Solving Projectile Paths & Moon Landings: Free Body Diagrams

  • Thread starter narutodemonki
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In summary, when an object is shot in a projectile path and its initial and final height are the same, the initial and final speed are the same and acceleration is constant. When a rocket is landing on the moon and shoots rocket fuel, the free body diagram would show a greater downward force than upward force, resulting in a downward acceleration. This also means that the velocity and speed decrease as the rocket lands.
  • #1
narutodemonki
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Homework Statement



1. If an object is shot in a projectile path and its initial and final height is the same what is true.

2. If a rocket vertical is landing on the moon it shoots a bit of the rocket fuel while landing what is the correct Free body diagram.



The Attempt at a Solution


1.Well I know velocity initial and final cannot be the same because it has different directions.
So I would say initial and final speed are the same, and acceleration is constant right?


2. It would be a rocket with a greater downward force than upward force correct?
 
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  • #2
narutodemonki said:
1.Well I know velocity initial and final cannot be the same because it has different directions.
So I would say initial and final speed are the same, and acceleration is constant right?
Right.
2. It would be a rocket with a greater downward force than upward force correct?
If the downward force is greater than the upward force, in what direction is the acceleration?
 
  • #3
kuruman said:
Right.

If the downward force is greater than the upward force, in what direction is the acceleration?

net force would be down therefore acceleration would also be down so I guess that answer is correct
 
  • #4
If the acceleration is down and the velocity is also down because the rocket is landing, does the speed increase or decrease?
 
  • #5


I would like to provide a more comprehensive response to these questions.

1. If an object is shot in a projectile path and its initial and final height is the same, it means that the object has undergone a symmetrical trajectory. This means that the object has reached the same height at some point during its flight as it did at the beginning, and then returned to the same height at the end of its flight. This can only occur if the initial and final speed are the same and the object experiences a constant acceleration. This is because the object must travel the same distance in the same amount of time in both the upward and downward portions of its trajectory.

2. When a rocket is landing on the moon, it is important to consider all the forces acting on the rocket. These include the force of gravity pulling the rocket towards the moon, the force of the rocket's engines pushing it upwards, and the force of the rocket's fuel being ejected downwards. The correct free body diagram for this scenario would include all these forces, with the downward force of the rocket's fuel being greater than the upward force of the rocket's engines in order to slow down the rocket's descent and allow for a controlled landing. It is also important to consider the direction of these forces and how they may change as the rocket gets closer to the moon's surface.
 

Related to Solving Projectile Paths & Moon Landings: Free Body Diagrams

1. How are free body diagrams used in solving projectile paths and moon landings?

Free body diagrams are used to visually represent the forces acting on an object in motion, such as a projectile or a spacecraft during a moon landing. This helps scientists and engineers to analyze and calculate the effects of these forces on the object's motion.

2. What are the main forces involved in a projectile's path or a spacecraft's landing on the moon?

The main forces involved are gravity, air resistance, and thrust. Gravity is the force that pulls the object towards the ground, while air resistance is the force that opposes the object's motion through the air. Thrust is the force that propels the object forward.

3. How do free body diagrams help scientists to understand and predict the path of a projectile or the success of a moon landing?

By representing the forces acting on the object, free body diagrams allow scientists to calculate the net force and acceleration of the object. This, in turn, helps them to predict the path of the projectile or the success of a moon landing by understanding how these forces will affect the object's motion.

4. What are some common challenges scientists face when using free body diagrams to solve projectile paths and moon landings?

Some common challenges include accounting for all the relevant forces, accurately representing the magnitude and direction of each force, and taking into consideration external factors that may affect the object's motion, such as wind or gravity variations.

5. Are there any limitations to using free body diagrams in solving projectile paths and moon landings?

While free body diagrams provide a valuable tool for understanding and predicting the motion of objects, they do have some limitations. For example, they do not take into account the shape or size of the object, and they assume that all forces are acting at a single point on the object. Additionally, they may not accurately represent the complex interactions between multiple objects in motion, such as in a rocket launch or a moon landing.

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