Speed (in the radial direction) = slope of the graph.
A speed graph measures the distance devided over time. Acceleration graph measures the change in speed over time.
Steep slope on a distance/time graph indicates high speed.
The gradient of a distance-time graph gives the object's speed.
Speed.
Stopping distance also increases.
A straight line on a distance-time graph represents a constant speed.
It increases faster than the speed increase ... approximately the square of the speed. So twice the speed results in 4 times the stopping distance.
If the slope of the graph increases, then speed is increasing. This can be seen as a steeper incline on the graph. Another way to tell is if the distance covered in a specific time period gets larger, indicating a higher speed.
A steeper line or greater slope on a graph of reaction distance versus speed indicates that for small changes in speed, there is a larger change in reaction distance. This implies that as speed increases, the required reaction distance also increases more rapidly. In other words, a steeper slope signifies a more significant impact of speed on reaction distance.
When a vehicle increases its speed, the stopping distance also increases. Stopping distance is dependent on the vehicle's speed, the reaction time of the driver, and the braking distance required to come to a stop. With higher speeds, it takes longer for the vehicle to come to a complete stop, resulting in a longer stopping distance.
The variable plotted along the vertical axis is the distance in the first case, speed in the second. The gradient of (the tangent to) the distance-time graph is the speed while the area under the curve of the speed-time graph is the distance.
If speed increases and time remains the same, the distance traveled will increase proportionally. Distance is directly proportional to speed, so an increase in speed will result in covering a greater distance in the same amount of time.
The distance needed to stop also increases.
To get speed from a distance-time graph, you would calculate the slope of the graph at a given point, as the gradient represents speed. To calculate total distance covered, you would find the total area under the graph, as this represents the total distance traveled over time.
The distance will increase as the speed (absolute value of velocity) increases.
speed is the gradient under the distance vs time graph which is change in distance /change in time