If the displacement is not changing, the velocity is zero.
Velocity is defined asv = dx/dtwhere:v is velocity;dx is displacement;and dt is elapsed time.Assuming velocity is constant, then displacement is calculated as:dx = v/dt.
Displacement is the change in position of an object in a particular direction, whereas velocity is the rate at which an object changes its position. Velocity is the derivative of displacement with respect to time. In other words, velocity tells us how fast an object's position is changing over time.
Yes, a steep slope on a displacement vs time graph indicates a large velocity. The slope of a displacement vs time graph represents the velocity of an object because velocity is the rate of change of displacement with respect to time. A steep slope implies that the displacement is changing rapidly over time, resulting in a large velocity.
this my sound rather daft but this is a bit of a trick question, the speed is the same so straight away you would think the acceleration is constant right....???? Wrong the displacement of the object is changing (displacement is the distance being travelled with a direction, a vector quantity.) as the displacement is changing so is the velocity, as velocity is displacement/time. as the velocity is changing so is the acceleration because acceleration is then change in velocity divided by time.
In physics, displacement is the change in position of an object. The derivative of displacement is velocity, which represents the rate of change of displacement with respect to time. So, the relationship between displacement and its derivative (velocity) is that velocity tells us how fast the object's position is changing at any given moment.
Velocity is defined asv = dx/dtwhere:v is velocity;dx is displacement;and dt is elapsed time.Assuming velocity is constant, then displacement is calculated as:dx = v/dt.
Displacement is the change in position of an object in a particular direction, whereas velocity is the rate at which an object changes its position. Velocity is the derivative of displacement with respect to time. In other words, velocity tells us how fast an object's position is changing over time.
Yes, a steep slope on a displacement vs time graph indicates a large velocity. The slope of a displacement vs time graph represents the velocity of an object because velocity is the rate of change of displacement with respect to time. A steep slope implies that the displacement is changing rapidly over time, resulting in a large velocity.
this my sound rather daft but this is a bit of a trick question, the speed is the same so straight away you would think the acceleration is constant right....???? Wrong the displacement of the object is changing (displacement is the distance being travelled with a direction, a vector quantity.) as the displacement is changing so is the velocity, as velocity is displacement/time. as the velocity is changing so is the acceleration because acceleration is then change in velocity divided by time.
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.
In physics, displacement is the change in position of an object. The derivative of displacement is velocity, which represents the rate of change of displacement with respect to time. So, the relationship between displacement and its derivative (velocity) is that velocity tells us how fast the object's position is changing at any given moment.
Displacement can be found by multiplying the velocity by time. If the velocity is constant, displacement can also be calculated using the formula: displacement = velocity x time. Remember to include the direction of the velocity in your answer.
The area under a velocity-time graph represents the displacement of an object over a given time interval. This area can be calculated by finding the integral of the velocity function with respect to time. If the graph is above the time axis, the displacement is positive; if it's below, the displacement is negative. The shape of the area can vary depending on the velocity function, leading to different methods for calculating it, such as using geometric shapes or calculus.
If the displacement is halved but the time is unchanged, the velocity will also be halved. This is based on the formula: velocity = displacement / time. If displacement decreases by half but time remains the same, velocity will decrease proportionally.
acceleration/decceleration it is the second derivative of a displacement vs time function
In physics, displacement is the change in position of an object, velocity is the rate of change of displacement over time, and time is the duration of the motion. The relationship between displacement, velocity, and time is described by the equation: displacement velocity x time. This equation shows how the distance an object travels (displacement) is related to how fast it is moving (velocity) and how long it has been moving (time).
To calculate velocity, you need the displacement of an object (the change in position) and the time it took to make that displacement. Velocity is determined by dividing the displacement by the time taken to achieve that displacement.