocity using only mass and displacement. Velocity is calculated by dividing the change in displacement by the change in time. In order to determine velocity, you would need to know the time it takes for an object to travel a certain distance.
The gradient of the tangent at that point, or if you know the equation of the line, the differential of the equation at that point.. This is similar but It is simpler: Step 1 -- From the distance-time graph, if you know what time you are particularly in, go to your time axis (should be the horizontal axis) and from this particular time (point) on the time axis, go vertically upwards until it intersects the graph. Step 2 -- At this point of intersection, go horizontally to the left and read the value of the point at which this horizontal line intersects the vertical axis. This is the distance travelled by the body/particle at the particular instant chosen. Step 3 -- To determine the instantaneous velocity, simply divide the distance (determined in Step 2) by the time (from Step 1).
A distance-time graph allows you to find information such as the speed of an object (slope of the graph), the distance traveled by the object over a specific time period, and whether the object is moving at a constant speed or accelerating. It provides a visual representation of how the position of an object changes over time.
You might assume that acceleration is proportional to force - specifically, using Newton's Second Law. However, you would need to know the mass on which the force acts - otherwise, you simply don't have enough information.
You cannot because a dispacement-time graph is concerned only with motion in a radial direction; any motion in a transverse direction is completely ignored. For example, an object circling the origin at a fixed distance, even with a variable speed, is always at the same distance from the origin. So the displacement-time graph will be a straight line whose height is the radial distance. A straight line in the distance-time graph is to be interpreted as no motion! Really?!The average velocity in the radial direction is the final displacement minus the starting [initial] displacement, all divided by the difference in time between the two points. The instantaneous velocity in the radial direction is the slope [gradient] of the graph at the point in question.
You cannot because a displacement-time graph is concerned only with radial motion: displacement from a fixed point of reference. Any transverse motion is completely ignored. Thus, if you had a body going around in a circle about the point of reference, its speed would be recorded zero!
You cannot directly obtain velocity using only mass and displacement. Velocity is calculated by dividing the change in displacement by the change in time. In order to determine velocity, you would need to know the time it takes for an object to travel a certain distance.
-- Pick two points on the graph. -- Find the difference in time between the two points. -- Find the difference in displacement between the same two points. -- (Difference in displacement) divided by (difference in time) is the average Speed . You can't tell anything about velocity from the graph except its magnitude, because the graph displays no information regarding the direction of motion.
The average acceleration can be obtained by finding the slope of the graph. The instantaneous acceleration is found by drawing a tangent to a particular point on the graph (instant) and finding the slope of than tangent.
The gradient of the tangent at that point, or if you know the equation of the line, the differential of the equation at that point.. This is similar but It is simpler: Step 1 -- From the distance-time graph, if you know what time you are particularly in, go to your time axis (should be the horizontal axis) and from this particular time (point) on the time axis, go vertically upwards until it intersects the graph. Step 2 -- At this point of intersection, go horizontally to the left and read the value of the point at which this horizontal line intersects the vertical axis. This is the distance travelled by the body/particle at the particular instant chosen. Step 3 -- To determine the instantaneous velocity, simply divide the distance (determined in Step 2) by the time (from Step 1).
Force*displacement
To obtain instantaneous speed you will need to utilize the formula v = speed multiplied by time if you have the speed already. If you do not have the speed use v = dx/dt.
Assuming t is time, you need to know the distance traveled in time t. Then, divide the distance by time to obtain speed (velocity).
A distance-time graph allows you to find information such as the speed of an object (slope of the graph), the distance traveled by the object over a specific time period, and whether the object is moving at a constant speed or accelerating. It provides a visual representation of how the position of an object changes over time.
To calculate pipe displacement, you can use the formula: Displacement = π × (d/2)² × L, where d is the diameter of the pipe and L is the length of the pipe. This formula derives from the volume of a cylinder, as the pipe's cross-section is a circle. Make sure to use consistent units for diameter and length to obtain the displacement in cubic units.
The average age at which individuals typically obtain a PhD is around 33 to 40 years old.