The distance time graph for an object, moving with a constant speed will be a
Straight line
A distance-time graph is a way to visualize the motion of an object. It plots the distance covered by the object on the vertical axis (y-axis) against the time taken on the horizontal axis (x-axis).
Constant speed, also known as uniform speed, means that an object covers equal distances in equal intervals of time. For example, if an object travels 10 meters every second, it is moving with a constant speed of 10 m/s.
When an object moves with constant speed, the relationship between the distance traveled ($\(d\)$) and the time taken ($\(t\)$) is linear. The distance is directly proportional to time:
$\(d = v \times t\)$
where $\(v\)$ is the constant speed.
In a distance-time graph, this linear relationship results in a straight line.
Therefore, for an object moving with a constant speed, the distance-time graph will be a straight line.
An object is covering distance in direct proportion to the square of time elapsed. What conclusion can be drawn about the motion of the object?
If the distance time graph of the motion of an object is a straight line but not parallel to the time axis, then it may be concluded that the object is moving with a:
Which of the following changes when a body performs uniform circular motion?
Vehicles have treaded tires so that it_______.
The _______ speed of a car at any instant can be determined by its speedometer.