How Is the Rocket's Acceleration Calculated After the Parachute Opens?

AI Thread Summary
The discussion focuses on calculating the acceleration of a rocket after its parachute opens, specifically at 5 seconds post-deployment. The gravitational force acting on the rocket is 9.8 m/s² downward, while the parachute exerts an upward resistance force of 1.8 N. To find the net acceleration, one must consider both forces, leading to the equation a = (9.8 - 1.8) / mass, where mass is 0.2 kg. The net acceleration is thus derived from the vector sum of the forces acting on the rocket. This calculation illustrates the importance of accounting for both gravitational and resistive forces in determining the rocket's motion.
TyErd
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Homework Statement


What is the acceleration of the rocket at a time of 5seconds after the parachute opens.


Homework Equations


F=ma


The Attempt at a Solution


I simply thought the acceleration would be 9.8m/s/s
 

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TyErd said:

Homework Statement


What is the acceleration of the rocket at a time of 5seconds after the parachute opens.


Homework Equations


F=ma


The Attempt at a Solution


I simply thought the acceleration would be 9.8m/s/s
That would be the acceleration acting downward if there were no parachute. The retarding force R of the parachute acts upward, in the opposite direction of the gravitational force acting on the rocket.
 
You also have to take into consideration the resistance force on the parachute; that will affect the acceleration.
 
so the resistance force of the parachute is 1.8N. So I know its going to be F-1.8=mass(which I forgot to mention but its 0.2kg) * acceleration., But how do I calculate the upwards acceleration
 
F = ma, so a = F/m. What's the net acceleration, and in what direction?
 
would the net acceleration be 1.8/0.2?
 
No, that's the acceleration upward. The net acceleration would be the vector sum of the upward and downward accelerations.
 
ohh so a=(9.8-1.8)/0.2
 
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