Calculating time for Linear actuator to operate?

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To calculate the time for a linear actuator to extend 1.7mm under varying forces, the actuator's speed decreases from 11mm/s at no load to 8mm/s at maximum load of 4000 Newtons. The discussion suggests using the basic SUVAT equations to determine the time required for the extension. Clarification is sought on when the force begins to act on the actuator and how the speed changes during operation. A visual representation, such as a diagram, is requested to better illustrate these concepts. Understanding the relationship between speed, force, and distance is crucial for accurate time calculations.
mm391
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I have a linear actuator operating on an object that, when pressure acts against it, produces a force up to 4000 Newtons.

The linear actuator operates with a maximum speed of 11mm/s at no force and a minimum speed at maximum force of 8mm/s. Being a linear actuator the speed decrease linearly from 11mm/s to 8mm/s. Is there a way of calculating the time it will take the linear actuator to fully extend 1.7mm from 0 Newtons to 4000 Newtons?

Is it the basic "suvat" equations:

s=((u+v)/2)*t
s=u*t+0.5*a*t^2

and just rearrange them for the vale you want?
 
mm391 said:
I have a linear actuator operating on an object that, when pressure acts against it, produces a force up to 4000 Newtons.

The linear actuator operates with a maximum speed of 11mm/s at no force and a minimum speed at maximum force of 8mm/s. Being a linear actuator the speed decrease linearly from 11mm/s to 8mm/s. Is there a way of calculating the time it will take the linear actuator to fully extend 1.7mm from 0 Newtons to 4000 Newtons?

Is it the basic "suvat" equations:

s=((u+v)/2)*t
s=u*t+0.5*a*t^2

and just rearrange them for the vale you want?
I think the basic equations might suffice. Could you please explain a bit clearly as to when the force acts on the actuator and when it's speed starts changing? (Maybe with a diagram)
 
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