Acceleration is a measure of how an object's velocity changes over time. It is a vector quantity, meaning it has both magnitude (how much the velocity changes) and direction. The units for acceleration are typically meters per second squared (m/s^2).
Surface area typically has a minimal effect on acceleration. Acceleration is primarily influenced by factors like force, mass, and friction. In situations where surface area might have an impact, such as in fluid resistance, a larger surface area could create more drag and result in slightly slower acceleration.
To determine velocity from an acceleration-time graph, you can find the area under the curve of the graph. This area represents the change in velocity over time. By calculating this area, you can determine the velocity at any given point on the graph.
A submarine deep in the ocean is under great pressure, and a space capsule outside the atmosphere is under zero pressure. Both of them are capable of high acceleration, zero acceleration, and anything in between. The pressure is irrelevant.
No, radial acceleration and centripetal acceleration are not the same. Radial acceleration is the acceleration directed towards the center of a circle, while centripetal acceleration is the acceleration that keeps an object moving in a circular path.
One word answer: integrate. The area under the acceleration curve, up to time T, is the speed at time T. If you now make a curve of the speed as a function of time, and find the area under that up to time T, that will be the position at time T.
Surface area typically has a minimal effect on acceleration. Acceleration is primarily influenced by factors like force, mass, and friction. In situations where surface area might have an impact, such as in fluid resistance, a larger surface area could create more drag and result in slightly slower acceleration.
The area under an acceleration-time graph is equal to the object's velocity (not change in velocity).
The area under the acceleration-time graph represents the change in velocity over a given time interval. It provides information about how the velocity of an object changes over time, with positive area indicating acceleration and negative area indicating deceleration.
change in velocity
Since jerk is defined as the derivative (the rate of change) of acceleration, in the case of the area under the curve, it is the other way round: the integral (area under the curve) for jerk is the acceleration.
velocity work force acceleration
Velocity.
To determine velocity from an acceleration-time graph, you can find the area under the curve of the graph. This area represents the change in velocity over time. By calculating this area, you can determine the velocity at any given point on the graph.
The acceleration zone is the portion of the runup area for the pole vault, long jump, etc. where the athlete starts his run and gets up to speed.
An above the line acceleration time graph indicates that the object is experiencing positive acceleration, meaning its speed is increasing over time. The area above the time axis represents the magnitude of acceleration, while the duration of time corresponds to how long this acceleration is sustained. If the graph has a constant value, the acceleration is uniform; if it varies, the acceleration is changing. This type of graph is useful for analyzing motion and understanding how forces are acting on an object.
It is not, if it is a graph of force against acceleration.
By increasing the surface area so that air resistance increases