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.
It depends on the force acting on the body in question. Depending on which way you want your independent and dependent variables set up, the equation is either Acceleration = Force/mass or Mass = Force/acceleration
No, it is instantaneous acceleration.
Yes an object can be accelerate if its moving along a curve path because when the object moves along a curve path it has constant speed and there is still change in velocity and change in velocity has acceleration
The slope of a straight line tells the rate at which your variables are changing. In this case, it tells you how your velocity is changing over time, which in physics is how we define acceleration. If you graph the velocity of an object vs time when it is falling through the air, it gives to the acceleration due to gravity because that is the acceleration all objects fall at.
Calculate the gradient of the curve which will give the acceleration. Change the sign of the answer to convert acceleration into retardation.
The graph of velocity-time is the acceleration.
Actually, a car always accelerates on a curve. This is because acceleration, like the velocity it alters, is a vector that has both magnitude and direction. Since taking a curve involves a change of direction, there must be an acceleration to alter the direction; otherwise, the car can only continue straight.
If the vehicle is gaining speed on that gentle curve, yes. Otherwise, no.
that is acceleration at a particular point in time. If acceleration is changing with time, it is the slope of the velocity vs. time curve.
it measures the magnitude of acceleration, but it can't tell you the direction of the acceleration.
The rate of Change in acceleration.
An acceleration curve. Without knowing more details it's impossible to answer more precisely than that.
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.
if its a velocity / time curve, it will show diminishing acceleration (slope of the curve) up to terminal velocity (forces balanced)
If the speed is constant, the acceleration is toward the center of the circle.
Its speed is 55 mph, and if the highway doesn't curve, then its acceleration is zero.